Large Square Template - Excel

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Description

Large Square Template document sample

Document Sample
scope of work template
							Input up to 20 values of a random variable X below

  X                                        Confidence Interval
                  Column1                 1-alpha
                                             t=       #NUM!
       Mean                 #DIV/0!        Lower       Upper
       Standard Error       #DIV/0!         Limit      Limit
       Median               #NUM!         #DIV/0!    #DIV/0!
       Mode                  #N/A
       Standard Deviation   #DIV/0!
       Sample Variance      #DIV/0!
       Kurtosis             #DIV/0!
       Skewness             #DIV/0!
       Range                          0
       Minimum                        0
       Maximum                        0
       Sum                            0
       Count                          0
                       Large -Sample Test for a Mean
alpha:
alpha / 2:       0.00%
n:
x-bar:
µo
σ

Test Statistic (TS)      z = (x-bar - µo)/[σ/sqrt(n)] =    0.00     =   Z TS   #DIV/0!
                                                          #DIV/0!

for σ known or n ≥ 30

p-value (1 tail) =           #DIV/0!
p-value (2 tail) =           #DIV/0!

t-critical(1-tail) =      10000000.000
t-critical(2-tail) =      10000000.000
         Test of a mean of a population when n is small

df:                        -1
alpha =
alpha / 2 =             0.00%
n=
x-bar
µo =
s=

Test Statistic (TS)             t = (x-bar - mu)/ [s/sqrt(n)] =    0.00     =   t TS =   #####
                                                                  #DIV/0!
for σ unknown and n < 30

p-value (2-tail) =               #DIV/0!
p-value (1-tail) =               #DIV/0!

t-critical (2-tail) =            #NUM!
t-critical (1-tail) =            #NUM!
           Large -Sample Test for a Proportion (p238)
           (Where po is a specified proportion value)

alpha =
alpha / 2 =            0.00%
n=
No of successes =
po =
(1-po) =                    1
p-hat =               #DIV/0!

Test Statistic (TS)   z=    p-hat-po      =   #DIV/0! =   #DIV/0!
                           √po(1 - p)/n       #DIV/0!

p - value(1-tail) =   #DIV/0!
p - value(2-tail) =   #DIV/0!

T-crit (1-tail) =     ######
T-crit (2-tail) =     ######
          Two sample z-test Template

     n1 =                      n2 =
   x-bar1 =                   x-bar2 =
     s1 =                      s2 =


       tobs =       #DIV/0!
  p-value(1) =      #DIV/0!
  p-value(2) =      #DIV/0!

        alpha =     1.00%

t-crit (1-tail) =   2.326
t-crit (2-tail) =   2.576
             Large -Sample Test for difference between 2 Population Proportion
                                  1             2
Sample size n =                                     p - hat (pooled) = (x1 + x2)/(n1 + n2) =        0/   0
No. Successes (x)=                                                                          =   #####
p-hats =                #DIV/0!       #DIV/0!

z=          p1 - p2         =                        #DIV/0!         =     Z TS           =     #####
     √ p(1-p) (1/n1 + 1/n2)                          #DIV/0!

alpha =
alpha/2 =                  0.00%

p-value (1 tail) =      #DIV/0!
p-value (2 tail) =      #DIV/0!

t-critical (1-tail) =   ########
t-critical (2-tail) =   ########
 Two sample t-test Template for BUSN 5760
                                                F-test for sigma1 = sigma2
     n1 =                           n2 =     -1 Fobs        Fc
   x-bar1 =                       x-bar2 =   -1 #DIV/0!       #NUM!
     s1 =                           s2 =

            sp =              0

    tobs =          #DIV/0!
  p-value(1)        #DIV/0!
  p-value(2)        #DIV/0!

   alpha =

t-crit (1-tail) =   #NUM!
t-crit (2-tail) =   #NUM!
                                    Chi-square Template
      Allows one to calculate the Chi-square statistic for an mxn cell contingency table
         no. of rows =           0           (b/w 2 and 6)      alpha =
     no. of columns =            0           (b/w 2 and 5)
                                              Observed counts
                               Dems        Reps         Inds       Col 4     Col 5
        Good                                                                                       0
         Bad                                                                                       0
     No Opinion                                                                                    0
        Row4                                                                                       0
        Row5                                                                                       0
        Row6                                                                                       0
                                       0           0          0          0         0               0

