solve the quadratic equations:
the sum of the squares of two consecutive natural odd number is 802. find them
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Let one odd number be X
the other odd number will be X+2
A/Q
X^2+(X+2)^=802
X^2+X^2+4X+4=802
2X^2+4X-798=0
X^2+2X-399=0
(X+21)(X-19)=0
X=-21(REJECTED)
therefore
X=19
SO OTHER ODD NUMBER IS 21
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