the sum of three consecutive multiples of 11 is 363 .find these multiples
Answers
Answered by
15
Hey there !!
Let three consecutive multiples of 11 are x, (x+11) and (x+22).
x + (x+11) + (x+22) = 363
3x + 33 = 363
3 ( x + 11 ) = 363
( x + 11 ) = 363 / 3
x + 11 = 121
x = 121 – 11
x = 110
Thus, the multiples are x i.e, 110, (x + 11) i.e, 110 + 11 = 121 and (x + 22) i.e., 110 + 22 = 132.
Let three consecutive multiples of 11 are x, (x+11) and (x+22).
x + (x+11) + (x+22) = 363
3x + 33 = 363
3 ( x + 11 ) = 363
( x + 11 ) = 363 / 3
x + 11 = 121
x = 121 – 11
x = 110
Thus, the multiples are x i.e, 110, (x + 11) i.e, 110 + 11 = 121 and (x + 22) i.e., 110 + 22 = 132.
Answered by
10
Hey Mate!
~~~~~~~~~
Here is your answer :
==============================
Given,
Sum of the three multiples of 11 = 363
Let the multiples be x , x + 11 , x + 22
ATP,
x + x + 11 + x + 22 = 363
3x + 33 = 363
3x = 363 - 33
3x = 330
x = 330/3
x = 110
Therefore,
the multiples are :
x = 110
x + 11 = 110 + 11 = 121
x + 22 = 110 + 22 = 132
HOPE THIS HELPS U...
~~~~~~~~~
Here is your answer :
==============================
Given,
Sum of the three multiples of 11 = 363
Let the multiples be x , x + 11 , x + 22
ATP,
x + x + 11 + x + 22 = 363
3x + 33 = 363
3x = 363 - 33
3x = 330
x = 330/3
x = 110
Therefore,
the multiples are :
x = 110
x + 11 = 110 + 11 = 121
x + 22 = 110 + 22 = 132
HOPE THIS HELPS U...
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