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The document discusses students' scores on a math test. It provides the mean score of 75 and standard deviation of 9. It then uses these statistics to calculate individual students' scores based on their z-scores. Sherry's z-score of -2.7 corresponded to a score of 50.7, Jamie's z-score of -1.7 yielded a score of 59.7, and Ross's high z-score of 7.8 translated to a top score of 93.
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- 1. DEVELOPING EXPERT VOICES Applied Math 40s 2007 CREATOR: JENNIFER Question 4 : Statistics
- 2. STATISTICS: Question 4 On a recent math test the mean mark was 75 and the standard deviation was 9. If Sherry had a z-score of -2.7, what was her mark on the test? If Jamie had a z-score of -1.7, what was her mark on the test? If Ross had a z-score of 7.8, what was his mark on the test?
- 3. STATISTICS: Answer Q.4 Part A If Sherry had a z-score of -2.7, what was her mark on the test? Since the mean is 75 , is 9 , and Sherrys z-score is -2.7 Here is the formula that you would use to solve this question: Sherrys mark on the test was 50.7
- 4. STATISTICS: Answer Q.4 Part B If Jamie had a z-score of 3, what was her mark on the test? Since the mean is 75 , is 9 , and Jamies z-score is -1.7 Jamies mark on the math test was 59.7
- 5. STATISTICS: Answer Q.4 Part C If Ross had a z-score of 2, what was his mark on the test? Since the mean is 75 , is 9 , and Ross z-score is 2 Ross mark on the math test was 93