When you are testing a hypothesis against a two-sided alternative, then the alternative is written as a. $E ( Y ) \mu _ { Y , 0 }$.
b. $E ( Y ) = \mu _ { Y , 0 }$.
c. $\bar { Y } \neq \mu _ { Y , 0 }$.
d. $\quad E ( Y ) \neq \mu _ { Y , 0 }$.

Question

When you are testing a hypothesis against a two-sided alternative, then the alternative is written as a. $E ( Y ) > \mu _ { Y , 0 }$.
b. $E ( Y ) = \mu _ { Y , 0 }$.
c. $\bar { Y } \neq \mu _ { Y , 0 }$.
d. $\quad E ( Y ) \neq \mu _ { Y , 0 }$.

Quizplus · Accepted Answer

The Answer of When you are testing a hypothesis against a two-sided alternative, then the alternative is written as a. $E ( Y ) > \mu _ { Y , 0 }$.
b. $E ( Y ) = \mu _ { Y , 0 }$.
c. $\bar { Y } \neq \mu _ { Y , 0 }$.
d. $\quad E ( Y ) \neq \mu _ { Y , 0 }$.

When You Are Testing a Hypothesis Against a Two-Sided Alternative E(Y)>μY,0E ( Y ) > \mu _ { Y , 0 }E(Y)>μY,0​

When You Are Testing a Hypothesis Against a Two-Sided Alternative $E ( Y ) > \mu _ { Y , 0 }$