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B
x=−a+b,y=a−b
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C
x=a+b,y=a−b
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D
x=−a+b,y=a+b
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Solution
The correct option is Cx=a+b,y=a−b ax−by=a2+b2 .......(i) x+y=2a .......(ii) Multiplying (ii) by b adding it to (i), we get ⇒ax+bx=a2+b2+2ab ⇒x(a+b)=(a+b)2 ⇒x=a+b Substitute x=a+b in (ii), we get y=a−b So x=a+b and y=a−b