
William W. answered 05/10/20
Top ACT Math Prep Tutor
In looking at the 2nd row, we ca see that the total number of people who studied 1 - 2 hours was 29. The total number of students was 130. So the probability that a randomly selected student will study for one to two hours is 29/130.
The total number of students who studied more than 3 hours AND earn 71 - 90 is found looking at the 4th row and the third column. The intersection of those is the number 18. That means 18 people studied more than 3 hours and got a 71 - 90 score. Since the total number of students is 130, the probability that a randomly selected student fits in that category is 18/130 = 9/65.
The last problem specifies that you are ONLY considering students who studied 2 - 3 hours. That means you will ONLY consider the data in the 3rd row. The number in that row who scored 91 - 100 was 15. There were a total of 36 students in that row, so the probability was 15/36 = 5/12
Shane C.
Shouldn't the Last Question be 22/45?05/11/20