upvote guaranteed answer now. A large car insurance company is conducting a study to see if male and female drivers have the same number of accidents, on average, or if madrivers (who tend to be thought of as more aggressive drivers) have more. Data set on the number of accidents in the past 5 years is collectedrandomly selected drivers who are insured by this company. An analysis of results at a = 0.05 produced the following output (incomplete).t-Test: Two-Sample Assuming Equal VariancesMaleFemaleMean2.191.48Variance2.931.91Observations2830Pooled Variance2.40Hypothesized Mean Differencedft StatP(T t) one-taiIt Critical one-tailMaleFemaleMean2.191.48Variance2.931.91Observations2830Pooled Variance2.40Hypothesized Mean Differencedft StatP(T> t) one-tailt Critical one-tailP(T> t) twvo-tail0.086t Critical two-tail2.003 Question 9What are the appropriate null and alternative hypotheses?O Ho: 41 - 42 = 0Hạ: 41 - s4a <0where u is the population mean number of accidents for male drivers and u2 is the population mean number of accidents for female driversO Ho: 41 - 12 = 0Hạ: 41 – u2 #0where Hi is the population mean number of accidents for male drivers and a is the population mean number of accidents for female driversO Ho: 41 - 12 = 0Hạ: J41 - a2 > 0where u, is the population mean number of accidents for male drivers and uz is the population mean number of accidents for female driversO Ho: 4L = A2where u, is the population mean number of accidents for male drivers and uz is the population mean number of accidents for female driversQuestion 10Calculate the test statistic (assume equal variances),O 1.126O 1.553O 2317O 1.744Question 11Determine the critical value for a one-tailed test.43.3464 1.673O 2.00324006O 1.001Question 12What is the appropriate P-value for this test?4 9.036400432 0.172O more than 0.0862 Iess than O.086

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A large car insurance company is conducting a study to see if male and female drivers have the same number of accidents, on average, or if ma drivers (who tend to be thought of as more aggressive drivers) have more. Data set on the number of accidents in the past 5 years is collected randomly selected drivers who are insured by this company. An analysis of results at a = 0.05 produced the following output (incomplete). t-Test: Two-Sample Assuming Equal Variances Male Female Mean 2.19 1.48 Variance 2.93 1.91 Observations 28 30 Pooled Variance 2.40 Hypothesized Mean Difference df t Stat P(T t) one-tail t Critical one-tail Male Female Mean 2.19 1.48 Variance 2.93 1.91 Observations 28 30 Pooled Variance 2.40 Hypothesized Mean Difference df t Stat P(T> t) one-tail t Critical one-tail P(T> t) two-tail 0.086 t Critical two-tail 2.003