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Experiment 1

Charles’s Law: Develop Your Own Procedure



Objectives

 To learn how to design an experiment and develop your own

procedure

 To investigate the relationship expressed in Charles‘s law





Principle

The relationship between the volume of a gas and the absolute

temperature at constant pressure is known as Charles‘s Law. The law

states that the volume of a fixed quantity of gas at constant pressure

increases linear with the absolute temperature.





The experiment involving Charles’s Law has been chosen since the

relationship between volume and temperature is easily understood and

virtually no chemicals are necessary. The students are asked to write their

own procedure and execute it in the Lab. They should learn the meaning

of variables and controls within an experiment. Then the students

examine several simple experiments for validity by posing the following

questions:

(1) Are the controls adequate and the variables changed one at a time?



(2) Are enough data collected?



(3) Is the purpose achieved?







Handout





(1) Balloon---spherical shape



(2) String



(3) Metric ruler





1

(4) Ice



(5) Hot plate



(6) Thermometer



(7) 2 L beaker



(8) Ring stand



(9) Ring clamp



(10) Wire gauze



(11) Tongs



(12) 100 ml Graduated cylinder



(13) 1 liter beaker



(14) 125 ml Erlenmeyer flask

(15) Rubber stopper



(16) Glass tube



(17) rubber tube



(18) Clamp









Questions





According to the following questions to design your procedure:

(1) What container will hold the gas molecules?

(2) How will the number of molecules of gas be held constant?

(3) How can the volume of the gas be measured?

(4) Recall that the formula for the volume of a sphere is

V=4πr3/3



(5) How will the temperature of the gas be varied?

(6) How many volume-temperature measurements should be made?

(7) Make a V vs. T plot.



2

(8) What kind of information you can obtain?

(9) What is your experimental error?

(10)What is the most difficult obstacle in this experiment?

(11)How does the pressure be kept constant?



NOTE : Before beginning the lab, the students must have a

completed procedure and data table.







Procedures

For this experiment, it is important to control variables such as

pressure and the number of molecules so that the volume-temperature

relationship can be studied.



(1) Students made four to six volume measurements from 0 - 100°C.



(2) Measure the balloon’s circumference.

(3) Present the data in the table and plot temperature vs volume of gas in

the squarepaper.

(4) Discussion and conclusion.



Reference





Assemble the apparatus shown in Fig. 1.

Figure 1









3

The bottom of the gas-delivery tube should extend about 1 in. below the

bottom of the Erlenmeyer flask. The flask and delivery tube must be

arranged so that both may be placed into a 1-liter beaker, and a 50-ml

graduated cylinder placed over the opening of the delivery tube, as

shown in Fig. 1. Fill the 1-liter beaker with water while the flask is

immersed, so as to have the proper quantity of water in the beaker for

later use. Dry the flask by warming it gently over a low flame, allow the

flask to cool to room temperature, insert the stopper bearing the delivery

tube and thermometer, and support the flask as shown in Fig. 1. While

the flask is cooled down to room temperature, heat the water in the

beaker to about 75℃. Fill the 50-ml graduated cylinder with water

previously boiled to expel dissolved air. Invert the cylinder and place its

mouth at the bottom of the beaker while the water in the beaker is being

heated, so that the cylinder, its contents, and the water in the beaker may

come to the same temperature.

Read to the nearest degree the temperature of the air in the

Erlenmeyer flask and record it on the data sheet. Quickly lower the flask

into the 1-liter beaker to a position such that the open end of the delivery

tube is covered by the hot water to depth of about 1-in. At once, have

another student or the instructor place the cylinder over the opening of

the delivery tube, taking care that no air gets into the cylinder from the

outside. Now lower the flask as far as possible, so that the apparatus is in

the condition represented by Fig. 1. Since the air in the flask is heated by

the hot water, the air expands rapidly and it is necessary to collect in the

cylinder all of the air that is expelled from the Erlenmeyer flask when its

temperature is raised. If any air is lost, the experiment must be started

over again.





Measure the temperature of the hot water and record it as the final

temperature. When no more air flows into the cylinder, lift it gently from

the opening of the delivery tube, but keep the mouth of the cylinder

below the level of the water in the beaker. Raise or lower the inverted

cylinder until the level of the water in it is the same as that in the beaker,

and holding the cylinder in this position, read the volume of gas in the

cylinder. Record this value on the data sheet. Determine the original

volume of air by marking with a gummed label the position of the



4

bottom of the rubber stopper in the Erlenmeyer flask, and measure with a

100-ml graduated cylinder The volume of water required to fill the flask

to this mark.





Since the gas collected in the cylinder consists of a mixture of air and

water vapor, the volume occupied by the air alone must be calculated.

The instructor will provide the correct value for the prevailing barometric

pressure. Values for the vapor pressure of water at different temperatures

are tabulated in the Appendix. The resulting volume plus the original

volume of air contained in the flask at the beginning of the experiments is

equal to the final volume of dry air at the higher temperature.









5

Experiment 2



Determination of the Acid Content of Vinegars

and Wines



Principle

NEUTRALIZATION TITRATIONS



Neutralization titrations are performed with standard solutions of

strong acids or bases.

A single solution of either acid or base is sufficient for the titration of a

given type of analyte, but to locate end points more exactly with back

titration, it is convenient to have standard solutions of both acid and base.

The concentration of one solution is established by titration against a

primary standard; the concentration of the other is then determined from

the acid/base ratio (that is, the volume of acid needed to neutralize

1.000mL of the base ).



The total acid content of a vinegar or a wine is readily determined by

titration with a standard base. It is customary to report the acid content of

vinegar in terms of acetic acid, the principal acidic constituent, even

though other acids are present. Similarly, the acid content of a wine is

expressed as percent tartaric acid, even though there are other acids in

the sample. Most vinegars contain about 5% acid (w/v) expressed as

acetic acid; wines ordinarily contain somewhat under 1% acid (w/v)

expressed as tartaric acid.



A. The Effect of Atmospheric Carbon Dioxide on Neutralization

Titrations



When water is in equilibrium with the atmosphere, the concentration

5

of carbonic acid is about 1  10 M.







6

CO2(g) + H2O H2CO3(aq)





At this concentration level, the amount of 0.1 M base consumed by the

carbonic acid in a typical titration is negligible. With more dilute reagents

( < 0.05 M ), however, the water used as a solvent for the analyte and in

the preparation of reagents must be freed of carbonic acid by boiling for a

brief period.



Water that has been purified by distillation rather than by

deionization is often supersaturated with carbon dioxide and may thus

contain sufficient acid to affect the results of an analysis(Note 1). The

instructions that follow are based upon the assumption that the amount of

carbon dioxide in the water supply can be neglected without causing

serious error. For further discussion on the effects of carbon dioxide in

neutralization titrations, see textbook.



B. Preparation of Indicator Solutions for Neutralization Titrations



Stock solutions ordinarily contain between 0.5 and 1.0 g of indicator per

liter. (One liter of indicator is sufficient for hundreds of titrations. )



Phenolphthalein ---- Dissolve the solid Phenolphthalein in a solution

consisting of 800 mL ethanol and 200 mL of distilled or deionized water



Note 1:

Water that is to be used for neutralization titrations can be tested by

adding 5 drops of phenolphthalein to a 500-mL portion. Less than 0.2 to

0.3 mL of 0.1 M OH—should suffice to produce the first faint pink color

of the indicator. If a larger volume is needed, the water should be boiled

and cooled before it is used to prepare standard solutions or to dissolve

samples.



C. Preparation of Carbonate-Free Sodium Hydroxide



The concentration of solutions of sodium hydroxide decreases

slowly ( 0.1% to 0.3% per week ) when the base is stored in glass bottles.



7

The loss in strength is caused by the reaction of the base with the glass to

form sodium silicates. For this reason, standard solutions of base should

not be stored for extended periods ( longer than 1 or 2 weeks ) in glass

containers. In addition, bases should never be kept in glass-stoppered

containers because the reaction between the base and the stopper may

cause the latter to “ freeze ” after a brief period. Finally, to avoid the same

type of freezing, burets with glass stopcocks should be promptly drained

and thoroughly rinsed with water after use with standard base solutions.

This problem is avoided with burets equipped with Teflon stopcocks.



If so directed by the instructor, prepare a bottle for protected storage.

