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Jazzmin
There is a set of 10 consecutive integers. If the sum of the largest 5 integers in the set is 355, what is the sum of the smallest 5 integers?

a. 315
b. 320
c. 325
d. 330
e. 355

Consecutive integers***

Sum of largest 5 integers = 335.

If we divide 335 by 5 we will get the 8th one:

335/5 = 71

8th = 71.

So, 5th =68.

4th = 67
3rd=66
2nd= 65
1st = 64.

Add them:

68 + 67 + 66 + 65 + 64 = 330.

D is the correct answer.
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Jazzmin
There is a set of 10 consecutive integers. If the sum of the largest 5 integers in the set is 355, what is the sum of the smallest 5 integers?

a. 315
b. 320
c. 325
d. 330
e. 355


let 1st term be x
since all are consective so
2nd=x+1, 3rd x+2 ... so on
so 6th to 10th term sum = 355
or say
5x+35=355
x=64 1st term

so sum of first 5 terms would be
sn = n/2 ( 2a+(n-1)d)
n=5 , a = 64 d= 1
solve we would get
sn= 330 IMO D
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Jazzmin
There is a set of 10 consecutive integers. If the sum of the largest 5 integers in the set is 355, what is the sum of the smallest 5 integers?

a. 315
b. 320
c. 325
d. 330
e. 355

Let the no. be x-5, x-4, x-3, x-2, x-1, x, x+1, x+2, x+3, x+4,

Sm of largest 5 integeres =5x+(1+2+3+4)=5x+10=355--> 5x=355-10=345

Sum of smallest 5 integers= 5x-(1+2+3+4+5)=5x-15=345-15=330.

IMO, Option D.
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Jazzmin
There is a set of 10 consecutive integers. If the sum of the largest 5 integers in the set is 355, what is the sum of the smallest 5 integers?

a. 315
b. 320
c. 325
d. 330
e. 355

Ten consecutive integers in the set:
x+(x+1)+(x+2)+(x+3)+(x+4)+(x+5)+(x+6)+(x+7)+(x+8)+(x+9)

We are told that the sum of the 5 largest integers is 355.

From the equation above we can sum the 5 largest:
5x + 35 = 355
5x = 320
x = 64

After finding the value of x, we can find the sum of the smallest 5 integers.

64 + 65 + 66 + 67 + 68 =60(5) + (4+5+6+7+8) = 300 + 30 = 330

Option D

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