In 2003, the average combined SAT score (math and verbal) for college-bound students in the United States was 1,026. Suppose that approximately 45% of all high school graduates took this test and that 100 high school graduates are randomly selected from among all high school grads in the United States. Which of the following random variables has a distribution that can be approximated by a binomial distribution? Whenever possible, give the values for n and p. (d) the amount of time required by each student to complete the SATO binomial with n = 100 and p = 0.45O binomial with n = all college-bound students in the United States andp = proportion of students of high school students who scored above 1,026O binomial with n = 100 and p = proportion of students of high school students who scored above 1,026O binomial with n = all college-bound students in the United States andp = 0.45O not a binomial random variable(e) the number of female high school grads in the sampleO binomial with n = 100 and p = 0.45O binomial with n = all college-bound students in the United States andp = proportion of students of high school students who scored above 1,026O binomial with n = 100 and p = proportion of students of high school students who scored above 1,026O binomial with n = all college-bound students in the United States andp = 0.45O not a binomial random variable

Here's, p = 0.45, 45%is probability of success by using binomial distribution. And number of…

2003, the average combined SAT score (math and verbal) for college-bound students in the United States was 1,026. Suppose that approximately 45% of all high school graduates took this test and that 100 high school graduates are randomly selected from among all high school grads in the United States. Which of the following random variables has a distribution that can be approximated by a binomial distribution? Whenever possible, give the values for n and p.