Transfer 1 L of distilled water to the storage bottle. Decant 4 to 5 mL of

50% NaOH into a small container, add it to the water, and mix thoroughly.

Use extreme care in handling 50% NaOH, which is highly corrosive. If

the reagent comes into contact with skin, immediately flush the area with

copious amounts of water. Protect the solution from unnecessary contact

with the atmosphere.



Apparatus and Reagents

1. 25 ml pipet --- 1

2. 250 ml volumetric flask --- 2

3. Buret --- 1

4. Phenolphthalein solution

5. NaOH

6. Vinegar --- 25 ml

7. Wine --- 50 ml



Before beginning the lab, you must have a completed-design procedure

flow chart and Data table.

Procedure

(a) If the unknown is a vinegar ( Note 1 ), pipet 25.00 mL into a 250-mL

volumetric flask and dilute to the mark with distilled water. Mix

thoroughly, and pipet 50.00-mL aliquots into 250-mL flasks. Add

about 50 mL of water and 2 drops of phenolphthalein ( Note 2 ) to

each, and titrate with standard 0.1 M NaOH to the first permanent ( 

30 s ) pink color.





Report the acidity of the vinegar as percent (w/v) CH 3 COOH (60.053



8

g/mol).





(b) If the unknown is a wine, pipet 50.00-mL aliquots into 250-mL

conical flasks, add about 50 mL of distilled water and 2 drops of

phenolphthalein to each ( Note 2 ), and titrate to the first permanent

(  30 s ) pink color.





Express the acidity of the sample as percent (w/v) tartaric acid

C2 H4 O2 ( COOH)2 (150.09 g/mol ). (Note 3)



Notes:

1. The acidity of bottled vinegar tends to decrease on exposure to air. It

is recommended that unknowns be stored in individual vials with

snug covers.

2. The amount of indicator used should be increased as necessary to

make the color change visible in colored samples.

3. Tartaric acid has two acidic hydrogens, both of which are titrated at a

phenolphthalein end point.





Report

Your designed procedure flow chart and Data table



Result and Discussion

1. Calculate the percentage of acetic acid in vinegar and tartaric acid in

wine.

2. Define titration error.









9

Experiment 3

Vitamin C Content of commercial Orange

Juices





It has become customary at the University for the first year,

nonchemistry major students, to conduct a survey involving the analysis

of a consumer item and to perform a detailed statistical evaluation of the

results.

This project involves a study of the magnitude and stability of the

ascorbic acid content of commercial orange juices. This study had two

aims: firstly to confirm that newly purchased juice contained sufficient

ascorbic acid to meet government standards ( at present 40 mg/ 100 ml of

juice ), and secondly to establish the rate of aerial oxidation of this

ascorbic acid when the juice was stored in a refrigerator. Students were

interested in ascertaining if the juice represented a suitable source of

Vitamin C after one or two weeks of storage.



Principle

In view of the background of the students, we selected a redox

titration procedure. The most satisfactory methods for determination of

ascorbic acid in orange juice were those using the reagents 2,6

dichlorophenolindophenol ( 2,6 DPIP ) and N-bromosuccinimide ( NBS ).

In order to provide comparison data for use in the statistical analysis

section of the project, both of these reagents were used concurrently.

The reaction of 2,6 DPIP with ascorbic acid is shown below.









10

2,6 DPIP is blue in neutral or alkaline solution and red in acid solution

while its reduced form is colorless. Thus when titrating an acidic solution

of ascorbic acid against blue 2,6 DPIP, the blue reagent will turn colorless

while ascorbic acid is present, but when all the ascorbic acid has been

consumed, any excess 2,6 DPIP added will turn the solution pink, which

is where the endpoint is.



NBS reacts with ascorbic as follows









11

Use of a starch iodide indicator provides a color change of colorless

to blue at the endpoint.



Apparatus and Reagents

1. Orange juice ( Five brands )

2. 2.6 DPIP 1.25g

3. NaHCO3 1.05g

4. NBS 1g



12

5. Celite or Supercel ( Filter aid )

6. Oxalic acid 0.2g , 2g

7. Ether

8. ascorbic acid 50mg

9. 4% KI

10. 10% acetic acid

11. starch indicator

12. Buchner funnel

13. flask -250ml

14. separating funnel

15. Cylinder

16. Buret



Experimental

Samples and Reagents

Five brands of juice were used for the experiment and 2 l of each

were purchased ( this was sufficient for 50 students ). In selection of the

brands, consideration was given to the different preservatives allowed

( sulfur dioxide, sorbic acid, and benzoic acid ) and also to the different

forms of packages available, so that the samples chosen were

representative of the range sold on the market. In addition, to minimize

sample variation, the juice was obtained in 1-l containers and then

combined to produce the volume required for the project.



Each brand of juice was stored in a separate sealed plastic container

at 0C and was lightly exposed to the air daily by shaking and pouring the

contents into another container. This process was intended to simulate

normal household treatment of orange juice. Two liters of this juice were

supplied on each practical day attended by the group which had been

allotted that particular brand for analysis.



2,6 DPIP is prepared daily by dissolving 1.25g of 2,6 DPIP and

1.05g NaHCO 3 in 5 l distilled water. NBS containing 1.0 g NBS in 5 l

distilled water is prepared fresh daily. These quantities were sufficient for

30 students.









13

General

The analysis may be conveniently divided into three stages, these

being preparation of sample, standardization of oxidizing agent, and

titration procedure.



While it is possible to perform the titration directly on orange juice,

the color of the juice can sometimes obscure the endpoint. For this reason,

it is advisable to either filter off the pulpy components of the juice or to

extract the orange coloring matter using ether. Orange juice is very

difficult to filter because the suspended matter quickly clogs the pores of

the filter paper; use of a filter aid such as celite or supercel is therefore

necessary.



The stock solutions of NBS ( ~0.001 M ) and 2,6 DPIP ( ~0.001 M )

are unstable and it is therefore necessary to standardize them before use.

This standardization may be accomplished using many common primary

standards; however it is more convenient to use pure ascorbic acid as

standard.



Procedures

Each group select three brands of juice to do the following

experiment.



Preparation of Samples --- choose one of following two methods

(1) Take about 30 - 40 ml of orange juice, add 0.2 g solid oxalic acid

( CARE! Oxalic acid is poisonous ), and swirl until the oxalic acid

has dissolved. The purpose of the oxalic acid is to stabilize the

ascorbic acid in the juice, which could otherwise be oxidized during

the filtration process, and to acidify the titration solution.



Add sufficient filter aid to the orange juice to form a thin paste and

filter this paste through a Buchner funnel into a clean, dry flask. The

filtration should proceed rapidly, but if this is not the case, remove the

juice and add a little more filter aid. The resulting filtered solution

should be only pale range in color and quite transparent. This solution

is now ready for analysis.

(2) An alternative method of sample preparation is to extract the orange

color into ether. Take about 30 - 40 ml of orange juice, add 0.2 g solid



14

oxalic acid and swirl until the oxalic acid has dissolved. Transfer this

solution to a separating funnel and add about 20 ml ether from a

measuring cylinder ( CARE! Ether is highly inflammable - ensure

that there are no naked flames in the laboratory ). Gently shake the

funnel - too much shaking will result in the formation of an emulsion

which will take a long time to separate. The orange color will be

transferred to the ether ( upper ) layer and most of the pulp will tend

to collect at the phase boundary between the aqueous and organic

layers. Drain off the aqueous phase leaving as much as possible of

the pulp in the separating funnel. The aqueous phase is now ready for

analysis.



Standardization of Oxidizing Agent.

Weigh accurately about 50 mg of ascorbic acid and quantitatively

transfer it to a 250-ml volumetric flask containing about 2 g solid

oxalic acid. Fill the flask to the mark and shake gently until all solid

has dissolved. This solution may be used to standardize the

N-bromosuccinimide and 2,6 DPIP solutions provided using the

procedures described below.



NBS: Add a 25-ml aliquot of the standard ascorbic acid solution

prepared above to a flask containing 5 ml of 4% potassium iodide

solution, 2 ml of 10% acetic acid solution, and 3 drops of starch

indicator. Dilute with about 30 ml of distilled water and titrate with

the NBS solution provided. The endpoint is marked by the

appearance of a permanent blue color.



2,6 DPIP: Add a 25-ml aliquot of the standard ascorbic acid

solution prepared above to a conical flask, dilute with about 30 ml

of distilled water, and titrate with the 2,6 DPIP solution provided.

