A group of students at Boston University who are well trained in math, make a claim regarding their school’s superiority. They have found that for a random sample of 200 students and given a standardized statistics test that has a known mean μ = 500.  This group’s mean on the test was 520 with a standard deviation of 100.  Is their claim justified?   Create H0 and H1.       Compute t. (note that you will first need to compute sm) t = (M-µ)/Sm         Find critical t if you are running a one-tailed test and have set probability at .05.               What decision do you make about HO? (hint: find critical cut-off region values first)

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A group of students at Boston University who are well trained in math, make a claim regarding their school’s superiority. They have found that for a random sample of 200 students and given a standardized statistics test that has a known mean μ = 500.  This group’s mean on the test was 520 with a standard deviation of 100.  Is their claim justified?

 

  1. Create H0 and H1.

 

 

 

  1. Compute t. (note that you will first need to compute sm)

t = (M-µ)/Sm

 

 

 

 

  1. Find critical t if you are running a one-tailed test and have set probability at .05.

 

            What decision do you make about HO? (hint: find critical cut-off region values first)

 

 

 

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