Questions: Suppose that for fast food restaurant A, it was found that 264 orders were accurate and 54 orders were not level to test the claim B, 329 orders were accurate and 33 orders were not accurate. Use a 0.05 significance claim that restaurants A B have the same accuracy rates. Let P1= prop of restaurant A orders (accurate) P2= prop of restaurant B orders (accurate) Claim: P1=P2 (H0) Counterclaim: P1 != P2 (H1) "two tailed test" p̄=(x1+x2)/(n1+n2)=(264+329)/(318+362)=593/680 q̄=1-(593/680)=87/680
Transcript text: Suppose that for fast food restaurant A, it was found that 264 orders were accurate and 54 orders were not level to test the claim B, 329 orders were accurate and 33 orders were not accurate. Use a 0.05 significance laim that restaurants A \& B have the same accuracy rates.
Let $P_{1}=$ prop of restaurant $A$ orders (accurate)
$P_{2}=$ prop of restaurant B orders laccurate)
Claim: $P_{1}=P_{2}\left(H_{0}\right)$ Counterclaim: $P_{1} \neq P_{2}\left(H_{1}\right)$
\[
\begin{array}{l}
\text { "two tailed test" } \\
\bar{p}=\frac{x_{1}+x_{2}}{n_{1}+n_{2}}=\frac{264+329}{318+362}=\frac{593}{680} \\
\bar{q}=1-\frac{593}{680}=\frac{87^{585}}{680}
\end{array}
\]
Solution
Was this solution helpful?
Questions asked by other users
Answered
