8-4 (Testing a Claim about a Standard Deviation or Variance) 1) Which TI-83+ or TI-84+ automatic calculator function wil
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8-4 (Testing a Claim about a Standard Deviation or Variance) 1) Which TI-83+ or TI-84+ automatic calculator function wil
a) The test statistic is external to the critical value(s); Reject Ho. b) The test statistic is external to the critical value(s); FTR Ho. c) The test statistic is not external to the critical value(s); Reject Ho. d) The test statistic is not external to the critical value(s); FTR Ho. 6) See problem 2. State the non-technical conclusion. a) There is sufficient evidence to warrant rejection of the claim that the population standard deviation of all users of 'Diet A' is 6.0, which is the population standard deviation of users of "Diet B'. b) There is not sufficient evidence to warrant rejection of the claim that the population standard deviation of all users of "'Diet A' 5.0, which is the population standard deviation of users of 'Diet B'. c) The sample data support the claim that the population standard deviation of all users of "Diet A' is 6.0, which is the population standard deviation of users of 'Diet B'. d) There is not sufficient sample evidence to support the claim that the population standard deviation of all users of 'Diet A' is 6.0, which is the population standard deviation of users of "Diet B'. 7) See problems 2-6 above. Did you prove the population standard deviation of "Diet A' to be 6.0? a) In failing to reject that it is 6.0, it makes me think it probably is pretty close to 6.0. b) I rejected the claim, which proves the pop standard deviation is 6.0. c) In failing to reject that it is 6.0, it makes me think it is probably not very close to 6.0. d) In rejecting the claim that it is 6.0, I proved it is not 6.0. 8) See problems 2-6 above. Which diet is better, A or B? a) By virtue of a lower pop standard deviation, A would be better. b) By virtue of a lower pop standard deviation, B would be better.. c) My evidence really did not address this question very well. d) A comparable standard deviation means both diets are equally bad; besides everyone knows that fat guys are jolly,