31. Using a two-tailed test instead of a one-tailed test will ______ power?
A. increase
B. decrease
C. have no effect on
32. The comparison distribution for a t test for independent means is:
a. distribution of differences between means.
b. Z distribution (that is, a normal curve).
c. Poisson distribution.
d. distribution of proportional variance scores
33. Which option explains why we would need to use a t-test instead of a z-test?
a. The population mean is not known
b. The population standard deviation is not known
c. The sample mean is not known
d. The sample standard deviation is not known
34. The main difference between a Z score and a t score is that:
a. t scores are used when a study is analyzed with a one-tailed test.
b. t scores are used when the population variance is unknown.
c. t scores are used only when the sample size is greater than 30.
d. t scores are used only when inferences are made about other samples.
35. As the sample size increases, the distribution of t-scores:
a. looks less like the normal curve.
b. looks more like the normal curve.
c. becomes more negatively skewed.
d. becomes more positively skewed.
31. Using a two-tailed test instead of a one-tailed test will ______ power?
A. increase
B. decrease
C. have no effect on
32. The comparison distribution for a t test for independent means is:
a. distribution of differences between means.
b. Z distribution (that is, a normal curve).
c. Poisson distribution.
d. distribution of proportional variance scores
33. Which option explains why we would need to use a t-test instead of a z-test?
a. The population mean is not known
b. The population standard deviation is not known
c. The sample mean is not known
d. The sample standard deviation is not known
34. The main difference between a Z score and a t score is that:
a. t scores are used when a study is analyzed with a one-tailed test.
b. t scores are used when the population variance is unknown.
c. t scores are used only when the sample size is greater than 30.
d. t scores are used only when inferences are made about other samples.
35. As the sample size increases, the distribution of t-scores:
a. looks less like the normal curve.
b. looks more like the normal curve.
c. becomes more negatively skewed.
d. becomes more positively skewed.