The endpoint is marked by the appearance of the first permanent

pink color.





Titration Procedure

Using a 5-ml aliquot of prepared orange juice, proceed as outlines

above in “standardization of oxidizing agent” with the orange juice

aliquot replacing the 25-ml aliquot of standard ascorbic acid



15

solution. If a titer of less than 10 ml is obtained, the volume of

orange juice used should be increased to 10 ml, or further if

necessary. The titration should be repeated until consistent results

are obtained.



Result and Discussion

The students should present the results graphically.

Discuss in detail all possible sources of error.









16

EXPERIMENT 4

Crystal Growth of Water Soluble Substances in

Gel Media





Objectives

 To understand the major concepts of nonlinear dynamics in far from

equilibrium condition

 To become acquainted with the phenomenon of crystallization in gel

media

 To learn about the laws of probability from the study of real fractal

phenomena in nature







Principle

Pattern formation processes under nonequilibrium conditions has

been stimulated by several recent developments. Biology has potential for

the application of fractal concepts. Biological growth almost invariably

leads to the formation of complex shapes, forms, and patterns, such as the

growth of nerve cells and blood vessels.



The growing patterns have been classified into two groups: Diffusion

limited aggregation (DLA), whose pattern is irregular and fractal, and

dendritic crystallization, that forms regular growth patterns.



In this experiment, we will investigate a variety of systems that

exhibit different types of morphology when allowed to grow the thin

films of solutions containing a denser matrix such as agar-agar or PVA

Polymer. Irregular, fractal-like growth of KCrO4, SrCl2, KCl in agar-agar

gel and nutrient broth; tree-like geometry in the growth of KCr2O7; and

bands and highly branched morphology of SrCl2 when crystallized from

aqueous solution containing agar-agar and PVA polymer are investigated



17

here.



Reagents

potassium chromate

potassium dichromate

strontium chloride

potassium chloride

agar-agar

PVA (polyvinyl alcohol polymer)

slides

incubator

microscope







Procedure

1. For the development of patterns of water soluble substances in

denser matrices, known amounts should be dissolved in double

distilled water containing agar-agar gel or PVA of known

concentration.



2. A fixed volume of the solution was poured and spread

uniformly over microslides



3. The slides are placed in an incubator at fixed temperature (room

temperature) or in some cases evaporated in presence of

sunlight.



4. After the solvent is completely evaporated, slides are observed

with the help of a microscope are taken.



5. Conditions:

[SrCl2]=0.0025 M in 0.01%agar-agar -water--- 1ml



[SrCl2]=0.01 M in 0.01%agar-agar -water ---1ml



[SrCl2]=0.01 M in 0.1%agar-agar -water ---1ml





18

[SrCl2]=0.02 M in 0.01%PVA-water ---1ml



[KCl]=0.01 M in 0.1%agar-agar-water ---1ml



[KCl]=0.01 M in 0.1%PVA -water --- 1ml



[K2CrO4]=0.01M in 0.2%agar-agar-water --- 1ml



[K2Cr2O7]=0.01M in 0.2%agar-agar -water ---1ml



0.5ml [K2CrO4]+0.5ml [K2Cr2O7] --- 1ml





6. In the case of strontium chloride, it is performed at various

conditions differing in solute concentrations and volume of the

solution spread over the slide, which are grown in agar-agar or

PVA matrix.







Discussion

1. How do you identify CrO4-2 and Cr2O7-2 ions from this experiment?

2. Describe the growth patterns for those conditions in procedure 5 and

draw the graphs.

3. How do SrCl2 and KCl crystallize depend on the nature of the gel

matrix and concentration of the solute in the gel?









19

EXPERIMENT 5

Chemical Oscillations and Spiral

Waves----kinetics experiment







Part I : Chemical Oscillation—Traffic Light



Objectives

 To study the behavior of the in-homogeneous system

 With a qualitative study of the influence of chemical and physical

variables on the rate of a specific reaction

 To understand nonlinear dynamics and far from equilibrium

thermodynamics and the phenomena of temporal and spatial

self-organization





Principle



The reaction system used in this experiment is given below.



HOOC-CH2-COOH + 6 Ce4+ + 2H2O 



2CO2 + HCOOH + 6 Ce3+ + 6H+ (1)



10 Ce3+ + 2 BrO3- + 12 H+ 



10 Ce4+ + Br2 + 6 H2O (2)



The concentration of Ce4+ in solution periodically increases and decreases

with time and the change in the concentration of the Ce4+ is followed by

the repetitive color changes induced in the redox indicator Ferroin

(VIOLET to BLUE).





20

Reagents

Prepare the following solutions:

Table 1. Stock Reagent Solutions



Solution identification Concentration (molar)

A 0.00045 M Ce(NH4)4(SO4)4‧2H2O

in 3N H2SO4

B 0.090 M KBrO3 in 3N H2SO4

C 0.30M Malonic acid in 3N H2SO4

Ferroin indicator 0.1M Ferroin in 3N H2SO4



Table 2. Concentrations of Experimental Solutions



Solution Ce4+ BrO3- Malonic acid Acidity

1 0.00015M 0.030 0.10 3N H2SO4

2 0.00010 0.020 0.07 3N H2SO4

3 0.00008 0.015 0.05 3N H2SO4

4 0.00005 0.010 0.03 3N H2SO4

5 0.00005 0.010 0.03 2N H2SO4

6 0.00005 0.010 0.03 1N H2SO4



Procedure



1. prepare the reagents in Table 2.

2. mix the reagents for each solutions in a beaker and record the

oscillation time in second. YOU NEED TO SHAKE THE

SOLUTIONS.

3. (Temperature effect) Solution 1 is used for the investigation of the

influence of temperature on the period of oscillation. It is cooled to

15oC and the period of oscillation is recorded at 5o intervals as the

solution is warmed until the period of oscillation is too short for

precise observation (about 50oC).

4. The dilution study consists of noting the period of oscillation for

Solutions 1, 2, 3, and 4. A plot of the period of oscillation as a

function of the concentration of any one of the components, malonic

acid, Ce4+ or BrO3- is then made.

5. In the acidity study, record the period of oscillation of Solution 4, 5,

and 6 in the following table





21

Solution H+ concentration time of

oscillation

4 3N

5 2N

6 1N



Questions and Disscusion



(1) After several periods of oscillations, add 2 ml of a 25 mM ferroin

solution. Ferroin (tris(1,10-phenanthroline)iron(II) sulfate) is a redox

indicator. As the [Ce(IV)] increases, it can oxidize the Fe in ferroin

from Fe(II) to Fe(III). The Fe(II) complex is red, and the Fe(III) is

blue. Consequently, the color changes as the potential changes, What

effect does the ferroin have on the period and amplitude of the

oscillations? Is it really acting just as an indicator?

(2) Test the effect of Cl- by adding a small grain of NaCl. What happens?

How long does it take the system to recover? Add a pinch. What

happens?

(3) Test the effects of oxygen on the system by turning the stirrer to a

high speed. Turn it up full speed. Are the oscillations affected?

(4) Add a drop of acrylonitrile to an oscillating reaction and explain the

relevance of the white precipitate.

(5) Observe oscillations for a half-hour. Note changes in the period as a

function of time. (What is the relevance of this change to the second

law of thermodynamics?)





Part II: Spiral Waves ----Unstirred BZ system



Objective

 To test this model by determining the sensitivity of front velocity to

concentration of ferroin, [BrO3-] and [H+]

 To observe the phenomenology of waves and spirals



If an autocatalytic reaction is left unstirred, extremely interesting

behavior can be observed. Diffusion, instead of causing concentration

gradients to disappear, can couple to the autocatalytic reactions to

produce reactions that propagate through the medium.





22

Reagents

Note: All reagents andydrous; all solutions aqueous.

