what is the probab of selecting a " clean" number from a set

Statement 2 is in sufficient cause it would mean that the clean numbers are 3, 5,7...
statement 1 shows that it is 3,5, 6,7..
does that show why there is at least 1 non odd number?

My answer here is D.

The question is:
what is the probab of selecting a " clean" number from a set of integers containing all multiples of 3 between 1 and 99, inclusive?

So in my opinion all you need is a definition of what a clean number is. From both statements you can get a definite number of integers that fulfill the criterion mentioned...so therfore I think the answer is D.

And statement 2 should be sufficient because all you have to do is pick the odd number which are multiples of 3 and divide them by all the odd numbers between 1 and 99...don't see why that isn't sufficient

definitely, i agree with u my man...the basic object is to find 'probability' not 'validity'

This question is similar to another one posted here somewhere. Statement 1 gives a complete (in itself) definition of a clean number whereas Statement 2 only describes what could be one of many attributes of a clean no.

A it is!

The set is clearly defined. Whatever the restrictions the statements 1 and 2 impose, we can still find a single probability. So it is D

Note: If the set were infinite, we can't find a probability.

EDIT:
On rethink - A is probably it.
Statement 2 does not clearly define a Clean number.
A clean number must be odd does not imply all odd numbers are clean numbers.

using each statement seperately, both are suff to ans independently. but if you, take stat 1 into consideration 2 seems incomplete. we know that a clean number is only 3 and each st must give a specific answer. therefore, OA should be A. however, we cannot totaly disagree with the other part of the discussions.

In my opinion

wait a second....
6 is divisible exactly by two factors ( I assume factors don't include 1 or the number itself) 2 and 3, but it's not odd.

So we need B.

answer should be C.

We are asked to find the probability. We are not asked to find one "clean" number. In other words, as some of the others already mentioned here, as long as the definition is clearly defined, then we will be able to identify all "clean" numbers and thus the probability of pick them from a clearly defined set.

On this note, (1) is clearly define, but (2) is not. (2) would be sufficient if it is formulated like this:
(2) A "clean" number means an odd number.

When it says a clean number must be odd, we do not know if there's other requirements for a clean number. Perhaps it must be odd and greater than 50? Or whatever. As long as we don't know the exact definition of a clean number, we cannot pin down the set of clean numbers, and thus cannot find the probability that we were asked to find.

Thanks Hong Hu for your detailed explanation

Should be D

As there are 33 possible outcomes or numbers.

(1) No of favorable outcomes: all Prime greater than 2 so Probab can be found

(2) favorable outcomes Only odd numbers again Probab can be found