Three years ago, the mean price of an existing single-family home was $243, 718. A real estate broker believes that existing home prices in her neighborhood are
lower.
(a) |
Determine the null and alternative hypotheses. |
(b) |
Explain what it would mean to make a Type I error. |
(c) |
Explain what it would mean to make a Type II error. |
The broker thinks that the existing home prices are lower. Thus, clearly, this is a one tailed test.
a.
Thus,
Null hypothesis: H0: mean price of an existing single family home > = $ 243,718.
Alternate hypothesis: Ha: mean price of an existing single family home < $ 243,718.
b.
A type I error is made when we incorrectly reject the null hypothesis; that is, it is made when we reject the null hypothesis when it is actually true.
In our context, a type I error would be made if we hypothesize that the mean price of a home is less than $ 243,718, when in reality it is greater than $ 243,718.
c.
A type II error is made when we incorrectly fail to reject the null hypothesis (or accept the null hypothesis); that is, it is made when we fail to reject the null hypothesis when it is actually false.
In our context, a type II error would be made if we hypothesize that the mean price of a home is greater than or equal to $ 243,718, when in reality it is lesser than $ 243,718.
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