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In spite of the potential safety hazards, some people would like to have an Internet connection in their car. A preliminary survey of adult Americans has estimated this proportion to be somewhere around 0.40. (a) Use the given preliminary estimate to determine the sample size required to estimate the proportion of adult Americans who would like an Internet connection in their car to within 0.05 with 95% confidence. (Enter your answer as a whole number.) 369 (b) The formula for determining sample size given in this section corresponds to a confidence level of 95%. How would you modify this formula if a 99% confidence level was desired? 1 - p)(1.96)² On p(1-) On p(1-p) 2.58 12 On = p(1 - p)(233) On = p(1 - p)(1.645) P)(205) On p(1-pl 4 637 x (c) Use the given preliminary estimate to determine the sample size required to estimate the proportion of adult Americans who would like an Internet connection in their car to within 0.05 with 99% confidence. (Enter your answer as a whole number.)

In spite of the potential safety hazards, some people would like to have an Internet connection in their car. A preliminary survey of adult Americans has estimated this proportion to be somewhere around 0.40. (a) Use the given preliminary estimate to determine the sample size required to estimate the proportion of adult Americans who would like an Internet connection in their car to within 0.05 with 95% confidence. (Enter your answer as a whole number.) 369 (b) The formula for determining sample size given in this section corresponds to a confidence level of 95%. How would you modify this formula if a 99% confidence level was desired? 1 - p)(1.96)² On p(1-) On p(1-p) 2.58 12 On = p(1 - p)(233) On = p(1 - p)(1.645) P)(205) On p(1-pl 4 637 x (c) Use the given preliminary estimate to determine the sample size required to estimate the proportion of adult Americans who would like an Internet connection in their car to within 0.05 with 99% confidence. (Enter your answer as a whole number.)

Big Ideas Math A Bridge To Success Algebra 1: Student Edition 2015
Big Ideas Math A Bridge To Success Algebra 1: Student Edition 2015
1st Edition
ISBN:9781680331141
Author:HOUGHTON MIFFLIN HARCOURT
Publisher:HOUGHTON MIFFLIN HARCOURT
Chapter11: Data Analysis And Displays
Section: Chapter Questions
Problem 1CA
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Can you help with part c? I'm not sure why I'm wrong.

13 In spite of the potential safety hazards, some people would like to have an Internet connection in their car. A preliminary survey of adult Americans has estimated this proportion to be somewhere around 0.40. (a) Use the given preliminary estimate to determine the sample size required to estimate the proportion of adult Americans who would like an Internet connection in their car to within 0.05 with 95% confidence. (Enter your answer as a whole number.) 369 (b) The formula for determining sample size given in this section corresponds to a confidence level of 95%. How would you modify this formula if a 99% confidence level was desired? On = p(1 - p) (1.96) B 2 n = p(1 - p)(2.58) 2 - p) (2.33) 2 On = p(1 - p) B P)(1.645)² On = p(1 - p) On = p(1 - p) (2.05) 2 637 (c) Use the given preliminary estimate to determine the sample size required to estimate the proportion of adult Americans who would like an Internet connection in their car to within 0.05 with 99% confidence. (Enter your answer as a whole number.) X + 3
Transcribed Image Text:13 In spite of the potential safety hazards, some people would like to have an Internet connection in their car. A preliminary survey of adult Americans has estimated this proportion to be somewhere around 0.40. (a) Use the given preliminary estimate to determine the sample size required to estimate the proportion of adult Americans who would like an Internet connection in their car to within 0.05 with 95% confidence. (Enter your answer as a whole number.) 369 (b) The formula for determining sample size given in this section corresponds to a confidence level of 95%. How would you modify this formula if a 99% confidence level was desired? On = p(1 - p) (1.96) B 2 n = p(1 - p)(2.58) 2 - p) (2.33) 2 On = p(1 - p) B P)(1.645)² On = p(1 - p) On = p(1 - p) (2.05) 2 637 (c) Use the given preliminary estimate to determine the sample size required to estimate the proportion of adult Americans who would like an Internet connection in their car to within 0.05 with 99% confidence. (Enter your answer as a whole number.) X + 3
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