Suppose you want to test the claim that $\mu _ { 1 } \mu _ { 2 }$ Assume the two samples are random and independent. If a hypothesis test is performed, how should you interpret a decision that rejects the null hypothesis?
A)There is sufficient evidence to support the claim μ $\mu _ { 1 } \mu _ { 2 }$
B)There is sufficient evidence to reject the claim μ $\mu _ { 1 } \mu _ { 2 }$
C)There is not sufficient evidence to reject the claim μ $\mu _ { 1 } \mu _ { 2 }$
D)There is not sufficient evidence to support the claim μ $\mu _ { 1 } \mu _ { 2 }$

Question

Suppose you want to test the claim that $\mu _ { 1 } > \mu _ { 2 }$ Assume the two samples are random and independent. If a hypothesis test is performed, how should you interpret a decision that rejects the null hypothesis?
A)There is sufficient evidence to support the claim μ $\mu _ { 1 } > \mu _ { 2 }$
B)There is sufficient evidence to reject the claim μ $\mu _ { 1 } > \mu _ { 2 }$
C)There is not sufficient evidence to reject the claim μ $\mu _ { 1 } > \mu _ { 2 }$
D)There is not sufficient evidence to support the claim μ $\mu _ { 1 } > \mu _ { 2 }$

Quizplus · Accepted Answer

The Answer is A

Suppose You Want to Test the Claim That μ1>μ2\mu _ { 1 } > \mu _ { 2 }μ1​>μ2​

Suppose You Want to Test the Claim That $\mu _ { 1 } > \mu _ { 2 }$