the sum of three consecutive multiples of 11 is 1023 . find them
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Answered by
51
Let first number be x
2nd number be x+ 11
3rd number be x +22
( since they are multiples of 11)
X+11+x+22+x= 1023
3x+33= 1023
3x= 1023-33
3x= 990
X= 330
X+11= 330+11= 341
X+22= 330+22= 352
Therefore the numbers are 330,341 and 352
Answered by
24
let the three consecutive multiple multiples of 11 be (11 x), (11 x + 1) and (11 X + 22).
A. T. Q,
11x + 11x + 11 + 11x + 22 = 1023
=>33x + 33 = 1023
=>33x = 1023-33
=>x = 990/33
=>x = 30.
Therefore the three consecutive multiples of 11 whose sum is 1023 are 330,343 and 354.
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A. T. Q,
11x + 11x + 11 + 11x + 22 = 1023
=>33x + 33 = 1023
=>33x = 1023-33
=>x = 990/33
=>x = 30.
Therefore the three consecutive multiples of 11 whose sum is 1023 are 330,343 and 354.
Hope this will help you.
If you like my answer
Please mark it as brainliest
And
Be my follower if possible.
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