For a test of Upper H 0: pequals0.50, the z test statistic equals 1.72. Use this information to complete parts (a) through (d) below.
a. Find the P-value for Upper H Subscript a: pgreater than0.50. nothing (Round to three decimal places as needed.)
b. Find the P-value for Upper H Subscript a: pnot equals0.50. nothing (Round to three decimal places as needed.)
c. Find the P-value for Upper H Subscript a: pless than0.50. (Hint: The P-values for the two possible one-sided tests must sum to 1.) nothing (Round to three decimal places as needed.)
d. Do any of the P-values in (a), (b), or (c) give strong evidence against Upper H 0?
A. At least one of the P-values gives strong evidence against Upper H 0. All of the P-values indicate that the null hypothesis is plausible. B. None of the P-values give strong evidence against Upper H 0. All of the P-values indicate that the null hypothesis is plausible. C. None of the P-values give strong evidence against Upper H 0. At least one of the P-values indicates that the null hypothesis is not plausible. D. At least one of the P-values gives strong evidence against Upper H 0. At least one of the P-values indicates that the null hypothesis is not plausible.
Answer)
We need to use standard normal z table to solve the problem
Given test statistics = 1.72
A)
P(z>1.72) = 0.0427
B)
P(z>1.72) = 0.0427
But our test is two tailed so, p-value = 2*0.0427 = 0.0854
C)
From z table, P(z<1.72) = 0.9573
D)
Evidence is against Ho
When p-value is less than given alpha
Or we can say that when p-value is small
P-value is small in only one case in part a but that too is not too small
Rest of them are large enough
So we can say that none of the p-values gives strong evidence agains Ho
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