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In 2014, students in an advanced Statistics course at UC Berkeley conducted an anonymous survey about use of cognition-enhanc
Calculate the standard error for a survey comparing proportions of cognition-enhancing drug use of fraternity members to non-
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SOLUTION-

\sigma _{\hat{p_1}-\hat{p_2}}=\sqrt{p_1(1-p_1)/n_1+p_2(1-p_2)/n_2}

GIVEN, p_1=0.33, p_2=0.25, n_1=131, n_2=96

\sigma _{\hat{p_1}-\hat{p_2}}=\sqrt{0.33(1-0.33)/131+0.25(1-0.25)/96}

= \sqrt{0.0017+0.0020}

= \sqrt{0.0037}

= 0.0608

ANSWER- THE STANDARD ERROR IS 0.0608

****IN CASE OF DOUBT, COMMENT BELOW. ALSO LIKE THE SOLUTION, IF POSSIBLE.

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