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If a is to be chosen at random from the integers...

Expert replies
by BTGmoderatorLU » Fri Jan 12, 2018 2:27 pm
If a is to be chosen at random from the integers between 1 to 5, inclusive, and b is to be chosen at random from the integers between 6 and 10, inclusive, what is the probability that a + b will be even?

(A) 6/25
(B) 2/5
(C) 12/25
(D) 3/5
(E) 16/25

The OA is C.

I'm really confused with this PS question. Experts, any suggestion? Thanks in advance.
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Source: — Problem Solving |

by elias.latour.apex » Sat Jan 13, 2018 6:06 am
For a+b to be even, either both a and b must be even or both a and b must be odd.

Since we will be choosing 5 possible "a" numbers and 5 possible "b" numbers, the total number of possibilities will be 25. The question is: How many of those will fit the above criteria?

We have 3 ways that "a" can be odd and 2 ways that "b" can be odd. So that is 6 possible ways (3x2).
We have 2 ways that "a" can be even and 3 ways that "b" can be even. So that is 6 possible ways.

So, all told, we have 12 possible successes out of 25 possible choices. So the probability will be 12/25.
Elias Latour
Verbal Specialist @ ApexGMAT
blog.apexgmat.com
+1 (646) 736-7622
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by Scott@TargetTestPrep » Sun Aug 11, 2019 6:53 pm
BTGmoderatorLU wrote:If a is to be chosen at random from the integers between 1 to 5, inclusive, and b is to be chosen at random from the integers between 6 and 10, inclusive, what is the probability that a + b will be even?

(A) 6/25
(B) 2/5
(C) 12/25
(D) 3/5
(E) 16/25
In order for a + b to be even, we must have a and b both odd or both even.

P(a and b are both odd) = 3/5 x 2/5 = 6/25

P(a and b are both even) = 2/5 x 3/5 = 6/25

So P(a + b = even) = 6/25 + 6/25 =12/25.

Answer: C

Scott Woodbury-Stewart
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