If `a=x^(m+n)\ y^1,\ b-x^(n+l)\ y^m` and `c=x^(l+m)y^n ,` prove that `a^(m-n)\ b^(n-1)\ c^(1-m

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(i) If a=x^m+n y^l, b=x^n+l y^m and c=x^l+m y^n, prove that a^m-n b^n-l c^l-m=1 (ii) If x=a^m+n, ... (i) If a=x^m+n y^l, b=x^n+l y^m and c=x^l+m y^n, prove that a^m-n b^n-l c^l-m=1 (ii) If x=a^m+n, ...
If a=x^(m+n)\\ y^l,\\ b=x^(n+l)\\ y^m\nand c=x^(l+m)y^n ,\nprove that a^(m-n)\\ b^(n-l)\\ c^(l-m... If a=x^(m+n)\\ y^l,\\ b=x^(n+l)\\ y^m\nand c=x^(l+m)y^n ,\nprove that a^(m-n)\\ b^(n-l)\\ c^(l-m...
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