                                                 Expected counts
                                Col 1          Col 2     Col 3         Col 4          Col 5
        Row1            1      #DIV/0!        #DIV/0!   #DIV/0!       #DIV/0!        #DIV/0!       0
        Row2            2      #DIV/0!        #DIV/0!   #DIV/0!       #DIV/0!        #DIV/0!       0
        Row3            3      #DIV/0!        #DIV/0!   #DIV/0!       #DIV/0!        #DIV/0!       0
        Row4            4      #DIV/0!        #DIV/0!   #DIV/0!       #DIV/0!        #DIV/0!       0
        Row5            5      #DIV/0!        #DIV/0!   #DIV/0!       #DIV/0!        #DIV/0!       0
        Row6            6      #DIV/0!        #DIV/0!   #DIV/0!       #DIV/0!        #DIV/0!       0
                                         0            0         0               0              0   0

                            Col 1            Col 2       Col 3       Col 4          Col 5
                        1                0           0           0              0              0   0
                        2                0           0           0              0              0   0
                        3                0           0           0              0              0   0
                        4                0           0           0              0              0   0
                        5                0           0           0              0              0   0
                        6                0           0           0              0              0   0
                                         0           0           0              0              0   0
Chi-sq observed =                        0
Chi-sq(crit) =                 #NUM!
p-value =                                1

Decision:                           #NUM!
Titles                    Columns
Rows       Dems   Reps   Inds
Good
Bad
No Opinion
                             ANOVA Template for BUSN 5760
              Number of Treatment Levels (up to 7) =                                            0


                       1             2               3              4             5             6             7
n
x-bar
s


SSwg i          0.0000        0.0000             0.0000     0.0000
Total SSwg        0.00
MSwg         #DIV/0!   (Standard error within groups) =                 #DIV/0!                                             0
                                                                                                                  #DIV/0!
X-barT       #DIV/0!                                                                                              #DIV/0!
SSbg         #DIV/0!       #DIV/0!         #DIV/0!        #DIV/0!       #DIV/0!       #DIV/0!       #DIV/0!
TSSbg        #DIV/0!
MSbg         #DIV/0!                     **You may enter whatever you want to the right
alpha =                                  of column H. The small 3X10 calculator pad to
                                         the right may be used to calculate the number
Fobs         #DIV/0!                     of observations, the mean of the samples, and
Fc           #NUM!                       their standard deviations for samples of ten or
p-value =    #DIV/0!                     less.


Decision:                        #DIV/0!
             0             0             0             0             0             0
   #DIV/0!       #DIV/0!       #DIV/0!       #DIV/0!       #DIV/0!       #DIV/0!
   #DIV/0!       #DIV/0!       #DIV/0!       #DIV/0!       #DIV/0!       #DIV/0!

   Pop 1         Pop 2         Pop 3




Can one conclude that the population means differ? [Let α = .01]




      2                 Given the data below calculate the OLS regression line for Y on X.

     X             Y
     10            46
     12            40
13   36
15   29
15   24
Simple regression Template for BUSN 5760                                         #DIV/0!
                                                                                 #DIV/0!
Number of observations (up to 20) =                         0

Obs X             Y   X-Xbar (x) Y-Ybar (y)       xy            x^2            Y-hat           e-hat             e-hat^2    y^2
  1
  2
  3
  4
 5
 6
 7
 8
 9
 10
 11
 12
 13
 14
 15
 16
 17
 18
 19
 20
       #### ####              0               0             0              0               0                 0          0              0   0
                                                                                                                  SSE         SST
                                              b-hat =            #DIV/0!                                          R^2 =      #DIV/0!
                                              a-hat =            #DIV/0!                                           r=        #DIV/0!
                                      Y-hat =    #DIV/0!           +             #DIV/0!       X               F(obs) =      #DIV/0!
                                                                                                               t(obs) =      #DIV/0!
                                                                               se =                          0 F(prob) =     #DIV/0!
                      OLS Regression Line                                      sb-hat =            #DIV/0!
         4                                                        α=           tobs =              #DIV/0!
       3.5                                                                     tc (2-tail)=        #NUM!
         3                                                                     tc (1-tail)=        #NUM!
       2.5
         2
   Y




       1.5                                                        t-prob (2-tail) =                #DIV/0!
         1                                                        t-prob (1-tail) =                #DIV/0!
       0.5
         0
             10       11     12       13          14   15
                                  X

						
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