{(x^m+n)^2 × (x^n+p)^2 × (x^p+m)^2} ÷ (x^m×x^n×x^p)^3
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Step-by-step explanation:
xm+n×xn+l×xl+m=xm+n+n+l+l+m=x2(l+m+n)
(xm×xn×xl)2=(xm+n+l)2=x2(m+n+l)
LHS=(xm×xn×xl)2xm+n×xn+l×xl+m=x2(m+n+l)x2(m+n+l)=1=RHS
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