" 6."(ax+b)^(p/q)

If alpha,beta are the roots of ax^(2)+bx+c=0and alpha+h,beta+h are the roots of px^(2)+qx+r=0 thenh =-(1)/(2)((a)/(b)-(p)/(q)) b.((b)/(a)-(q)/(p))c(1)/(2)((b)/(q)-(q)/(p)) d.none of these

Prove that a^p b^ q <((a p+b q)/(p+q))^(p+q)dot

Prove that a^p b^ q <((a p+b q)/(p+q))^(p+q)dot

Prove that a^p b^ q <((a p+b q)/(p+q))^(p+q)dot

The HCF of the polynomials 9(x +a)^(p) (x -b)^(q) (x + c)^(r) and 12(x + a)^(p +3) (x -b)^(q-3) (x +c)^(r +2) " is " 3(x +a)^(6) (x -b)^(6) (x + c)^(6) , then the value of p +q -r is

If (a)/(b)=(x)/(y)=(p)/(q) then (6a+9x+2p)/(6b+9y+2q)=

If the polynomial (ax^(p)+bx^(q)-3) be divided by (x - a) and (x - b), the remainder in both the cases is (-1). Prove that (a^(p+1)-b^(q+1))/(b^(p-1)-a^(q-1))=ab

Find ax^(p)+bx^(q)+c to be polynomial p & q are:

Factorize: 9-a^(6)+2a^(3)b^(3)-b^(6)x^(16)-y^(16)+x^(8)+y^(8)(p+q)^(2)-(a-b)^(2)+p+q-a+b

Prove that a^(p)b^(q)<((ap+bq)/(p+q))^(p+q)