(p^(3))/(343)+8q^(3)

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

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

write the degree of the polynomial p^(2)q^(3)+p^(3)q^(2)-p^(3)q^(3) .

((27)/(343))^(2/3)xx((343)/(729))^(2/3)div((2401)/(81))^(3/4) = _____

(49)^(2)xx (7)^(8)div (343)^(3)=(7)^(?)

If omega is an imaginary cube root of unity,then the value of (p+q)^(3)+(p omega+q omega^(2))^(3)+(p omega^(2)+q omega)^(3) is: (a)3(p+q)(p+q omega)(p+q omega^(2))(b)3(p^(3)+q^(3))(c)3(p+q)-pq(p+q)(d)3(p^(3)+q^(3))pq(p+q)

(p-q)^(3)-(p+q)^(3) is equal to