Find to consecutive positive integers sum of whose squares is 365
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Let smaller no be x
Other no becomes x+1
ATQ
x^2+ (x+1)^2=365
2x^2 +2x+1=365
2x^2 +2x-364=0
x^2 +x-182=0
x^2 +14x-13x -182=0
Solving for x
We get
x= 13,-14
Therefore the nos are 13,14 and -13,-14
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