Assume the weight of groundhogs are approximately normally distributed, with a mean weight of 8.6 pounds, and standard deviation of 1.1 pounds. If you take a random sample of 5 groundhogs, what is the probability the sample mean will be less than 9 pounds? How would you shade the graph representing the scenario above? A) Right-tail including the mean B) Right-tail not including the mean C) Two-tails D) Left-tail including the mean E) Left-tail not including the mean F) Between two-tails OA OB OE OF

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Assume the weight of groundhogs are approximately normally distributed, with a mean weight
of 8.6 pounds, and standard deviation of 1.1 pounds. If you take a random sample of 5
groundhogs, what is the probability the sample mean will be less than 9 pounds?
How would you shade the graph representing the scenario above?
A) Right-tail including the mean
B) Right-tail not including the mean
C) Two-tails
D) Left-tail including the mean
E) Left-tail not including the mean
F) Between two-tails
OA
OB
OD
OE
OF
Transcribed Image Text:Assume the weight of groundhogs are approximately normally distributed, with a mean weight of 8.6 pounds, and standard deviation of 1.1 pounds. If you take a random sample of 5 groundhogs, what is the probability the sample mean will be less than 9 pounds? How would you shade the graph representing the scenario above? A) Right-tail including the mean B) Right-tail not including the mean C) Two-tails D) Left-tail including the mean E) Left-tail not including the mean F) Between two-tails OA OB OD OE OF
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