The sum of 3 consecutive multiples of 7 is 651. Find the multiples.
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Let the 3 Consecutive multiples of 7 be (x + 7), (x + 14) and (x + 21)
Sum of 3 consecutive multiples of 7 = 651
(x + 7) + (x + 14) + (x + 21) = 651
x + 7 + x + 14 + x + 21 = 651
3x + 42 = 651
3x = 651 - 42
3x = 609
x = 609/3
x = 203
First multiple of 7 = (x + 7) = 203 + 7 = 210
Second multiple of 7 = (x + 14) = 203 + 14 = 217
Third multiple of 7 = (x + 21) = 203 + 21 = 224
Verification:
210 + 217 + 224 = 651
651 = 651
LHS = RHS
So, 210, 217 and 224 are required multiples of 7.
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