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Is the average (arithmetic mean) of 5 different positive

Expert replies
by BTGmoderatorDC » Tue Oct 15, 2019 7:48 pm
Is the average (arithmetic mean) of 5 different positive integers at least 30?

(1) Each of the integers is a multiple of 10
(2) The sum of the 5 integers is 160

OA D

Source: GMAT Prep
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Source: — Data Sufficiency |

by Jay@ManhattanReview » Tue Oct 15, 2019 8:55 pm
BTGmoderatorDC wrote:Is the average (arithmetic mean) of 5 different positive integers at least 30?

(1) Each of the integers is a multiple of 10
(2) The sum of the 5 integers is 160

OA D

Source: GMAT Prep
Let's take each statement one by one.

(1) Each of the integers is a multiple of 10.

The minimum possible value of such numbers are 10, 20, 30, 40 and 50. The minimum average = 30. The answer is yes. Sufficient.

(2) The sum of the 5 integers is 160.

=> Average = 160/5 = 32 > 30. The answer is yes. Sufficient.

The correct answer: D

Hope this helps!

-Jay
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by swerve » Thu Oct 17, 2019 11:13 am
BTGmoderatorDC wrote:Is the average (arithmetic mean) of 5 different positive integers at least 30?

(1) Each of the integers is a multiple of 10
(2) The sum of the 5 integers is 160

OA D

Source: GMAT Prep
Average = (SUM of terms)/(# of terms)

Since we're told what the average is, the real question becomes, "What is the sum of the terms?" That's the information we need to know in order to answer the question.

Statement (1) First, a quick point - zero is an integer, and zero is also a multiple of 10 (10*0 = 0), but since zero is not a POSITIVE integer (it's neither negative nor positive), it can't one of the 5 numbers.

The smallest possible numbers, therefore, are 10, 20, 30, 40, 50. We can (easily) find the sum, so statement (1) gives us sufficient info to answer the question. \(\Large{\color{green}\checkmark}\)

Statement (2) clearly tells us exactly what we need to know, as well. \(\Large{\color{green}\checkmark}\)

Hence, the correct answer is D
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