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GMATinsight
What is the sum of first 10 non-negative even integers?

A) 40
B) 90
C) 100
D) 110
E) 200

Source: https://www.GMATinsight.com


Hi,
A method to calculate if you do not know the formula n(n+1) is ...
First number=0..
Tenth number = 0+(10-1)*2=18, 10 is total numbers and 2 is the difference between consecutive integers.

So mean = \(\frac{0+18}{2}=9\)..
Sum = 9*10=90
B
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GMATinsight
What is the sum of first 10 non-negative even integers?

A) 40
B) 90
C) 100
D) 110
E) 200

The first 10 non-negative even integers are from 0 to 18.

The average of those integers is (0 + 18)/2 = 18/2 = 9.

Thus, the sum of those integers is 9 x 10 = 90.

Answer: B
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imo b
this is a tricky question as we are asked sum of first 10 non negative even integers , so we have to include 0 .
our numbers will be 0 2 4 6 8 10 12 14 16 18
sum =10/2(0+18)=90
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GMATinsight
What is the sum of first 10 non-negative even integers?

A) 40
B) 90
C) 100
D) 110
E) 200

Source: https://www.GMATinsight.com

First 10 non-ve even integers area : 0, 2, 4,6, 8, .... 18
Sum = 0+2+4+6+8+....+18
=2(0+1+2+3+4......+9)
90
Answer B.
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Adding pairs we get 18*5=90
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The sum of the first 10 even integers is given by formula \(n(n+1)\)

Since we have been asked the sum of the first non-negative even integers, it includes 0 as well.
So in essence, we need to find the sum of the first 9 even integers, which is \(9(9+1)\) = 90(Option B)
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Hi Brent,

Grateful for your guidance on how to apply the formula : n(n+1)/2

Thank you for your help in advance
Best Regards
Fatima-Zahra
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