Question

In: Math

Work standards specify time, cost, and efficiency norms for the performance of work tasks. They are...

Work standards specify time, cost, and efficiency norms for the performance of work tasks. They are typically used to monitor job performance. In one distribution center, data were collected to develop work standards for the time to assemble or fill customer orders. The table below contains data for a random sample of 9 orders.

Time (mins.)

Order Size

27

36

15

34

71

255

35

103

8

4

60

555

3

6

10

60

10

96

  1. Construct a simple linear regression of the data using SPSS. What is the equation of the least squares line? Use time as the dependent variable.
  2. In general, we would expect the mean time to fill an order to increase with the size of the order. Do the data support this theory? Test using α = .05.

Solutions

Expert Solution

Steps to be followed

1) Go to variable view --> Enter variable name as Time and Order-Size

2) Enter the data in data view

3) Go to Analyze--> Regression--> Linear

4) Dependent Variable as Time--> Independent variable as Order_Size

5) Click on OK

You will get following output

Model Summary

Model

R

R Square

Adjusted R Square

Std. Error of the Estimate

Change Statistics

R Square Change

F Change

df1

df2

Sig. F Change

1

.797a

.636

.584

15.717

.636

12.214

1

7

.010

a. Predictors: (Constant), Order_size

ANOVAa

Model

Sum of Squares

df

Mean Square

F

Sig.

1

Regression

3017.122

1

3017.122

12.214

.010b

Residual

1729.100

7

247.014

Total

4746.222

8

a. Dependent Variable: Time

b. Predictors: (Constant), Order_size

Coefficientsa

Model

Unstandardized Coefficients

Standardized Coefficients

t

Sig.

95.0% Confidence Interval for B

B

Std. Error

Beta

Lower Bound

Upper Bound

1

(Constant)

12.594

6.588

1.912

.098

-2.984

28.173

Order_size

.109

.031

.797

3.495

.010

.035

.183

a. Dependent Variable: Time

Since coefficient of order size is positive it shows that as order size increases Time will Increase .. and to support this p value is 0.010 which is less than 0.05 hence we can say that there is significant impact of the order size on Time

i.e one unit increase in order_Size will increase Time by 0.109 times of one unit

Regression line is given by

Time = 12594 + 0.109*(Order_Size)

INPUT FILE


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