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Suppose that the diameters of oak trees are normally distributed with a mean 4 feet and standard deviation of 4 inches.
Step 1 of 5:
What is the probability of finding a tree with diameter of more than 3.75 feet?
Step 2 of 5:
What is the probability that the tree you find is between 3.75 and 4.75 feet in diameter?
Step 3 of 5:
Interpret your probability from the previous step.
Step 4 of 5:
If we wanted to look at the top 15% of trees, what would their minimum diameter be?
Step 5 of 5:
If we know that all the trees in our neighborhood are in the bottom 5% of tree diameters, what is the largest one we could expect to find?
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