Answer:
4/5 is the probability of white ball from urn 2
Explanation:
Correct statement of the question is ;
Urn 1 contains two white balls and one black ball, while urn 2 contains one white bait and five black balls. One ball is drawn at random from urn 1 and placed in urn 2. A ball is then drawn from urn 2. It happens to be white. What is the probability that the transferred ball was white?
We solve it ;
Probability of taking out balls from urn 1
a) for white ball

b) for balck ball

If one ball is taken from urn 1 and put in urn 2 (which readily contains one white and five black balls)
Probability of taking out balls from urn 2
a) for white ball


Then the probability that white ball was transferred from urn 1 to urn 2 is;



So, the probability that white ball is drawn from urn 2 is 4/5