Answer (the photo in the left is the first one and the one in the right is part 2) DO NOT ANSWER PART B AND PART C IN THE FIRST PAGE FIRST PART

C. 84% Part B: A woman who is 68" tall is in what approximate percentile? A. 48 D. 65% 3. 56 C. 93 8. Which of the following is NOT a continuous random variable? D. 99 m stunt C: Following industry standards, modeling agencies hire women with a height in the top 10% who is the minimum height in order to meet this standard? (Round to the nearest tenth ) A. The amount of gas remaining in a car B. The distance traveled between two train stations inches 6. A data set consisting of the weights of 50 jars of honey has a mean weight of 435 grams with a C. The number of passengers that board an airplane standard deviation of 2.5 grams. The data distribution is approximately normal. Use this information to match each interval of weights with the approximate percent of the data values D. The depth of the ocean beneath a cruise ship that fall within that interval by dragging the appropriate percentages to the space provided. Available Responses. 34% 50% 68% 84% 95% 99.7% 16% 9. The average wait time for a Covid-19 Test at a local drive-thru clinic s 25 minutes with a standard deviation of 7 minutes. Part A: What is the probability that a randomly selected individual will wait for 15 minutes or less to get tested for Covid-19? 7. A test in your Probability and Statistics class has a mean of 71 and a standard deviation of 3 Part A: Find the z-score for a score of 75. A. 0.0162 A. -1.33 B. 0.0764 B. -0513 C. 0 9236 C. +0 513 D. 0.9838 D. -1.33 Part B: What is the probability that a randomly selected group of 3 individuals will wait for an average of 15 minutes or less to get tested for Covid-19? Part B: What score on the test has a z-score of 1.8? A. 0.0004 A. 69.8 B. 0.0068 B. 72.8 C. 0.9932 C. 75.8 D. 0.9996 D. 76 4 A Part C. Explain the relationship between the answers to Part A and Part B. ( Responses: larger group, smaller group) A. 97 7% of individuals Part C: If a passing score is a 65, what is the probability of passing this test? Responses results in a lower probability for success, results in a greater probability for success, makes it B. 95% individuals.) more difficult to guarantee a low wait time., makes it more difficult to ensure the same low wait time for all