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H.: The mean body temperature of a healthy human is 98.6掳F

$H_0:渭=98.6掳F$

H: The mean body temperature of a healthy human differs from 98.6掳F .

$H_a:渭\#98.6掳F$

According to the definition of the type I error; rejecting a null hypothesis, when it is true. A type one error would occur in fact $渭=98.6掳F$is true, that is The mean body temperature of a healthy human is 98.6掳F, but the results of the sampling lead to conclude that The mean body temperature of a healthy human is 98.6掳F ,hence the rejection of true null hypothesis.

When a null hypothesis (H) is false, according to the definition of the type II error, is not rejecting it. If 98.6掳 F is not rejected, but the sampling results fail to conclude that the mean body temperature of a healthy human is 98.6掳 F, a type II error occurs.

If neither the true null hypothesis nor the false null hypothesis is rejected, the decision is correct. In this case, the mean body temperature of a healthy human is 98.6掳 F., and the sampling results do not lead to rejection, so which is the correct decision; or the mean body temperature of a healthy human is different from 98.6掳 F, and the sampling results lead to rejection of the null hypothesis of 98.6掳 F.

The typical body temperature of a healthy human is 98.6掳 F, and the null hypothesis is rejected by the findings of a hypothesis test. We must classify the judgement as either an error or a correct one.

The average body temperature of a healthy human is 98.6 degrees Fahrenheit, according to the sampling results. We are rejecting the null hypothesis that a healthy human's average body temperature is 98.6掳 F. We've rejected the true null hypothesis, hence we've made a type I error.

The null hypothesis is rejected since the mean body temperature of a healthy human is not 98.6掳 F, as determined by the results of a hypothesis test. We must classify the judgement as either an error or a correct one.

We reject the null hypothesis of 98.6掳 F by finding that the mean body temperature of a healthy human is not 98.6掳 F as a sampling result. As a result, our decision is correct since we reject the false H.