2) Find the critical t-values for the following hypothesis tests:
 
 a) two-tailed test, level of Significance = .01, df = 14 _____________
 
 b) one-tailed test, lower tail critical, level of significance = .05, df = 20 ____________
 
 c) one-tailed test, upper tail critical, level of significance = .01, df = 7 ______________
 
 d) two-tailed test, level of Significance = .05, df = 18 ____________
 
 e) two-tailed test, level of Significance = .001, df = 39 ____________
 
 3) It\'s well established, we\'ll assume, that lab rats require an average of 32 trials in a complex water maze before reaching a learning criterion of three consecutive errorless trials. To determine whether a mildly adverse stimulus has any effect on performance, a sample of seven lab rats were given a mild electrical shock just before each trial.
 
 a) Given that X-Bar (the Mean of X) = 34.91 and s = 3.02, test the null hypothesis with t, using the .01 level of significance.
 
 b) Construct a 99 percent confidence interval for the true number of trials required to learn the water maze
 
 c) Interpret this confidence interval
    2) Find the critical t-values for the following hypothesis tests:
 
 a) two-tailed test, level of Significance = .01, df = 14 _____________
 
 b) one-tailed test, lower tail critical, level of significance = .05, df = 20 ____________
 
 c) one-tailed test, upper tail critical, level of significance = .01, df = 7 ______________
 
 d) two-tailed test, level of Significance = .05, df = 18 ____________
 
 e) two-tailed test, level of Significance = .001, df = 39 ____________
 
 3) It\'s well established, we\'ll assume, that lab rats require an average of 32 trials in a complex water maze before reaching a learning criterion of three consecutive errorless trials. To determine whether a mildly adverse stimulus has any effect on performance, a sample of seven lab rats were given a mild electrical shock just before each trial.
 
 a) Given that X-Bar (the Mean of X) = 34.91 and s = 3.02, test the null hypothesis with t, using the .01 level of significance.
 
 b) Construct a 99 percent confidence interval for the true number of trials required to learn the water maze
 
 c) Interpret this confidence interval
   2) Find the critical t-values for the following hypothesis tests:
 
 a) two-tailed test, level of Significance = .01, df = 14 _____________
 
 b) one-tailed test, lower tail critical, level of significance = .05, df = 20 ____________
 
 c) one-tailed test, upper tail critical, level of significance = .01, df = 7 ______________
 
 d) two-tailed test, level of Significance = .05, df = 18 ____________
 
 e) two-tailed test, level of Significance = .001, df = 39 ____________
 
 3) It\'s well established, we\'ll assume, that lab rats require an average of 32 trials in a complex water maze before reaching a learning criterion of three consecutive errorless trials. To determine whether a mildly adverse stimulus has any effect on performance, a sample of seven lab rats were given a mild electrical shock just before each trial.
 
 a) Given that X-Bar (the Mean of X) = 34.91 and s = 3.02, test the null hypothesis with t, using the .01 level of significance.
 
 b) Construct a 99 percent confidence interval for the true number of trials required to learn the water maze
 
 c) Interpret this confidence interval
2) Find the critical t-values for the following hypothesis tests:
 a) two-tailed test, level of Significance = .01, df = 14 ____2.9768_____
 b) one-tailed test, lower tail critical, level of significance = .05, df = 20 __1.7247__
 c) one-tailed test, upper tail critical, level of significance = .01, df = 7 ___2.998___
 d) two-tailed test, level of Significance = .05, df = 18 ___2.1009___
 e) two-tailed test, level of Significance = .001, df = 39 ____3.5581__
 3)
 a)
 This is a 2-tailed t-test ....
 Ho: mean = 32
 Ha: mean  32
 t-statistic = (34.91 - 32) / (3.02 / sqrt 7) = 2.55
 P-value = 2P(t > 2.55) = 2(1-0.9946) = 0.0108
 Since the P-value < 0.05, REJECT the null hypothesis.
 (b)
 Construct a 99 percent confidence interval for the true number of trials required to learn the water maze
 CI = 34.91 ± (2.575)(3.02 / sqrt 7)
 CI = (31.97, 37.85)
 (c)
 Interpret this confidence interval :
 Since 32 is included in the interval (31.97, 37.85)