Ron is a huge golfer and he is interested in purchasing a new brand of golf balls that claim to extend his driving range. Ron sets up an experiment where he will test these new golf balls against the current golf balls he uses to see if his driving distance had increased. He will hit an SRS of 30 new golf balls and record the average range and then will hit an SRS of 30 current golf balls and record the average range. He will then compare the averages to see if there is a difference between the two true distances. 11) What type of study is being conducted by Ron and, of the following, which is the appropriate t- interval for inference? (A) A completely randomized design and a t-interval for a difference between means for independent samples (B) A completely randomized design and a t-interval for a mean difference (C) A matched-pairs design and a t-interval for a difference between means for independent samples (D) A matched-pairs design and a t-interval for a mean difference (E) An observational study and a t-interval for a difference between means for independent samples   12) The following is a table of his results. New Golf Balls Old Golf Balls ¿(yards) 203.5 197 4 S, (yards) 5.6 10.3 We set up our hypothesis to see if there is a significant difference in mean driving distance between the new golf balls and the old golf balls. Based on our data, what is the appropriate t-statistic? (A) 1.01 (B) 1.55 (C) 1.98 (D 2.85 (E) 3.33 13) Which of the following is a true statement about the study being conducted by Ron? (A) Because this is an experiment, the random condition was violated due to no random assignment. (B) Because this is an experiment, the fact that an SRS of balls was taken is insignificant. (C) The central limit theorem tells us that the sampling distribution of driving distance for each of the individual samples of balls will be approximately normal. (D) The central limit theorem tells us that as long as our sample size is above 30, the population distribution will be approximately normal. (E) The results of this study will be meaningless because it was not double-blind.

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Ron is a huge golfer and he is interested in purchasing a new brand of golf balls that claim to extend his driving
range. Ron sets up an experiment where he will test these new golf balls against the current golf balls he uses to
see if his driving distance had increased. He will hit an SRS of 30 new golf balls and record the average range
and then will hit an SRS of 30 current golf balls and record the average range. He will then compare the
averages to see if there is a difference between the two true distances.
11) What type of study is being conducted by Ron and, of the following, which is the appropriate t-
interval for inference?
(A) A completely randomized design and a t-interval for a difference between means for independent samples
(B) A completely randomized design and a t-interval for a mean difference
(C) A matched-pairs design and a t-interval for a difference between means for independent samples
(D) A matched-pairs design and a t-interval for a mean difference
(E) An observational study and a t-interval for a difference between means for independent samples
 
12) The following is a table of his results.
New Golf Balls
Old Golf Balls
¿(yards)
203.5
197 4
S, (yards)
5.6
10.3
We set up our hypothesis to see if there is a significant difference in mean driving distance between the new
golf balls and the old golf balls. Based on our data, what is the appropriate t-statistic?
(A) 1.01
(B) 1.55
(C) 1.98
(D 2.85
(E) 3.33
13) Which of the following is a true statement about the study being conducted by Ron?
(A) Because this is an experiment, the random condition was violated due to no random assignment.
(B) Because this is an experiment, the fact that an SRS of balls was taken is insignificant.
(C) The central limit theorem tells us that the sampling distribution of driving distance for each of the individual
samples of balls will be approximately normal.
(D) The central limit theorem tells us that as long as our sample size is above 30, the population distribution
will be approximately normal.
(E) The results of this study will be meaningless because it was not double-blind.
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