Let (p_{1}=operatorname{Pr}(y=1 mid x=1)=0.8) and (p_{2}=operatorname{Pr}(y=1 mid x=0)=0.4). (a) Compute the relative risk of response (y=1) of

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Let \(p_{1}=\operatorname{Pr}(y=1 \mid x=1)=0.8\) and \(p_{2}=\operatorname{Pr}(y=1 \mid x=0)=0.4\).

(a) Compute the relative risk of response \(y=1\) of population \(x=1\) to population \(x=0\), and the relative risk of response \(y=0\) of population \(x=1\) to population \(x=0\).

(b) Change the values of \(p_{1}\) and \(p_{2}\) so that one of RRs in part

(a) remains unchanged (then the other RR will change, and this shows that one RR may not determine the other).

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