I am struggling with this part of the review

2. A total of 23 Celebration High School students were admitted to the University of Florida. Of those students, 7 were offered athletic scholarships. The school's guidance counselor looked at their composite ACT scores (values and distributions shown below), wondering if UF might admit people with lower scores if they also were athletes. Assuming that this group of students is representative of students throughout the state, what do you think? Composite ACT Score Non-athletes Athletes 25 21 22 22 27 21 19 29 24 25 26 27 15 19 23 27 31 15 19 27 24 30 19 Non-athletes Athletes 25 27 23 24 26 17 23 23 a) Complete a hypothesis test to determine if non-athletes have a higher Mean = 24.75 Mean = 21.86 mean ACT score than athletes accepted to UF. 5D = 2.84 SD = 3.29 P: Let u be the composite ACT score of non-athletes accepted to UF, and let z be the composite ACT score of athletes accepted to UF. H: A: This is a sample of students accepted to UF. and groups are independent from each other are independent between students. and than 10% of the population of students accepted to UF. The histogram of scores for non-athletes is with an n = _ and the histogram of athletes scores is N: The model can be applied, and use a T: 0: p-value = M: Since the p-value is 5: There enough evidence to say that non-athletes admitted to UF have a mean ACT score than athletes admitted. b) Create and interpret a 90% confidence interval. N: Use a 1: C: I am 95% confident that the true mean difference in ACT scores for and is between for non-athletes