In a random sample of 200 females and 100 males who watched a certain television program, 94 females and 34 males indicated they like it. A 95% confidence interval for the difference in proportions of all females and all males who watched the programme and liked it can be calculated with: A. p1 – p2 ± X1/n1 – X2/n2 B. p1 – p2 ± Zα/2 (X1/n1 – X2/n2) C. p1 – p2 ± Zα/2 √ X1/n1 + X2/n2 D. p1 – p2 ± Zα/2 √ X1/n1 (1 - X1/n1) + X2/n2 (1 - X2/n2) E. None of the preceding
In a random sample of 200 females and 100 males who watched a certain television program, 94 females and 34 males indicated they like it. A 95% confidence interval for the difference in proportions of all females and all males who watched the programme and liked it can be calculated with: A. p1 – p2 ± X1/n1 – X2/n2 B. p1 – p2 ± Zα/2 (X1/n1 – X2/n2) C. p1 – p2 ± Zα/2 √ X1/n1 + X2/n2 D. p1 – p2 ± Zα/2 √ X1/n1 (1 - X1/n1) + X2/n2 (1 - X2/n2) E. None of the preceding
Holt Mcdougal Larson Pre-algebra: Student Edition 2012
1st Edition
ISBN:9780547587776
Author:HOLT MCDOUGAL
Publisher:HOLT MCDOUGAL
Chapter11: Data Analysis And Probability
Section: Chapter Questions
Problem 8CR
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In a random sample of 200 females and 100 males who watched a certain television program, 94 females and 34 males indicated they like it. A 95% confidence interval for the difference in proportions of all females and all males who watched the programme and liked it can be calculated with:
- A. p1 – p2 ± X1/n1 – X2/n2
- B. p1 – p2 ± Zα/2 (X1/n1 – X2/n2)
- C. p1 – p2 ± Zα/2 √ X1/n1 + X2/n2
- D. p1 – p2 ± Zα/2 √ X1/n1 (1 - X1/n1) + X2/n2 (1 - X2/n2)
- E. None of the preceding
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