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SPEED

Investigation 2

Part 1

Who Got There First?

 Road Races

 In Race 1 the pogo stick and car started

here. At the end of the race they were

here.

 We were able to get the initial and final

positions for both vehicles.

 We used position data and the distance

equation to calculate which vehicle went

farther.

First Arrivals

 So, which vehicle arrived first in each of

these races?

 On Handout #5 it shows illustrations of

two road races similar to the ones we

studied previously. In the first race the

white truck started here and the white car

started here. At the end of the race their

positions were here and here.

First Arrivals cont..

 Which vehicle got to its final position first?

 Which vehicle got to the 13-kilometer

mark first?

 What additional information would we

need to know in order to determine which

vehicle arrived at 13 km or its final postion

first?

What is Speed

 In your journal write down the word speed and

what you think that word means.

 Speed is the distance an object travels in a unit

of time. The symbol for speed is lowercase v.

 We use the words fast and slow to describe an

object’s speed. If an object moves a long

distance in a unit of time, we say it is going

fast. If it moves a short distance in a unit of

time , we say it is going slow.

Speed Cont.

 The units of speed are distance per unit

time, such as kilometers per hour or

meters per second.

 Why not miles?

 What units are used in track?

 A fast car might travel at 150 km/h. A

leisurely walker might travel at 1 m/s.

More Speed

 An object’s speed is related to time. A

time interval is how long it takes for

something to happen. The amount of

time it takes for an object to go a certain

distance determines its speed.

Worksheets 13-15

Who Got There First?

 Three races

 Analog clocks

 Complete the three worksheets

 In your journal – write down observations

you learned or picked up on about speed.

 Like…

Worksheet Observations

 When two vehicles start together and go the

same distance in the same amount of time, they

arrive at the final position together.

 If vehicles go different distances in the same

amount of time, the one that goes farther is

going faster.

 If vehicles travel for different amounts of time,

you need to find out how far they both go in one

hour before you can compare them.

The Infinite Line

 Open your books to page 1.

 Answer the following questions on a piece of notebook

paper.

1. What is time?

2. What is universal time?

3. What is a time interval?

4. What are different units of time?

5. What is start time?

6. List three ancient ways of keeping time.

7. Who invented a device that measured a second?

8. Starting with seconds, list the measurements of time.

Time Travel

Part II

 We just figured out how to figure out who

got there first.

 Why do we need to know either how long

it took for a vehicle to travel a distance ,

or how fast the vehicle was going? Write

your answer in your journal.

 Complete WS 16. WS 16 ONLY!

Worksheet Review

 Be sure to write the speed as a rate

 ALWAYS!!!

Speed Algorithm

Distance t Speed



100 km 2h



75 m 3 min.



60 km 4h



50 km 10 h



369 km 4.5 h

Do You Got It?

 Can you write the formula or algorithm for

finding speed?

 What is the symbol for speed?

 What is the symbol for distance?

 What is the symbol for change over time?

 What’s the equation?

 V = d/ t

Time Travel B

 Last question – review

 Complete WS 17 with your table

 The initial and final positions of both vehicles are

shown on one roadway.

 The vehicles travel at constant speed all the

time – no stopping or going faster and slower.

The truck is now going half as fast as it was in

the first problem.

 When you get to question 2d, work with the

other in your group to figure out the equation

for calculating distance.

The Distance Algorithm

Speed t Distance



75 km/h 2h



8 m/s 10 s



5 cm/min. 60 min.



94 m/s 1.8 s

Do You Got It?

 What is the equation for finding distance?

 d=vx t

Definition Time

 Speed (v): how fast something travels;

the distance traveled in a unit of time.

 Speed Equation: v=d/ t

 Distance Equation: d=vx t

Assignments

 Read First in Flight and answer the

questions on pg. 6. Answer the questions

in complete sentences in your journal.

 Complete WS 18 and 19.

Part 3 – Measuring Time and

Distance

 What two pieces of information do you need to

know about an object in motion in order to

determine its speed?

 What is the definition of speed?

 What is the symbol for speed?

 What units are used to describe speed?

 What is the equation for calculating speed?

 If you know an object is traveling at a speed of

45 kilometers per hour, how can you determine

how far it will go in 10 hours?

Determining Speed

 Suppose you wanted to figure out how fast a

bicycle was going. How would you go about it?

Write the question and your answer in your

journal.

 Four things you need to do:

 Establish a starting position

 Establish an ending position

 Time how long it takes for the bike to travel the

distance

 Use the speed equation to calculate the average

speed for the bike.

Focus on Time

 In order to determine an object’s speed,

we need to measure the distance the

object moved, and we need to measure

how long it took to move the distance.

We know how to measure distance – we

use a meter tape.

 How can measure the time it takes for the

object to move the distance?