18 M H2SO4

NaBrO3

NaBr

Malonic acid

25 mM, 10 ml standard Ferroin--- 0.0695g FeSO4‧7H2O ( Mwt= 278)

+0.04955g 1,10-phenanthroline (Mwt=198.2) add 1 N H2SO4 till 10

ml

Triton X-100 surfactant

Test tube --- 1 tube

90 mm Petri dish --- 1 piece

Erlenmeyer flask --- 1 piece



Procedure

Stock solutions:

Solution A: NaBr (1g/10ml) in water

Solution B: Malonic acid (1 g/10 ml) in water

Solution C: 25mM Ferroin

Solution D: Triton X-100 surfactant (1 g/1000 ml)



2). Students prepare the following solutions:

Solution 1: 67 ml distilled water +2 ml, 18 M H2SO4 +5 g

NaBrO3

Solution 2: Take 6 ml of solution 1 in a test tube + 0.5 ml NaBr

(Solution A)+ 1 ml malonic acid (Solution B)



3). (DO NOT STIR IN THIS STEP) Solution 2 will produce Br2 (Brown

color). Wait for Brown color to vanish, then add 1 ml 25 mM Ferroin

and 1 drop Triton X-100 surfactant into solution 2, finally pour this

mixture into a 90 mm petri dish ( glass not plastic).

4). (DO NOT STIR IN THIS STEP) The reaction may oscillate between

red and blue, but ignore this. Cover the dish and wait.



Questions and Discussion

1. You will notice small rings of blue forming in the red solution. Notice

how rapidly the blue color spreads. Calculate how long a molecule



23

would take to diffuse just 1 cm ( D=10-5cm2/s, distance=α(Dt)1/2).

2. What happens when two waves collide? How is this different from

water waves?

3. What happens when a wave encounters a barrier? Does it reflect?

4. To make a spiral, slowly move a pipet tip through the center of a

target pattern. In which direction does the spiral rotate?

5. Repeat the above experiment. Use graph paper to measure the change

in the radial distance from the center of a target pattern as a function

of time. The slope of the line drawn through this data will provide the

wave speed. Also measure the wavelength (the distance between

fronts).

6. Does the velocity remain constant with time? If not, why?

7. Repeat these measurements for the following solutions.

8. Use 0.5 ml of ferroin instead of 1 ml in step 3. Is there any effect?

9. Does the velocity depend on the ferroin concentration?









24

EXPERIMENT 6

Determination of Thermodynamic Quantities:

 ,  S and  H



Objectives



 To determine the thermodynamic values, S , G , and H from

thermodynamics experiment



Principle

This experiment is based on the measuring of the difference in

voltage between the high and low temperature, which can be related to

the change in entropy, S , by the relationship

   G  

 S    (1)

 T  P



where G is the Gibbs free energy and T is the absolute temperature, at

constant pressure, P. This equation can be written

 G 

 S  (2)

T

since individual data points will be measured, and the atmospheric

pressure will be assumed to be constant. Using the relationship between

Gibbs free energy and the voltage of an electrochemical cell

G  nF (3)



substitution into eq.(2) yields



S  nF (4)

T

where F is Faraday‘s constant and n is the number of moles of electrons

transferred in the cell reaction.

The battery consists of Pb/Pb+2 and Cu/Cu+2 half-cells connected by a

salt bridge. When equal concentrations of the Pb +2 and Cu+2 solutions are

used in both cells the second part of the Nernst equation becomes zero.

Assuming the concentrations (activities) of the Pb +2 and Cu+2 are equal,

and assuming that room temperature is 25℃, the standard voltage of the



25

cell will be equal to the measured voltage and will be 0.463V.

A temperature change of 55-60℃ should produce a voltage change

of 25-30 mV, a shift which is sufficiently large to be measured on the

millivolt scale of a standard digital voltmeter. The student should plot ε

versus T, and determine S from the slope of the line,  / T , and

eq.(4).





Reagent and Apparatus

Note: The solutions are prepared with distilled water.

0.5 M CuSO4 --- 50 ml

0.5 M Pb(NO3)2 --- 50 ml

Pb and Cu electrode

600 ml Beaker

Digital millivoltage

2 Alligator clips

U-tube

Agar-KNO3 Salt bridges ---- A 50 ml electrolytic solution is prepared by

dissolving agar (2% by weight) and KNO3 ( 10% by weight) in 38 ml of

distilled water, and heating by water bath until the mixture thinned,

thickened, then thinned again. The hot solution is poured into wet glass

U-Tubes, and set up in 10-15 min for cooling.



Procedure

1). Set up Agar-salt bridges and prepare solutions 0.5M CuSO4 and 0.5

M Pb(NO3)2

2). Pour 25-40 ml of 0.5M CuSO4 and 0.5 M Pb(NO3)2 solution each

separately into a 50 ml test tube and place Cu and Pb electrode into

the test tube appropriately

3). The test tubes are placed in a 600 ml beaker, the salt bridges are

added, and the millivoltage is attached to the electrodes with alligator

clips. The salt bridges connect the electrolytic solution to both the

Pb/Pb+2 and Cu/Cu+2 half-cells.

4). Measureε at room temperature and record it on the data sheet.





26

5). Add ice and water to the 600 ml beaker to cool the cell until the

temperature has stabilized 5-10 min, and measureεand T.



6). Warm the solution to about 70℃, and measureεand T.



7). The value ofεat room temperature (25℃) is used in eq.(3) to

determine a value for G for the reaction, so     .

8). The value of εat high and low temperatures are used in eq.(4) to

determine a value for S .



Data sheet



T℃ 10 20 25 30 40 50 60 70 80

ε(mV)





9). Plot εversus T, and determine S from the slope of the line,

 / T , and eq.(4).

10). Repeat procedure 1 to 9 again to make sure the error is within 10%.





Discussion

1. Calculate the thermodynamic values, S , G , and H from

thermodynamics experiment.

2. Write a thoughtful and reasonably complete list of the important

principles and viewpoints you have gained from this experiment.









27

EXPERIMENT 7



Temperature Dependence of Equilibrium





Objectives



 To familiarize thermodynamic concept

 To study the temperature effect on the thermodynamic

equilibrium and equilibrium constant





Principle



One of the most useful results of thermodynamic analysis is the

expression for the temperature dependence of the equilibrium

constant:

K2 H  1 1

ln  (  )

K1 R T2 T1

where K2 and K1 are the equilibrium constants at the temperatures

T1 and T2, H  is the standard enthalpy change for the reaction,

and R is the gas constant. This valuable equation applies not only to

chemical equilibria; it also forms the basis for understanding the

temperature dependence of vapor pressure, boiling point elevation,

and freezing point depression phenomena.



We relate the equilibrium constant to the standard free energy

change, E  , the standard entropy change, S  , and the standard

enthalpy change

E   H   TS 

E    RT ln K

we rewrite into





28

H  S 

ln K   

RT R



This equation says that ln K is a linear function of 1/T if H  and



S  are independent of temperature.





The reaction of dissolution of naphthalene in diphenylamine can

be written as



naphthalene(pure solid)  naphthalene (solution, concentration

X)



the equilibrium constant is K=X, where X is the mole fraction of

naphthalene in a solution which is in equilibrium with pure solid

naphthalene. The temperature dependence of the equilibrium can be

found by weighing out naphthalene and diphenylamine to form

mixtures of known composition, melting them in a water bath, and

determining the temperature at which naphthalene precipitates by

the cooling curve method. A plot of log X as a function of the 1/T

yields a straight line of slope H  / 2.3R . H  is the enthalpy of

fusion of naphthalene and can be determined by this way.



If the reaction is written as



pure solid naphthalene  pure liquid  solution



the enthalpy change of the first step is the enthalpy of fusion of

naphthalene, while the enthalpy change of the second step is zero,

since the solution is ideal.



Note: for such an experiment we require a reaction which involves

“ideal” reagents, and whose equilibrium constant can be determined

rapidly at several temperatures without using thermostat.









29

Reagent



Naphthalene, Diphenylamine



Procedure





1. Prepare the pure naphthalene (solvent) 20 g ±0.10 g .

2. Prepare six solutions of diphenylamine (solute) in naphthalene

in the range of 1 to 0.2 mole fraction naphthalene. The addition

of successive solute to the same amount of solvent makes the

naphthalene mole fraction is about the value.

3. Plot each cooling curves, temperature vs. time, (temperature

readings every 30 seconds).

4. The values of log X as a function of 1/T are plotted and the

enthalpy of fusion of naphthalene is evaluated from the slope.





Discussion



1. According to the experiment, describe the difference between

E and E  .

2. How does the temperature affect the equilibrium ?

3. By using the molecular interpretation of entropy, compare the

freedom of movement for the molecules in the pure liquid, solid

and solution.

When X increases, how does H change? S change?









