Answer:
B, D, E
Explanation:
(B) We can find the expected number times that we will draw a green cube by multiplying the quotient of the total number of green cubes present (5) and the the total number of cubes in the bag (9 + 11 + 5 = 25) by the number of trials (250):
(5/25) * 250 = 50
(D) We can find the expected number of times that we will draw a red cube by repeating the same process as (B), but we replace 5 with 11 since there are 11 red cubes:
(11/25) * 250 = 110
110 > 50
(E) Since we already found the expected number of times that we will draw a green and a red cube, we can find the expected number of times that we will draw a blue cube by simply subtracting the sum of these two from 250 since we only draw 250 times:
Red + Green + Blue = 250
110 + 50 + Blue = 250
160 + Blue = 250
Blue = 90
90 > 50