1. Draw a picture of the density curve with the mean labeled and shaded area representing the probability of a skate distance of 10 miles or more. Then, take a picture of your hand drawn sketch. 2. Use the Standard Normal Table to calculate the probability that a randomly selected Sunday skate will have a distance of 10 miles or more. Show all calculations needed to find this probability. 3. Use the Standard Normal Table to calculate the probability that that a randomly selected Sunday skate will have a distance between 9.9 and 12.8 miles. Show all calculations needed to find this probability. 4. Draw a picture of the density curve with the mean labeled and shaded area representing the probability of a skate distance that is in the shortest 1.5% (bottom 1.5%) or longest 2.5% (top 2.5%). Then, take a picture of the sketch.
1. Draw a picture of the density curve with the mean labeled and shaded area representing the
2. Use the Standard Normal Table to calculate the probability that a randomly selected Sunday skate will have a distance of 10 miles or more. Show all calculations needed to find this probability.
3. Use the Standard Normal Table to calculate the probability that that a randomly selected Sunday skate will have a distance between 9.9 and 12.8 miles. Show all calculations needed to find this probability.
4. Draw a picture of the density curve with the mean labeled and shaded area representing the probability of a skate distance that is in the shortest 1.5% (bottom 1.5%) or longest 2.5% (top 2.5%). Then, take a picture of the sketch.
![Summary statistics:
Column Mean Std. dev.
Distance
12.8
2.9](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F68af2a82-136f-43ad-abd4-a20a9bf6ea50%2Fc4ce67bd-db1a-4b05-b93a-ed452e1f8719%2Fgiw94yg_processed.png&w=3840&q=75)
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