30

Experiment 8

pH Titration of Sodium Carbonate in an Impure

Sample





`PRINCIPLE.

The impure sample is titrated with standard HCl using a

potentiometric (pH) end point measured with a pH meter using a pH glass

electrode-saturated calomel reference electrode combination. The

end-point breaks are compared with indicator color changes.





EQUATIONS. CO 3 2  H   HCO 3  (phenolphthalein end point)



HCO 3   H   H 2O  CO 2 (methy1 orange end point)





Note that between the first and second end points, a gradual decrease in

pH due to the HCO 3  /CO 2 buffer system will occur. This will give a poor

visual end point, unless the buffer couple is destroyed. In practice, the

visual titration used for standardization is continued until the

methylorange end point is reached, at which time, the solution is gently

boiled to remove the CO 2 , leaving only the remaining HCO 3  ,which is

then titrated to completion.



SOLUTIONS AND CHEMICAL REQUIRED.

Provided. 0.2% phenolphthalein in 95% ethanol, 0.1% methylorange

in water, primary standard pH 7 buffer. Standard 0.1 M HCl solution.



THINGS TO DO BEFORE THE DAY OF THE EXPERIMENT.



Prepare and standardize the HCl solution. This will require prior

drying of primary standard Na2CO 3 .



31

Obtain the unknown sample from your instructor and dry for at least

two hours at.160 C .Cool at least 30 minutes in a desiccator before

weighing.



PROCEDURE

The glass electrode to be used for pH measurements should have been

soaked and stored in distilled water for at least one day prior to its use.

Always store the electrode in water when not in use. Calibrate the pH

meter as described by your instructor, using the pH 7 standard buffer.

This will consist essentially of adjusting the meter to read pH 7.00 with

the electrodes immersed in the buffer solution. If only small quantities of

buffer are used, it would be better to discard it rather than to chance

contamination of the entire supply.



1. Trial Titration. The purpose of this titration is to locate quickly and

approximately the two end points. Weigh accurately by difference a

dried sample of unknown sample (0.2-0.3g) and add it to a 400-ml

beaker containing a magnetic stirring bar. Add approximately 50 ml

of water and a few drops of phenolphthalein indicator. The indicators

are for the purpose of making a comparison between the

potentiometric end points and the indicator color changes. Place the

beaker on a magnetic stirrer, immerse the electrodes and start the

stirrer, being careful not to touch the electrodes to the stirring bar.

Titrate with standard HCl, taking readings about every 2 ml. After the

phenolphthalein color disappears, add a few drops of methy1 orange

indicator and titrate at 2-ml increments until the second end point is

reached. Add a few increments beyond the end point. The correct

color for the second end point can be determined by comparison with

the color of a few drops of the indicator in a solution of 0.20g

potassium acid phthalate in 100 ml of water. Plot a curve of pH versus

volume of HCl and locate the approximate end points.



2. Final titration. Weigh accurately another sample of the unknown

and titrate as before, but make pH readings every 5 ml to within 3ml

of each end point (both sides of end point). Then make readings at

1-ml interval within 1 ml of the end point. Near the end point, take

readings as quickly as possible because the pH will tend to drift as

CO 2 escapes from the solution. Note and record the points at which



32

the indicators change color.



3. Plot a curve of pH (on the ordinate) versus volume of HCl (on the

abscissa) and indicate of this curve the range in which the indicators

change color. Determine the end point from the second inflection

point of the curve. Repeat the titration on two more portions of the

unknown. Be sure to rinse the electrodes between titrations.

4. CALCULATIONS. Calculate and report the percent of Na2CO 3





% Na2CO 3 =



M HCl ( mmoles / ml ) ml HCl  ( mmoles Na2CO 3 / mmoles HCl ) f .w .Na2CO3 ( mg / mmole )

mg sample



 100%





Formula weight Na2CO 3 =105.99;









33

EXPERIMENT 9



Determination of the order and Rate constant of

a chemical Reaction



Objectives

 To study the kinetics and reaction mechanism

 To determine the reaction order and rate constant

 To study the rate of the reaction at different temperatures in

order to find the activation energy







Principle

The rate at which a chemical reaction occurs depends on several

factors: the nature of the reaction, the concentrations of the reactants, the

temperature, and the presence of possible catalysts. All of these factors

can markedly influence the observed rate of reaction.



Some reactions at a given temperature are very slow indeed; Other

reactions are essentially instantaneous; the precipitation of silver chloride

when solutions containing silver ions and chloride ions are mixed and the

formation of water when acidic and basic solutions are mixed are

examples of extremely rapid reactions. In this experiment we will study a

reaction which, in the vicinity of room temperature, proceeds at a

moderate, relatively easily measured rate.



For a given reaction, the rate typically increases with an increase in

the concentration of any reactant. For the reaction

aA + bB  cC

The rate can usually be expressed by the equation

rate = k(A) m ( B) n (1)

where m and n are generally, but not always, integers, 0, 1, 2, or possibly



34

3; (A) and (B) are the concentrations of A and B ( ordinarily in moles per

liter ); and k is the rate constant of the reaction, which makes the relation

quantitatively correct. The numbers m and n are called the orders of the

reaction with respect to A and B. If m is l the reaction is said to be first

order with respect to the reactant A. If n is 2 the reaction is second order

with respect to reactant B. The overall order is the sum of m and n. In this

example the reaction would be third order overall.



The rate of a reaction is significantly dependent on the temperature at

which the reaction occurs. An increase in temperature increases the rate,

an often cited rule being that a 10°C rise in temperature will double the

rate. This rule is only approximately correct; nevertheless, it is clear that

an arise of temperature of 100°C could change the rate of a reaction

appreciably.



As with the concentration, there is a quantitative relation between

reaction rate and temperature, but here the relation is somewhat more

complicated. This relation is based on the idea that in order to react, the

reactant species must have a certain minimum amount of energy present

at the time the reactants collide in the reaction step; this amount of energy,

which is typically provided by the kinetic energy of motion of the species

present, is called the activation energy for the reaction. The equation

relating the rate constant k to the absolute temperature T and the

activation energy Ea is

 Ea

log10 k   constant (2)

2.30 RT

where R is the gas constant ( 8.31 joules/mole K for Ea in joule per

mole ). By measuring k at different temperatures we can determine

graphically the activation energy for a reaction.



In this experiment we will study the kinetic of the reaction between

iodine and acetone (see Appendix):

O O

|| ||

CH3 - C - CH3 ( aq ) + I 2 ( aq )  CH3 - C - CH 2I( aq ) + H + ( aq ) + I- ( aq )

The rate of this reaction is found to depend on the concentration of

hydrogen ion in the solution as well as presumably on the concentrations

of the two reactants. By Eq. (1), the rate law for this reaction is



35

rate = k ( actone)m ( I 2 )n ( H + ) P (3)

where m, n, and p are the orders of the reaction with respect to acetone,

iodine, and hydrogen ion respectively, and k is the rate constant for the

reaction.



The rate of this reaction can be expressed as the ( small ) change in

the concentration of I 2 , (I2 ) , divided by the time interval t required



for the change:

- (I 2 )

rate = (4)

t

The minus sign is to make the rate positive [ (I2 ) is negative].



Ordinarily, since rate varies as the concentrations of the reactants

according to Equation 3, in a rate study it would be necessary to measure,

directly or indirectly, the concentration of each reactant as a function of

time; the rate would typically vary markedly with time, decreasing to

very low values as the concentration of at least one reactant become very

low. This makes reaction rate studies relatively difficult to carry out and

introduces mathematical complexities that are difficult for beginning

students to understand.



The iodination of acetone is a rather typical reaction, in that it can be

easily investigated experimentally. First of all, iodine has color, so that

one can readily follow changes in iodine concentration visually. A second

and very important characteristic of this reaction is that it turns out to be

zero order in I 2 concentration. This means (see Equation 3 ) that the rate



of the reaction does not depend on ( I 2 ) at all; ( I 2 )°=1, no matter what the



value of ( I 2 ) is, as long as it is not itself zero.





