A random sample of 100 observations is selected from a binomial population with unknown probability of success, $p$. The computed value of $\hat { p }$ is equal to $.56$. Find the observed levels of significance in a test of $H _ { 0 } : p = .5$ against $H _ { \mathrm { a } } : p .5$. Interpret the result.

Question

A random sample of 100 observations is selected from a binomial population with unknown probability of success, $p$. The computed value of $\hat { p }$ is equal to $.56$. Find the observed levels of significance in a test of $H _ { 0 } : p = .5$ against $H _ { \mathrm { a } } : p > .5$. Interpret the result.

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The Answer of A random sample of 100 observations is selected from a binomial population with unknown probability of success, $p$. The computed value of $\hat { p }$ is equal to $.56$. Find the observed levels of significance in a test of $H _ { 0 } : p = .5$ against $H _ { \mathrm { a } } : p > .5$. Interpret the result.

A Random Sample of 100 Observations Is Selected from a Binomial