Weights of 10 red and 36 brown randomly chosen M{\&}M plain candies are listed below.
Red: 0.952 0.92 0.908 0.913 0.983 0.924 0.912 0.936 0.877 0.882 0.952 0.908 0.983 0.912 0.877 0.92 0.913 0.924 0.936 0.882
brown: 0.913 0.931 0.86 0.931 0.872 0.986 0.93 0.889 1.001 0.966
0.866 0.875 0.898 0.876 0.93 0.9 0.902 0.921 0.918 0.909 0.928
0.914 0.92 0.857 0.877 0.912 0.92 0.861 0.904 0.871 0.985 0.909
0.936 0.905 0.867 0.955
1. To construct a 95% confidence interval
for the mean weight of red M{\&}M plain candies, you have to
use
A. The t distribution with 9 degrees of
freedom
B. The t distribution with 11 degrees of
freedom
C. The normal distribution
D. The t distribution with 10 degrees of
freedom
E. None of the above
2. A 95% confidence interval for the mean
weight of red M{\&}M plain candies is
<μ<
3. To construct a 95% confidence interval
for the mean weight of brown M{\&}M plain candies, you have to
use
A. The normal distribution
B. The t distribution with 37 degrees of
freedom
C. The t distribution with 35 degrees of
freedom
D. The t distribution with 36 degrees of
freedom
E. None of the above
4. A 95% confidence interval for the mean
weight of brown M{\&}M plain candies is
<μ<<
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