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W1 and W2 are two sets containing integers only. If an integer X is

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W1 and W2 are two sets containing integers only. If an integer X is  [#permalink]

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New post 15 Mar 2018, 23:30
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W1 and W2 are two sets containing integers only. If an integer X is randomly selected from W1 and another integer Y is randomly selected from W2, what is the probability that (X*Y) is even?

(1) W1 = {-16, -4, 0, 6, 12}

(2) W2 = {-17, -15, -11, 19, 25}
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Re: W1 and W2 are two sets containing integers only. If an integer X is  [#permalink]

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New post 15 Mar 2018, 23:48
Is the answer A ??

If yes then I will post my working.

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Re: W1 and W2 are two sets containing integers only. If an integer X is  [#permalink]

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New post 16 Mar 2018, 01:14
SonalSinha803 wrote:
Is the answer A ??

If yes then I will post my working.

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Hello

Answer will be displayed tomorrow. But I suggest you still post your working. If its correct, probably someone will learn from it.
Even if your answer and analysis is wrong, probably you will learn something from it :) We all are learners at one stage or other.
So either way its good.
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Re: W1 and W2 are two sets containing integers only. If an integer X is  [#permalink]

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New post 24 Mar 2018, 03:43
amanvermagmat wrote:
W1 and W2 are two sets containing integers only. If an integer X is randomly selected from W1 and another integer Y is randomly selected from W2, what is the probability that (X*Y) is even?

(1) W1 = {-16, -4, 0, 6, 12}

(2) W2 = {-17, -15, -11, 19, 25}



lets take 2 smaller sets
1) W1= {-16}
2) W2 ={ -17,15}

{-16,-17 } {-16,15}
probability = 2/2=1

1) W1= {-16}
2) W2 ={ -17 ,15,11 }

{-16,-17 } {-16,15} {-16,11}

probability =3/3=1

So it seems if a set consists of all even elements , that set is sufficient .
Please can you share official solution .
Thanks .
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W1 and W2 are two sets containing integers only. If an integer X is  [#permalink]

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New post 31 Mar 2018, 07:22
amanvermagmat wrote:
W1 and W2 are two sets containing integers only. If an integer X is randomly selected from W1 and another integer Y is randomly selected from W2, what is the probability that (X*Y) is even?

(1) W1 = {-16, -4, 0, 6, 12}

(2) W2 = {-17, -15, -11, 19, 25}


St 1: All are even integers so product with any other integer (even or odd) will always fetch an even integer. (Sufficient)

St 2: All are odd integers, therefore, if multiplied by even integer, result will be even, and if multiplied by odd integer result will be odd

So depends on W1's set of integers. Insufficient

Hence (A) Probability will always be 1 or 100% that the product of x*y is even.
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Re: W1 and W2 are two sets containing integers only. If an integer X is  [#permalink]

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New post 03 Oct 2018, 21:14
A
As all elements in set w1 are even. The drawn integer x from set w1 will always make the product x*y even. In all scenarios, even without knowing the no of elements in set w2 or the elements in set w2, we can arrive at a sufficient conclusion that the product x*y is even.
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Re: W1 and W2 are two sets containing integers only. If an integer X is &nbs [#permalink] 03 Oct 2018, 21:14
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