The mean SAT score in mathematics, is 531. The standard deviation of these scores is 41. A special preparation course that is graduates will score higher, on average, than the mean score 531. A random sample of 47 students completed the course, and their mean SAT score in mathematics was 544. Assume that the population is normally distributed. At the 0.05 level of significance, can we conclude that the preparation course does what it claims? Assume that the deviation of the scores of course graduates is also 41. Perform a one tailed test. 1. State the null hypothesis H o and the alternative hypothesis H 1? 2. Determine the type of test statistic to use? 3. Find the value of the test statistic? 4. Find the critical value? 5. Can we support the preparation course's claim that it's graduates score higher on SAT? YES OR NO?
The mean SAT score in mathematics, is 531. The standard deviation of these scores is 41. A special preparation course that is graduates will score higher, on average, than the mean score 531. A random sample of 47 students completed the course, and their mean SAT score in mathematics was 544. Assume that the population is
1. State the null hypothesis H o and the alternative hypothesis H 1?
2. Determine the type of test statistic to use?
3. Find the value of the test statistic?
4. Find the critical value?
5. Can we support the preparation course's claim that it's graduates score higher on SAT? YES OR NO?
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