Since the rate of the reaction does not depend on ( I 2 ), we can study



the rate by simply making I 2 the limiting reagent present in a large





36

excess of acetone and H + ion. We then measure the time required for a



known initial concentration of I 2 to be completely used up. If both



acetone and H + are present at much higher concentrations than that of



I 2 , their concentrations will not change appreciably during the course of

the reaction, and the rate will remain, by Equation 3, effectively constant

until all the iodine is gone, at which time the reaction will stop. Under

such circumstances, if it takes t seconds for the color of a solution having

an initial concentration of I 2 equal to ( I 2 )  . To disappear, the rate of the



reaction, by Equation 4, would be

-(I 2 ) (I ) 

rate = = 2

t t

(5)



Although the rate of the reaction is constant during its course under

the conditions we have set up, we can vary it by changing the initial



concentrations of acetone and H + ion. If, for example, we should double



the initial concentration of acetone over that in Mixture 1, keeping ( H + )



and ( I 2 ) at the same values they had previously, then the rate of Mixture 2



would, according to Equation 3, be different from that in Mixture 1:

rate 2 = k ( 2A )m ( I 2 ) ( H + )p (6a)



rate 1 = k (A )m ( I 2 ) ( H + )p

a (6b)

Dividing the first equation by the second, we see that the k’s cancel,

as do the terms in the iodine and hydrogen ion concentrations, since they

have the same values in both reactions, and we obtain simply

rate 2 ( 2A )m 2A m

= m

= ( ) = 2m (6)

rate 1 ( A) A







37

Having measured both rate 2 and rate 1 by Equation 5, we can find

their ratio, which must be equal to 2 m . We can then solve for m either by

inspection or using logarithms and so find order of the reaction with

respect to acetone.



By a similar procedure we can measure the order of the fact that the

reaction is zero order with respect to I 2 . Having found the order with



respect to each reactant, we can then evaluate k, the rate constant for the

reaction.



The determination of the orders m and p, the confirmation of the fact

that n, the order with respect to I 2 , equals zero, and the evaluation of the



rate constant k for the reaction at room temperature comprise your

assignment in this experiment. You will be provided with standard

solutions of acetone, iodine, and hydrogen ion, and with the composition

of one solution that will give a reasonable rate. The rest of the planning

and the execution of the experiment will be your responsibility.







Apparatus and Reagents

watch glass

4 M Acetone-water

1 M HCl-water

0.005 M I2-water





Be careful not to spill the iodine solution on your hands or clothes.





Procedure

1. Select two test tubes and fill with distilled water. (When you

view them down the tubes against a white background, they

should have identical color. Make mark 3/4 equal height for

each test tube.)





38

2. Draw 50 ml of each of the following solutions into clean dry 100

ml beakers, one solution to a beaker: 4M acetone-water, 1M

HCl-water, and 0.005M I 2 -water ( Note that I 2 is difficult to be

dissolved in water. Add some KI until I 2 is totally dissolved.) .

Cover each beaker with a watch glass.

3. Prepare Mixture Solutions : (keep the total volume at 50 ml)

see table 1. Cover each beaker with a watch glass.

4. The temperature should be kept within about a degree in each

run.

5. Record the time (ti) to one second, when you pour the iodine

solution into the Erlenmeyer flask and quickly swirl the flask to

thoroughly mix the reagents. (The reaction mixture will appear

yellow because of the presence of the iodine, and the color will

fade slowly as the iodine reacts with the acetone.)

Table 1

Mixture 4M 1M H2O 0.005M t  t f  t i Rate=

HCl (ml) I2 (ml) (I 2 ) 

acetone( (ml) t

ml)

1 10 10 10 20

2 20 10 10 10

3 10 20 10 10

4 10 10 5 25







6. For each mixture, fill one test tube 3/4 full with the reaction

mixture, and fill the other test tube to the same depth with

distilled water (as reference color). Record the time (tf) when

the color of the iodine just disappears and measure the

temperature of the mixture in the test tube.

7. Repeat the experiment, using as a reference the reacted

solution instead of distilled water. The amount of time required

in the two runs should agree within about 20 seconds.

(I 2 ) 

8. Calculate Rate = for the reaction mixture. Since the

t



reaction is zero order in I 2 , and since both acetone and H +



39

ion are present in great excess, the rate is constant throughout

the reaction and the concentrations of both acetone and H+

remain essentially at their initial values in the reaction mixture.

9. Carry out the reaction twice with each mixture; the times should

not differ by more than about 15 seconds.



10. Calculate the order of the reaction with respect to acetone, H + ,

I2 by using a relation similar to Equation 6.

11. Evaluate the rate constant k for the reaction from the rate and

concentration data in each of the mixtures. If the temperatures

at which the reactions were run are all equal to within a degree

or two, k should be about the same for each mixture.

12. (Optional) As a final reaction, make up a mixture using reactant

volumes that you did not use in any previous experiments.

Using Equation 3, the values of concentrations in the mixtures,

the orders, and the rate constant you calculated from your

experimental data, predict how long it will take for the I 2 color



to disappear from your mixture. Measure the time for the

reaction and compare it with your prediction. This part is also to

study the rate of this reaction at different temperatures in order

to find its activation energy. The procedure here would be to

study the rate of reaction in one of the mixtures, at room

temperature and at two other temperatures, one above and one

below room temperature. Knowing the rates, and hence the k’s,

at the three temperatures, you can the find Ea, the energy of

activation for the reaction, by plotting log k vs. 1/T. the slope of

the resultant straight line, by Equation 2, must be -Ea/2.30R.









Discussion

1. What changes in composition you might make to decrease the

time and increase the rate of reaction?





40

2. How could you change the composition to allow you to

determine how the rate depends upon acetone concentration ?



3. How do you keep that the concentrations of H + and I 2 are

the same as in the experiment ?

4. Calculate the reaction order and rate constant for the reaction.



 Appendix: Enolization ( acid-catalyzed halogenation of ketones)



Rate-determining reactions racemization. The rate determining

reaction here is the formation of the enol, which involves two steps: rapid,

reversible protonation (step 1) of the carbonyl oxygen, followed by the

slow loss of an -hydrogen (step 2).





(1) CH3-C-CH3 + H : B  CH3-C-CH3 + : B fast

:O: +OH

(2) CH3-C-CH3 + : B  CH3-C= CH2 + H : B slow

+OH OH



(3) CH3-C=CH2 + X - X  CH3-C-CH2X + X- fast

OH +OH

(4) CH3-C-CH2X + : B  CH3-C-CH2X + H : B fast

+OH O









41

Experiment 10

Titration of Calcium and Magnesium in Milk

with EDTA





Complexometric titrations using EDTA are invariably encountered in

the undergraduate analytical chemistry laboratory.

The most common experiment (where samples other than typical

commercial unknowns are used) is determination of water hardness.

Although it is interesting for students to collect his own water sample,

exciting samples of complicating waters are not always available, and the

analysis of calcium and magnesium in ordinary water is not so

challenging.

A sample which we have found to be interesting and somewhat

challenging to students is milk.



Principle

The titration of calcium and magnesium in milk and dairy products is

seriously complicated by the presence of proteins and orthophosphate

ions, which precipitate calcium and magnesium at the high pH required

for titration with EDTA. These interferences can be removed by

precipitation with potassium metastannate, yielding a clear filtrate in

which calcium and magnesium may be determined. But this filtration is

time consuming and because the precipitate occupied some volume in the

flask, the amount (quantity) of the sample must be corrected. Another

means of removing phosphate ions is anion exchange, but application of

this technique to milk requires prior removal of protein by precipitation

or ashing. Elution of the ion exchange column is also time consuming,

and yields a very dilute sample for titration, leading to indistinct end

points.





Kamal has shown (1) that addition of excess Na 2 EDTA to a

neutral or slightly acidic solution containing calcium, magnesium, and

phosphate ions causes chelation of calcium and magnesium, preventing



42

their precipitation with phosphate when the solution is made alkaline. By

back-titrating the excess EDTA at pH 10, the EDTA complexed with the

sum of calcium and magnesium can be calculated. If the titration is

performed at pH 12 or higher, magnesium is released from its complex

with EDTA and precipitates phosphate and / or hydroxide. The

back-titration in this instance determines the EDTA complexed with

calcium alone. These data, together with a blank determination, allow

calculation of both calcium and magnesium in the sample. Kamal applied

this method to milk and found no interference from the proteins present.



