Chapter 10.1

9

Right tailed, mu.

10

Left tailed, p

11

Two tailed, sigma

12

Right tailed, p

13

Left tailed, mu

14

Two tailed, sigma

15

Ho: p = .105

H1: p > .105

Type 1 error: Determining the true proportion p is greater then .105 when it is not.

Type 1 error: Determining the true proportion p is not greater then .105 when it is.

17

Ho: mu=$218,600

H1: mu<$218,600

Type 1 error: The real estate broker said that the mean price of an existing single family home has decreased, when it really hasn’t

Type 2 error: The real estate broker did not say that the mean price of an existing single family home decreased, when it really has

19

Ho: sigma=.7

H1: sigma<.7

Type 1 error: The quality control manager rejects that the variability in the pressure required is .7 psi, when it actually is .7 psi.

Type 2 error: The quality control manager says that the variability in the pressure required is .7, when it actually is less than .7

21

Ho: mu= $47.47

H1: mu does not = $47.47

Type 1 error: The researcher says that the mean cell phone bill is not $47.47, but it actually is

Type 2 error: The researcher says the mean cell phone bill is $47.47, when it actually is not

Chapter 10.2. You only need to do the pvalue approach.

7

np(1-p) is greater then or equal to 10.

The Pvalue = .0104

Reject the Null Hypothesis.

9

np(1-p) is greater than or equal to 10

The Pvalue = .2296

Do not reject the Null Hypothesis

11

np(1-p) is greater then or equal to 10.

The Pvalue = .1362

Do not reject the Null Hypothesis.

13

27/100 samples will give a sample proportion as high/higher than the one obtained if the population proportuon truly is .05. Do not reject the null gypothesis because this probability isn’t small

15

The Pvalue = .2578

There isn’t sufficient evidence to conclude that more than 1.9% of Lipitor users experience flu-like symptoms

17

The Pvalue = .1379

There isn’t sufficient evidence to conclude that a majority of adults in the US believe they won’t have enough money in retirement

19

The Pvalue = .0047

There is sufficient evidence to support that the proportion is greater than .56