Answer:
The probability of picking a red and two whites is 0.0594
Step-by-step explanation:
Probability = number of desired outcomes/number of possible outcomes.
The probabilities of obtaining a colour associated with each jar is given as follows:
Jar 1: total number of marbles = 600 +400 = 1000
Probability of Red, p(R) = 600/1000 = 0.6
Probability of White, p(W) = 400/1000 = 0.4
Jar 2: total number of marbles = 900 + 100 = 1000
Probability of Blue, p(B) = 900/1000 = 0.9
Probability of White, p(W) = 100/1000 = 0.1
Jar 3: total number of marbles = 990 + 10 = 1000
Probability of Green, p(G) = 10/1000 = 0.01
Probability of White, p(W) 990/1000 = 0.99
If marbles are randomly selected one marble from each jar, the probability of obtaining a red and two whites is the probability of picking a red from the first jar, a white from the second jar, and then a white from the third jar, given as p(R, W, W)
p(R, W, W) = (0.6)(0.1)(0.99) = 0.0594
Therefore, the probability of picking a red and two whites is 0.0594