if the sum of the squares of two number which are consecutive multiple of 4 is 1360 find the number
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let the first number be n
then the second number will be n+4
A.T.Q
(n)^2 + (n+4)^2 =1360
n^2 + n^2 +16 = 1360
2n^2 = 1360 -16
n^2 = 1344 /2
n = underroot 672
= 25.92
then the second number will be n+4
A.T.Q
(n)^2 + (n+4)^2 =1360
n^2 + n^2 +16 = 1360
2n^2 = 1360 -16
n^2 = 1344 /2
n = underroot 672
= 25.92
RISHITHEJAIN:
wrong ans
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