Apparatus and Reagents

1. Magnesium turnings 0.2g

2. Calcium carbonate 2.5g

3. HCl

4. EDTA 15g

5. ammonium chloride 67.5g

6. ammonium hydroxide 570ml

7. KOH or NaOH 0.5N

8. Calmagite

9. Hydroxy Naphthol blue

10. Pipet

11. 125ml flask

12. Buret



Experimental

Reagents

Standard Magnesium Solution. Dissolve 0.2 g ( accurately weighed )

of reagent grade magnesium turnings in the minimum amount of dilute

HCl ( about 3 ml of 6 N ) and dilute to 1-l. This solution contains about

0.2 mg Mg per ml.



Standard Calcium Solution. Dissolve 2.5 g ( accurately weighed ) of

previously dried reagent grade calcium carbonate in dilute HCl, and

dilute to 1-l. This solution contains about 1 mg Ca per ml.



EDTA Solution. Dissolve 15 g of reagent grade disodium EDTA in

water and dilute to 1 l. The solution will be standardized against the

standard Mg and Ca solutions. The titer of this solution is about 1.6 mg



43

Ca per ml and just under 1 mg Mg per ml.



Ammonia Buffer, pH 10. Dissolve 67.5 g of ammonium chloride in

200 ml distilled water, add 570 ml of reagent grade concentrated

ammonium hydroxide, and dilute to 1-l.



Base for High pH Titration. 0.5 N KOH or NaOH.



Magnesium Indicator. Calmagite; either a dry preparation or a

0.05% solution in water of the pure material.



Calcium Indicator. Hydroxy Naphthol Blue



Procedure

Calcium.

Pipet 5 ml of milk and 10 ml of EDTA into a 125-ml erlenmeyer

flask, and mix thoroughly. Add 15 ml of 0.5 N KOH to the sample to

adjust the pH to about 13, and add 200-300 mg calcium indicator. The

color of the solution will change from white to light blue. The excess

EDTA is back-titrated with standard calcium solution until the color

changes from blue to violet. Dilution with water should be avoided as

much as possible. The volume of EDTA reacted with calcium is

determined from the difference between this titration and a similar

titration where water is substituted for the milk. The amount of calcium in

the sample is calculated by multiplying the volume of EDTA complexed

with calcium by the calcium titer of the EDTA, which can be determined

from the blank titration.



Magnesium.

Pipet 5 ml of milk and 10 ml of EDTA into a 125-ml erlenmeyer

flask and mix thoroughly. Add 10 ml of ammonia buffer and 200 mg of

magnesium indicator ( or an appropriate volume of indicator solution ).

The color of the solution will change from white to light blue. To

minimize loss of ammonia, do not add the buffer and indicator until just

before titrating. Titrate the sample with standard magnesium solution

until the color changes from blue to red-violet, avoiding dilution with

water. From the difference between this titration and a blank titration, run

with water instead of milk, determine the volume of EDTA complexed



44

with the sum of calcium and magnesium. Subtract the volume of EDTA

which was found to be complexed with calcium in the previous

experiment, and multiply the result by the magnesium titer of the EDTA

to obtain the amount of magnesium in the sample.



Reference

Kamal, T. H., J. Agr. Food Chem., 8, 156(1960).



Result and Discussion









45

Experiment 11

Colorimetric Determination of Iron in Vitamin

Supplement Tablets





The basic concepts of instrumental analysis are introduced through

modification of a standard procedure for the colorimetric determination

of iron. By utilizing standard brand name products ( e.g. Geritol and

One-A-Day Plus Iron ) student interest is kept high throughout the

experiment. The use of spectrophotometers ( e.g. Bausch and Lomb

Spectronic 20’s ) appeared to be more suitable for analytical chemistry

laboratories.



Principle

In spectrometric methods, the sample solution absorbs

electromagnetic radiation from an appropriate source, and the amount

absorbed is related to the concentration of the analyte in the solution. In

other words, spectrometry is based on the absorption of photons by the

analyte. The color of an object we see is due to the wavelengths

transmitted or reflected. The other wavelengths are absorbed.



All biochemicals absorb energy from at least one region of the

spectrum of electromagnetic radiation. The energies at which absorption

occurs depend on the available electronic, vibrational and rotational

energy levels of the molecule. When absorption is from the UV /visible

region of the spectrum (200-700nm), transitions occur between electronic

energy levels. Molecules absorb energy only when the incident photon

has precisely equal to the difference in energy between two allowed states,

the photon promoting the transition of an electron from the higher energy

state. Before another photon can be absorbed, the excited state must lose

this energy and revert to the ground state.

The measurement of the absorption of radiation by chemical species

is known as spectrophotometry. Spectrophotometers are constructed so

that the sample to be studied can be irradiated with light ( or other

radiation ) of know wavelength and intensity. The wavelength can be



46

varied continuously by the operator (or automatically) and the amount of

radiation absorbed or transmitted by the sample determined for each

wavelength used. In this way, it is possible to learn which wavelength of

radiation is absorbed by the sample and how effective the species in the

sample are in absorbing a particular wavelength. From this information,

an absorption spectrum for a species can be obtained and used to identify

the species in unknown samples. In many cases, the amount of a

substance present in a sample can be determined by spectrophotometry.





Apparatus

1. Colorimeters (Bausch and Lomb Spectronic 20 or equivalent )

for recording absorption at 508 nm.

2. Colorimeter tubes ( 24 for a class of 20 students ) and racks.

3. 100 ml-volumetric flasks --- 2.

4. One-and two-ml transfer pipets ( one of each per class ).

5. Five-and ten-ml transfer pipets ( one of each per pair of

students ).

6. Fifty-milliliter burets ( three per class ).

7. PHydrion paper, range 1-5.5 ( one roll ).





Reagents

1) Hydroquinone solution, 1% in water ( freshly prepared and

stored in an amber bottle ).

2) Sodium citrate solution, 25g/l in water.

3) o-Phenanthroline solution, 0.25% in water containing 10%

alcohol ( freshly prepared and stored in an amber bottle ).

4) Standard iron solution, 0.04 mg Fe/ml. Dissolve 0.281 g of

reagent grade FeSO4  ( NH4 )2 SO4  6H2 O in 50 ml of

water containing 1 ml of conc. H 2 SO4 . Transfer to a 1-l

volumetric flask and dilute to the mark with water.



Procedures

The spectrophotometer should be turned on at least 20 minutes

before any measurements are taken.









47

Calibration Curve

Pipet a 10-ml aliquot of the standard iron solution into a beaker and

test the pH using the pHydrion paper. Add sodium citrate solution

dropwise until a pH of about 3.5 is obtained as determined by the

pHydrion paper color (about 30 drops (1.5 ml dispensed from a buret ) of

sodium citrate should suffice). Now pipet a second 10-ml aliquot of the

iron solution into a 100-ml volumetric flask. Add the same number of

drops of sodium citrate followed by 2 ml hydroquinone solution and 3 ml

of o-phenanthroline (dispensed from burets). Dilute to the mark with

distilled water and mix well. This solution contains 4 ppm (4 mg/l) of

iron. Prepare three other standard solutions (2.0, 0.8, 0.4 ppm) by

pipetting 5, 2 and 1 ml, respectively, of the standard iron solution into

100-ml volumetric flasks, adding the appropriate amount of sodium

citrate solution to each, and proceeding as described above.



Allow the standard solutions to stand 10 min and measure the

absorbance of each solution at 508 nm against a blank containing all of

the reagents except the iron solution.



The absorbance values are obtained for each colorimeter, and those

values prominently displayed. Each student should then construct a

calibration curve by plotting absorbance versus ppm Fe.





Vitamin Tablet Iron Content

Fe content Fe content Std. Deviation

( Label ) a ( Relative )

Vitamin Brand ( This Expt )

( mg ) ( mg ) (%)

Geritol 50 53.1 2.84

One-A-Day Plus Iron 18 19.1 4.48

Unicap M 10 10.2 0.56

One-A-Day ( Regular ) 0 <1

a

Average value for four determinations.





Sample preparation and Determination

One tablet of the brand vitamin to be analyzed to be analyzed is

placed in a 100-ml beaker and heated to a slow boil with 25 ml 6 N HCl

for 15 min. The mixture is then diluted slightly with water and filtered

48

while hot through #40 paper directly into a 100-ml volumetric flask. After

washing the residue with hot water the filtrate is allowed to cool and

diluted to the mark. A 5-ml aliquot (10 ml if the package label indicates

the tablet contains less than 15 mg Fe ) is then pipetted into a 100-ml

volumetric flask and diluted to volume.



