Suppose that there is a black urn containing nine black balls and three yellow balls and there is a yellow urn containing six bl
ack balls and six yellow balls. An experiment consists of selecting at random a ball from the black urn and then (without replacing the first ball) selecting at random a ball from the urn having the color of the first ball. Required:
a. Construct a tree diagram showing the probabilities associated with this problem. Write a probability on each branch (6 branches).
b. Find the probability that the second ball is yellow.
b) Probability of the second ball is yellow P(2y) is equal to the probability of the second ball is yellow given that the first one is black ( 0,204 ) plus the probability f the second ball is yellow given that the first one is yellow ( 0,125)
In this case u need to divide 10 1/2 by 14 coz theres 14 ones in 14 so 10 1/2 divided by 14 = 0.75 <em>so theres 0.75 sugar in one ounce of drink ;)</em>
