Four marbles are drawn in succession without replacement from a box containing 32 red marbles, 28 white marbles, 24 blue marbles, and 36 orange marbles. Find the probability that: 1) All marbles are red. 2) The first marble is white, the second is orange, the third is red, and the fourth is blue. 3) At most one is blue. 4) At least one is red 5) The first marble is orange, the second is not white, and the third is not red. 6) The first marble is red and the second is not blue.

College Algebra
10th Edition
ISBN:9781337282291
Author:Ron Larson
Publisher:Ron Larson
Chapter8: Sequences, Series,and Probability
Section8.7: Probability
Problem 4ECP: Show that the probability of drawing a club at random from a standard deck of 52 playing cards is...
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Four marbles are drawn in succession without replacement from a box containing 32 red
marbles, 28 white marbles, 24 blue marbles, and 36 orange marbles. Find the probability that:
1) All marbles are red.
2) The first marble is white, the second is orange, the third is red, and the fourth is blue.
3) At most one is blue.
4) At least one is red
5) The first marble is orange, the second is not white, and the third is not red.
6) The first marble is red and the second is not blue.
Transcribed Image Text:Four marbles are drawn in succession without replacement from a box containing 32 red marbles, 28 white marbles, 24 blue marbles, and 36 orange marbles. Find the probability that: 1) All marbles are red. 2) The first marble is white, the second is orange, the third is red, and the fourth is blue. 3) At most one is blue. 4) At least one is red 5) The first marble is orange, the second is not white, and the third is not red. 6) The first marble is red and the second is not blue.
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