A lecturer claims that the average exam mark of women is the is different from that of men. He takes a sample of 45 women (population 1); the average and standard deviation of this sample are 67% and 6% respectively. He also takes a sample of 40 men (population 2); the average and standard deviation of this sample are 65% and 9% respectively. (Let μ1 and μ2 denote the population averages of the women and men respectively.)The value of the appropriate test statistic which can be used to test the hypothesis is 1.19. Calculate the p-value for the hypothesis for this given value of the test statistic.

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A lecturer claims that the average exam mark of women is the is different from that of men. He takes a sample of 45 women (population 1); the average and standard deviation of this sample are 67% and 6% respectively. He also takes a sample of 40 men (population 2); the average and standard deviation of this sample are 65% and 9% respectively. (Let μ1 and μ2 denote the population averages of the women and men respectively.)The value of the appropriate test statistic which can be used to test the hypothesis is 1.19. Calculate the p-value for the hypothesis for this given value of the test statistic.

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