Solve : x + y = p – q , px – qy = p² + q²
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Step-by-step explanation:
so here given simultaneous equations are
x + y = p – q and px – qy = p² + q²
so multiplying (x + y = p – q) throughout by q
we get
xq+qy=pq-q² (1)
px – qy = p² + q² (2)
so adding (1) and (2)
we get
qx+px=p²+pq
ie x(p+q)=p(p+q)
so ie x=p
hence x=p
substitute value of p in any of two equations
we get
y=-q
thus (x,y)=(p,-q) is solution of above linear equations
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