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Bunuel
In a series of twenty consecutive integers, the sum of the first two integers is 37. What is the sum of the last three integers in the set?


A 107

B 108

C 109

D 110

E 111

let x=first integer
x+(x+1)=37
x=18
19th integer=18+18=36
because 19th integer is mean of last three integers,
sum of last three integers=3*36=108
B
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Bunuel
In a series of twenty consecutive integers, the sum of the first two integers is 37. What is the sum of the last three integers in the set?


A 107

B 108

C 109

D 110

E 111

Letting x = the first number in the set, we can create the equation:

x + x + 1 = 37

2x = 36

x = 18

The first integer is 18, and the second integer is 19. Note that the position number of the integer + 17 = the value of the integer. We see that for the 1st integer (position 1), we have 1 + 17 = 18. For the 2nd integer (position 2), we have 2 + 17 = 19. Thus, the 18th integer in the set is (18 + 17) = 35. The 19th integer in the set is (19 + 17) = 36, and the 20th integer in the set is (20 + 17) = 37.

We want the sum of the 18th, 19th, and 20th integers in the set.
Thus, the sum of the last three integers is:

35 + 36 + 37 = 108

Answer: B
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Bunuel
In a series of twenty consecutive integers, the sum of the first two integers is 37. What is the sum of the last three integers in the set?


A 107

B 108

C 109

D 110

E 111

Solution:

We can let x = the first integer, then x + 1 = the second integer, x + 17 = the 18th integer, x + 18 = the 19th integer, and x + 19 = the 20th (or the last) integer. We can create the equation:

x + x + 1 = 37

2x = 36

x = 18

So the sum of the last three integers is x + 17 + x + 18 + x + 19 = 3x + 54 = 3(18) + 54 = 108.

Answer: B
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Suppose, First term X
Second term X+1

2X+1 = 37
X = 18

((Last term - First term)/ Increment) + 1 = Number of Terms
((Last term - 18)/ 1)) + 1 = 20 [Increment 1 because these are consecutive integers]
Last term = 37

37+36+35 = 108 (Option: B)
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