Answer:
For impulse, 95% CI = (0.2456, 0.5931)
|
Confidence Interval Estimate for the Proportion |
|
|
Data |
|
|
Sample Size |
31 |
|
Number of Successes |
13 |
|
Confidence Level |
95% |
|
Intermediate Calculations |
|
|
Sample Proportion |
0.4194 |
|
Z Value |
-1.9600 |
|
Standard Error of the Proportion |
0.0886 |
|
Interval Half Width |
0.1737 |
|
Confidence Interval |
|
|
Interval Lower Limit |
0.2456 |
|
Interval Upper Limit |
0.5931 |
For planned, 95% CI = (0.4099, 0.6507)
|
Confidence Interval Estimate for the Proportion |
|
|
Data |
|
|
Sample Size |
66 |
|
Number of Successes |
35 |
|
Confidence Level |
95% |
|
Intermediate Calculations |
|
|
Sample Proportion |
0.5303 |
|
Z Value |
-1.9600 |
|
Standard Error of the Proportion |
0.0614 |
|
Interval Half Width |
0.1204 |
|
Confidence Interval |
|
|
Interval Lower Limit |
0.4099 |
|
Interval Upper Limit |
0.6507 |
b).
|
Z Test for Differences in Two Proportions |
|
|
Data |
|
|
Hypothesized Difference |
0 |
|
Level of Significance |
0.05 |
|
Group 1 |
|
|
Number of Items of Interest |
13 |
|
Sample Size |
31 |
|
Group 2 |
|
|
Number of Items of Interest |
35 |
|
Sample Size |
66 |
|
Intermediate Calculations |
|
|
Group 1 Proportion |
0.4194 |
|
Group 2 Proportion |
0.5303 |
|
Difference in Two Proportions |
-0.1109 |
|
Average Proportion |
0.4948 |
|
Z Test Statistic |
-1.0192 |
|
Two-Tail Test |
|
|
Lower Critical Value |
-1.9600 |
|
Upper Critical Value |
1.9600 |
|
p-Value |
0.3081 |
|
Do not reject the null hypothesis |
|
|
Confidence Interval Estimate |
|
|
of the Difference Between Two Proportions |
|
|
Data |
|
|
Confidence Level |
95% |
|
Intermediate Calculations |
|
|
Z Value |
-1.9600 |
|
Std. Error of the Diff. between two Proportions |
0.1078 |
|
Interval Half Width |
0.2114 |
|
Confidence Interval |
|
|
Interval Lower Limit |
-0.3223 |
|
Interval Upper Limit |
0.1004 |
95% CI for difference = (-0.3223, 0.1004)
c).
95% CI for difference for proportion (-0.3223, 0.1004) contains 0 value. Therefore there is no difference between the two proportions.
d).
P value = 0.3081
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