A civil engineer is analyzing the compressive strength of concrete. Compressive strength is normally distributed with ² = 1000 (psi)2. A random sample of 12 specimens has a mean compressive strength of = 3250 psi. What must be the P-value in testing the hypothesis that μ = 3225 psi against the alternative hypothesis, μ> 3225 psi?

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A civil engineer is analyzing the compressive strength of concrete. Compressive strength
is normally distributed with ² = 1000 (psi)². A random sample of 12 specimens has a
mean compressive strength of x= 3250 psi. What must be the P-value in testing the
hypothesis that u = 3225 psi against the alternative hypothesis, > 3225 psi?
Transcribed Image Text:A civil engineer is analyzing the compressive strength of concrete. Compressive strength is normally distributed with ² = 1000 (psi)². A random sample of 12 specimens has a mean compressive strength of x= 3250 psi. What must be the P-value in testing the hypothesis that u = 3225 psi against the alternative hypothesis, > 3225 psi?
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