Factorize : `p^3(q-r)^3+q^3(r-p)^3+r^3(p-q)^3`

Factorise (p-q)^3+(q-r)^3+(r-p)^3 .

Factorise : p^(3)(q-r)^(3)+q^(3)(r-p)^(3)+r^(3)(p-q)^(3)

Factorise : (p-q)^(3)+(q-r)^(3)+(r-p)^(3)

Resolve into factors : (p+3r)^3-(2q+3r)^3-(p-2q)^3

If log_p(q)+log_q(r)+log_r(p) vanishes where p,q,r are positive reals different than unity then the value of (log_p(q))^3+(log_q(r))^3+(log_r(p))^3

Solve:- (p^2q^2r^5 - p^3q^5r^3 + p^5 q^3r^3) div p^2q^2r^2

If p.q,r are distinct,then (q-r)x+(r-p)y+(p-q)=0 and (q^(3)-r^(3))x+(r^(3)-p^(3))y+(p^(3)-q^(3))=0 represents the same line if