Question: We asked students to 'randomly' choose an integer between 1 and 10. If their choices really were 'random,' each number would occur 1/10 of the

We asked students to 'randomly' choose an integer between 1 and 10. If their choices really were 'random,' each number would occur 1/10 of the time. But we 'know' that 7 is generally considered to be a lucky number, so we suspect students are more likely to choose 7 than the other numbers.Perform the hypothesis test to see if the proportion of times the number 7 would selected by ALL students greater than1/10.

That isHo:P7 = .10, Ha:P7 > .10

a. TS:Z=?p-value = ?

b. What is the correct conclusion and what is the meaning for the results of this test in the context of this situation?

We asked students to 'randomly' choose an integer between 1 and 10.

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