solve for x and y mx+ny=m+n m(1/m-n
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mx + ny = m + nm(1/m-n - 1/n+) + nm(1/n-m + 1/n+m) = 2m /m+n
Thus solving
= m + nm (m+n-m+n/ m^2 - n^2) + nm ( m+n -n+m/n^2 -m^2)
= m + nm ( 2m/m^2 - n^2) + nm ( 2n / m^2 - n^2)
= m + 2/m^2 - n^2 [ 2mn (n-m)]
Thus coefficient of m = x = 0
and
Coefficient of n = y = 1
Thus solving
= m + nm (m+n-m+n/ m^2 - n^2) + nm ( m+n -n+m/n^2 -m^2)
= m + nm ( 2m/m^2 - n^2) + nm ( 2n / m^2 - n^2)
= m + 2/m^2 - n^2 [ 2mn (n-m)]
Thus coefficient of m = x = 0
and
Coefficient of n = y = 1
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