An insurance company wants to know if the average speed at which men drive cars is greater than that of women drivers. The company took a random sample of 27 cars driven by men on a highway and found...


An insurance company wants to know if the average speed at which men drive cars is greater than that of women drivers.<br>The company took a random sample of 27 cars driven by men on a highway and found the mean speed to be 72 miles per<br>hour with a standard deviation of 2.2 miles per hour. Another sample of 18 cars driven by women on the same highway<br>gave a mean speed of 68 miles per hour with a standard deviation of 2.5 miles per hour. Assume that the speeds at which<br>all men and all women drive cars on this highway are both normally distributed with the same population standard<br>deviation. Suppose you must test the hypothesis at 1% level of significance whether the mean speed of cars driven by all<br>men drivers on this highway is greater than that of cars driven by all women drivers.<br>The test statistic will be:<br>a) 4.123<br>b) 5.501<br>c) -5.501<br>d) -4.123<br>

Extracted text: An insurance company wants to know if the average speed at which men drive cars is greater than that of women drivers. The company took a random sample of 27 cars driven by men on a highway and found the mean speed to be 72 miles per hour with a standard deviation of 2.2 miles per hour. Another sample of 18 cars driven by women on the same highway gave a mean speed of 68 miles per hour with a standard deviation of 2.5 miles per hour. Assume that the speeds at which all men and all women drive cars on this highway are both normally distributed with the same population standard deviation. Suppose you must test the hypothesis at 1% level of significance whether the mean speed of cars driven by all men drivers on this highway is greater than that of cars driven by all women drivers. The test statistic will be: a) 4.123 b) 5.501 c) -5.501 d) -4.123

Jun 02, 2022
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