Express `122^(2/3)` as qth root of `x^(p)` using `x^(p/q)=(x^(p))^(1/q)`.

If p, q, are real and p ne q then the roots of the equation (p-q) x^(2)+5(p+q) x-2(p-q)=0 are

If p and q are the roots of x^(2)+px+q=0 then find p.

If p and q are the roots of the equation x^(2)+p x+q=0 then

If p and q are the roots of the equation x^2-p x+q=0 , then

For p,q in R, the roots of (p^2+q^2)x^2+2(p+q)x+2=0 are

if the pth term of an A.P.is x and qth term is y, show tht the sum of (p+q) terms is (p+q)/(2)[x+y+((x-y)/(p-q))]

Simply (x^(p)/x^(q))^(p+q)div((x^(p+q))/(x^(p-q)))^(p^(2)/(q))

For p, q in R , the roots of (p^(2) + 2)x^(2) + 2x(p +q) - 2 = 0 are