A 10-ml aliquot of this new solution is pipetted into a beaker and

the pH adjustment performed as described for the calibration curve. A

second aliquot is then pipetted into a 100-ml volumetric flask, the

required amount of sodium citrate added (about 3.5 or 7.0 ml, depending

on the aliquot taken), 2 ml hydroquinone and 3 ml o-phenanthroline

added, and the solution diluted to the mark. After 10 min, the absorbance

is determined.



The concentration of iron is determined by interpolation of the

sample absorbance value on the standard calibration curve. A simple

calculation involving dilutions used for the particular sample allows the

amount of iron in the original tablet to be readily determined.





Result and Discussion









49

Experiment 12

Liquid Chromatography ---Ion-Exchange





Principle

The principle of ion-exchange chromatography is that charged

molecules adsorb to ion exchangers reversibly so that molecules can be

bound or eluted by changing the ionic environment. Separation on ion

exchangers is usually accomplished in two stages: first, the substances to

be separated are bound to the exchanger, using conditions that give stable

and tight binding; then the column is eluted with buffers of different pH,

ionic strength, or composition and the components of the buffer compete

with the bound material for the binding sites.



In this experiment, Iron ( III ), Copper, and Nickel may be separated

by passing a solution in 8M hydrochloric acid through the anion

exchanger and rinsing with 8M acid; Nickel passes through and the other

ions are held on the resin. Then 3M acid is passed through to elute

Copper, and finally distilled water to elute Iron.



Properties of Ion Exchangers

An ion exchanger is usually a three-dimensional network or matrix

that contains covalently linked charged groups. If a group is negatively

charged, it will exchange positive ions and is a cation exchanger. A

2

typical group used in cation exchangers is the sulfonic group, SO 3 . If

an H + is bound to the group, the exchanger is said to be in the acid

form: it can for exchange one H + for one Na or two H + for one

+



Ca 2+ . The sulfonic acid group is called a strongly acidic cation

exchanger. Other commonly used groups are phenolic hydroxyl and

carboxyl, both weakly acidic cation exchangers. If the charged group is

positive, for example, a quaternary amino group, it is a strongly basic

anion exchanger. The most common weakly basic anion exchangers are

aromatic or amino groups.



The matrix can be made of various materials. Commonly used

materials are dextran, cellulose, agarose and polystyrene or polyphenolic



50

resins. Usually, polystyrene (Dowex resin) is used for isolation and

separation of small molecules and cellulose ( DEAE, CM ) for

macromolecules.



The total capacity of an ion exchanger measures its ability to take

up exchangeable ions and is usually expressed as milliequivalents of

exchangeable groups per milligram of dry weight. This number is

supplied by the manufacturer and is important because, if the capacity is

exceeded ions will pass through the column without binding.



Material:

(1) Amberlite CG-400; 100-200 mesh

(2) Chromatography column (1.6 cm  15 cm)

(3) 8 M HCl, 3 M HCl, 1 M HCl

(4) 0.1 M Fe3+ , Cu2+ , Ni 2+ in 9 M HCl solution.

(5) Glass wool

(6) Na2SO4



Important note: Throughout this entire chromatographic analysis, never

let the fluid level in the column drop below that of the resin. If this

happens, channels will develop in the resin bed and the separation

efficiency will be vastly decreased. If the fluid level should drop below

the resin, the column must be emptied and repacked.



Preparing the stock solution

A solution containing 1.5 mg/ml of each ion is prepared in 9M HCl by the

instructor. Ions used in this study are Ni(II), Cu(II), and Fe(III), dissolved

in the medium as their nitrate salts. Each group will need 0.5 ml of this

solution.



Preparing the Column

Place approximately 5g of dry resin in a 100 ml beaker. Add 20 ml

distilled water and swirl the contents, Add to this 5 ml 8M HCl and pour

the slurry into the column slowly but all at once. Rinse the beaker with 2

or 3 ml 8M HCl and pour this immediately onto the column. Tap the

column gently to settle the resin, which should form a column about 13



51

cm high. During all these operations the valve at the bottom of the

column should be open. Insert a small glass wool plug at the top of the

column and allow the solution in the column to flow though the resin to

within 1 cm above the plug. (Ensure that there are no bubbles trapped in

the column)



Now activate the column by adding 15 ml more 8M HCl and draining it

to within 1 cm of the plug. Discard this eluant. The resin at this point may

have changed from yellow to brown.



Separating the Ions

Add 0.5 ml of the solution containing the chloro complexes to the column.

Drain the liquid to within 1 cm of the plug. Add 1 ml 8M HCl to rinse

any sample off the walls of the column and again drain too within 1 cm of

the plug. Add 15 ml of 8M HCl and begin to collect eluant fractions of 4

ml each in numbered test tubes at a flow rate of 4 ml per min. (about 1

drop/sec).



When the 8M HCl is within 1 cm of the plug, add 30 ml 3M HCl and

continue collecting fractions of 4 ml each at the same flow rate. When

this solution is within 1 cm of the plug, continue the elution with 30 ml

distilled water. When this is gone, you should have collected 20 fractions,

each with a volume of 4 ml.





Reclaiming the Resin

Before proceeding with the analysis of the fractions, reclaim the resin by

running 10 ml 1M Na2SO4 through the column, followed by 30 ml

distilled water. Discard this eluant. Remove the resin from the column

and store it in an appropriately labeled bottle for future use.



Result and Discussion









Outside Reading:

Analyzing the Eluant fractions, Spot tests

Copper



52

Transfer 6 to 10 drops of the eluant to a clean tube, Add 15M ammonia

until the solution is just barely basic to litmus. Adjust the pH of the

solution to slightly acidic to litmus by adding 2 drops of 6M acetic acid.

Add several drops of 10% hydroxylamine hydrochloride solution

followed by several drops of cuproine reagent (a saturated solution of 2,

2’-biquinoline in isoamyl alcohol). The appearance of a rose to purple

color in the top layer of liquid in the tube confirms the presence of

copper(II). Record the tube numbers that give a positive test for copper.



Iron

Transfer 6 to 10 drops of the eluant to a clean tube. Add 5 drops of 1M

KSCN. The formation of the deep red FeSCN+2 complex confirms the

presence of iron, Since this test is extremely sensitive, a pale pink color

indicates a possible trace contamination rather than the true presence of

iron. Record the tube numbers which give a positive test for iron.



Nickel

Transfer 6 to 10 drops of the eluant to a clean test tube. Neutralize the

solution by adding drops of 15M NH3 until the solution is just basic to

litmus. Add several drops of 1% dimethylglyoxime reagent and mix the

contents. The formation of a brick red precipitate confirms the presence

of nickel. The precipitate may take as long as 5 min to form. If no

precipitate appears after 5 min, add 1 drop of ammonia and wait another 5

min. Record the tube numbers which give a positive test for nickel.



Spectrophotometric analysis of elution profiles

Copper

Add to 1 ml aliquots of the eluant the following solutions in the indicated

order:

(1) 2 ml 10% hydroxylamine hydrochloride solution;

(2) 2 ml 10% tartaric acid solution;

(3) adding 6M NH3 dropwise adjust the pH to 5-6 using narrow-range

pH test paper,

(4) add 5 ml cuproine reagent.

Shake each solution for 1-2min. Set aside and allow the layers to separate.

Carefully remove the top layer and place it in a cuvet to make the

spectrophotometric measurement.

Record the absorbance of each solution at 545 nm using isoamyl alcohol



53

as the blank.



Iron

Add to 2 ml aliquots of the eluant the following in the order given:

(1) 1ml 10% hydroxylamine hydrochloride solution;

(2) 1ml 0.5% phenanthroline solution,

(3) using 2M sodium acetate adjust the pH to 3-4.

Allow the solutions to sit for approximately 1 hr.

Dilute the solutions by the addition of 25 ml distilled water. Record the

absorbance of each solution at 505 nm using distilled water as a blank.



Nickel

Add to 1 ml aliquots in 125 ml flasks the following:

(1) 0.5 ml saturated bromine water,

(2) 2 ml 15M ammonia,

(3) 20 ml 95% ethanol,

(4) 10 ml 1% dimethylglyoxime solution,

(5) 7 ml distilled water.

Record the absorbance of each solution at 450 nm using distilled water as

a blank. (Because this test mixture is unstable, the absorbance of these

solutions must be measured within a half hour of mixing.)









54

55



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