The Insurance Institute for Highway Safety issued a press release titled "Teen Drivers Often Ignoring Bans on Using Cell Phones" (June 9, 2008). The following quote is from the news release. Just 1–2 months prior to the ban's Dec. 1, 2006 start, 11% of teen drivers were observed using cell phones as they left school in the afternoon. About 5 months after the ban took effect, 12% of teen drivers were observed using cell phones. Suppose that the two samples of teen drivers (before the ban, after the ban) are regarded as representative of these populations of teen drivers. Suppose also that 300 teen drivers were observed before the ban (so n1 = 300 and p̂1 = 0.11) and 150 teen drivers were observed after the ban. (a) Construct a 95% large-sample confidence interval for the difference in the proportion using a cell phone while driving before the ban and the proportion after the ban. (Use p1 − p2. Use a table or SALT. Round your answers to three decimal places.) , Interpret the interval. (b) Is 0 included in the confidence interval of part (a)? What does this imply about the difference in the population proportions?
The Insurance Institute for Highway Safety issued a press release titled "Teen Drivers Often Ignoring Bans on Using Cell Phones" (June 9, 2008). The following quote is from the news release. Just 1–2 months prior to the ban's Dec. 1, 2006 start, 11% of teen drivers were observed using cell phones as they left school in the afternoon. About 5 months after the ban took effect, 12% of teen drivers were observed using cell phones. Suppose that the two samples of teen drivers (before the ban, after the ban) are regarded as representative of these populations of teen drivers. Suppose also that 300 teen drivers were observed before the ban (so n1 = 300 and p̂1 = 0.11) and 150 teen drivers were observed after the ban. (a) Construct a 95% large-sample confidence interval for the difference in the proportion using a cell phone while driving before the ban and the proportion after the ban. (Use p1 − p2. Use a table or SALT. Round your answers to three decimal places.) , Interpret the interval. (b) Is 0 included in the confidence interval of part (a)? What does this imply about the difference in the population proportions?
MATLAB: An Introduction with Applications
6th Edition
ISBN:9781119256830
Author:Amos Gilat
Publisher:Amos Gilat
Chapter1: Starting With Matlab
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Binomial Distribution
Binomial is an algebraic expression of the sum or the difference of two terms. Before knowing about binomial distribution, we must know about the binomial theorem.
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The Insurance Institute for Highway Safety issued a press release titled "Teen Drivers Often Ignoring Bans on Using Cell Phones" (June 9, 2008). The following quote is from the news release.
Just 1–2 months prior to the ban's Dec. 1, 2006 start, 11% of teen drivers were observed using cell phones as they left school in the afternoon. About 5 months after the ban took effect, 12% of teen drivers were observed using cell phones.
Suppose that the two samples of teen drivers (before the ban, after the ban) are regarded as representative of these populations of teen drivers. Suppose also that 300 teen drivers were observed before the ban (so
n1 = 300
and
p̂1 = 0.11)
and 150 teen drivers were observed after the ban.(a)
Construct a 95% large-sample confidence interval for the difference in the proportion using a cell phone while driving before the ban and the proportion after the ban. (Use p1 − p2. Use a table or SALT. Round your answers to three decimal places.)
Interpret the interval.
(b)
Is 0 included in the confidence interval of part (a)? What does this imply about the difference in the population proportions?
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