(Solved): Click to see additional instructions We know (or could figure out!) that the single-factor ANOVA Tes ...

Click to see additional instructions We know (or could figure out!) that the single-factor ANOVA Test with: $H_0:{?}_1={?}_2={?}_3={?}_4={?}_5$, has a total number of "possible" PairWise Comparisons equal to 10 that we could do if we Rejected the above Null and we wanted to do ALL possible PWCs. But what if we decided that if the above Null got rejected in the ANOVA Test that we would only follow up with the following PWCs: $\begin{array}{l}{H}_0:{?}_1={?}_5,\text{ and }\\ H_0:{?}_3={?}_5,\text{ and }\\ H_0:{?}_4={?}_5,\text{ and }\\ H_0:{?}_8={?}_5.\end{array}$ Using the "wrinkle" that we talked about in class to figure out how to choose the value of alpha to use for each of these PWCs, if we wanted ${?}_{EW}$ to be equal to 0.10 , then what should we use for the value of $?$ for each of the above 4 PWCs? If you want ${?}_{EW}=0.10$, then each individual PWC should use $a=$ Click to see additional instructions We know (or could figure out!) that the single-factor ANOVA Test with: $H_0:{?}_1={?}_2={?}_3={?}_4={?}_5$, has a total number of "possible" PairWise Comparisons equal to 10 that we could do if we Rejected the above Null and we wanted to do ALL possible PWCs. But what if we decided that if the above Null got rejected in the ANOVA Test that we would only follow up with the following PWCs: $\begin{array}{l}{H}_0:{?}_1={?}_5,\text{ and }\\ H_0:{?}_3={?}_5,\text{ and }\\ H_0:{?}_4={?}_5,\text{ and }\\ H_0:{?}_8={?}_5.\end{array}$ Using the "wrinkle" that we talked about in class to figure out how to choose the value of alpha to use for each of these PWCs, if we wanted ${?}_{EW}$ to be equal to 0.10 , then what should we use for the value of $?$ for each of the above 4 PWCs? If you want ${?}_{EW}=0.10$, then each individual PWC should use $a=$