The actual proportion of men who favor a certaintax proposal is 0.40 and the corresponding proportionfor women is 0.25; n1 = 500 men and n2 = 400women are interviewed at random, and their individualresponses are looked upon as the values of independentrandom variables having Bernoulli distributions with therespective parameters θ1 = 0.40 and θ2 = 0.25. Whatcan we assert, according to Chebyshev’s theorem, witha probability of at least 0.9375 about the value we willget for ˆ 1 − ˆ 2, the difference between the two sampleproportions of favorable responses? Use the result ofExercise 5.
The actual proportion of men who favor a certaintax proposal is 0.40 and the corresponding proportionfor women is 0.25; n1 = 500 men and n2 = 400women are interviewed at random, and their individualresponses are looked upon as the values of independentrandom variables having Bernoulli distributions with therespective parameters θ1 = 0.40 and θ2 = 0.25. Whatcan we assert, according to Chebyshev’s theorem, witha probability of at least 0.9375 about the value we willget for ˆ 1 − ˆ 2, the difference between the two sampleproportions of favorable responses? Use the result ofExercise 5.
MATLAB: An Introduction with Applications
6th Edition
ISBN:9781119256830
Author:Amos Gilat
Publisher:Amos Gilat
Chapter1: Starting With Matlab
Section: Chapter Questions
Problem 1P
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The actual proportion of men who favor a certain
tax proposal is 0.40 and the corresponding proportion
for women is 0.25; n1 = 500 men and n2 = 400women are interviewed at random, and their individual
responses are looked upon as the values of independent
random variables having Bernoulli distributions with the
respective parameters θ1 = 0.40 and θ2 = 0.25. What
can we assert, according to Chebyshev’s theorem, with
a probability of at least 0.9375 about the value we will
get for ˆ 1 − ˆ 2, the difference between the two sample
proportions of favorable responses? Use the result of
Exercise 5.
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