Stop Watches

 We have stopwatches for timing motion

events. They are not toys and must be

treated with care.

 The watches have cords attached. The

cord is for hanging around you neck, not

for swinging it in a circle. You will lose

your opportunity to use the stopwatch if it

is not hung on your neck.

Stop Watches cont…

 The stopwatches have buttons. Do not

press any of the buttons until we know

what each button does.

 The button on the right turns the watch

on and resets the watch to zero after an

event has been timed. The watch turns

off automatically after a minute of

inactivity.

And more…

 The middle button starts and stops the

timing function. Press once to start

timing; press a second time to stop.

 Hold the watch loosely in your hand with

your thumb over the start/stop button.

Press it once and the stopwatch will start.

Press the same button a second time to

stop the watch.

Yes, there’s more…

 Read the elapsed time on the screen. The

numbers represent hours, minutes, seconds, and

hundredths of a second.

 Press the reset button on the right to reset the

watch to zero. It is now ready to time another

event.

 Practice time

 Stop at 1 s

 Close your eyes and stop at 5 s

 Time my hand

 Playing catch

Quizzy-Poo

 Complete the Response Sheet - Speed

The Dotcar

 We are going to determine the speed of dotcars

rolling down slopes.

 These are electronic and we only get one

chance. Each time you use these cars you will

take utmost care and have a soft catch place.

 Each group is going to set up a ramp using a

board and a black thing.

 The black thing should cover the bottom edge of

the slope as a transitional piece.

Dotcars

 On the floor for our first time.

 Your team will be assigned an elevation.

Use science books and others to meet

your elevation requirement.

 Lightly tape the black thingy on the board

so it doesn’t move.

 Place coats, pillows, etc. (not the big

ones) near the end of the ramp. This will

be called soft walls.

The Dotcar Experiment

 Two experimental questions

 How long does it take your car to travel 200

centimeters down your ramp?

 What is your car’s average speed as it travels

200 cm down your ramp?

 You will be assigned an elevation.

What you’re going to do…

 Measure 200 cm from you xi to your xf. Mark xf

with a bit of tape.

 Put up your soft wall near the end of the ramp.

 Time several runs from the moment the car

begins to roll until it hits the soft wall.

 Calculate the average time for a run.

 Calculate the car’s average speed as it travels

200 cm.

 Complete Part 1 only of WS 23.

Discussion

 Discussion Questions

1. Did your car travel at the same speed

during the whole run?

2. How fast was it going at the beginning?

3. How fast was it going in the middle of

the run? At the end of the run just

before it hit the soft wall?

Average Speed

 It is difficult to know how fast an object is going

at any specific time. Like our Dotcars, many

moving objects change speed all the time. Their

speed is not constant.

 To get around this problem, we often use an

object’s average speed to determine how fast it

is going. If we know how far something went,

and how long it took, we can calculate the

object’s average speed.

Average Speed Cont.

 Average speed is total distance divided by

the total time needed to travel the

distance.

 What would be the speed of a Dotcar that

went 200 cm in 2.6s?

 What is the equation then for finding the

average speed?

 Write the definition and equation on your

Terms and Def. Page, and your equation

page.

Sharing Data

 Part 2 of WS 23

 Complete the group data table as each

table reports their findings.

Graphing

 Graph distance vs. time. Time on the x-

axis and distance on the y-axis.

 Label your table Mable!!!

 Determine the number interval for both

variables and number the axes.

 Plot the points. Write the elevation by

each data point.

 Distance and time start is (0,0).

Analyzing the Data

 On the back of your WS answer the following

questions.

1. Which Dotcar traveled the fastest?

2. Which Dotcar traveled the slowest?

3. What is the relationship between elevation and

speed?

4. Which Dotcar graph line has the steepest

slope?

5. Which Dotcar graph line has the flattest slope?

6. On a speed graph (distance vs. time) what

does the slope of a graph line tell you about

the speed of the object?

Using the Graph to Find Speed

 Take a look at Transparency 11

 These are data collected by some other students when

they did this investigation. As you can see, students

recorded the elevation, time, and distance, and they

calculated the speeds as well.

 The average speed of the Dotcar on the 5-cm ramp is

48cm/s.

 If we put our finger on the 1s line and move up to its

intersection with the graph line for the 5cm ramp.

 From that point I can run a straight line over to the y-

axis. The place where the straight line intersects the y-

axis is the distance the car traveled in 1 s. The car

traveled 48 cm in 1 s. That gives me the speed:

48cm/s.

 Find the speed of the other four cars in the same way:

 Find the place where the 1-s line intersects the graph

line and run a straight line over to the y-axis

How Fast Do Things Go?

 Read pgs. 7-10

 Complete the worksheet.

 Homework

 Average Speed Practice WS 24 and 25





 Next – Investigation 2 Assessment


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