A dIfferent outlook:
Look at it this way, the QS asks after how many draws you are
certain that a red ball is drawn. Now since there are only Red and Green balls, to be certain that a red ball emerges, you have to create a scenario where only red ball remains. That means all Green Balls need to be removed from the Jar, so the draw at which you will be certain that what will come out will be a red ball will be = (No. of green balls + 1). So, the question basically is asking you to find the no. of green balls.
Statement 1 and Statement 2 both are sufficient since you get the no. of Green balls.
Ans D.
Its an interesting question, which is easier in form of a DS question; BUT it would make a very good PS question. According to me, the answer should be 21.
(TBH I was initially confused with the
smallest word, and mixed it with the ratio of Red:Green = 2:1, and thinking the answer should be 1 or 2 or even 3, but going down that lane means there's probability involved, not certainty, so that would have been wrong)
Bunuel
A jar is filled with 60 marbles. All the marbles in the jar are either red or green. What is the smallest number of marbles that must be drawn from the jar in order to be certain that a red marble is drawn?
(1) The ratio of red marbles to green marbles is 2 : 1.
(2) There are 20 green marbles in the jar.
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