The sum of three consecutive multiple of 11 is 363 find these multiple

1.	The sum of three consecutive multiple of 11 is 363 find these multiple
Answer» Let US assume that the smallest multiple to be 11X, where x is any natural number. Hence, we can say the other NUMBERS are: 11(x+1) and 11(x+2) as they are consecutive multiples. So from he question: 11x+11(x+1)+11(x+2)=363 11x+11x+11+11x+22=363 33x+33=363 x+1=363/33 x+1=11 Therfore, x=10 On substituting the value of x in the numbers, 11x=110 11(x+1)=121 11(x+2)=132

Answer»

Let US assume that the smallest multiple to be 11X, where x is any natural number.

Hence, we can say the other NUMBERS are: 11(x+1) and 11(x+2) as they are consecutive multiples.

So from he question: 11x+11(x+1)+11(x+2)=363

11x+11x+11+11x+22=363

33x+33=363

x+1=363/33

x+1=11

Therfore, x=10

On substituting the value of x in the numbers,

11x=110

11(x+1)=121

11(x+2)=132

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The sum of three consecutive multiple of 11 is 363 find these multiple

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