(3p-(1)/(4q))^(3)

If a+b=p and ab=q, show that (1)/(a^(3))+(1)/(b^(3))=(p^(3))/(q^(3))-3(p)/(q^(2))

If p=3 and q=2 , then (3p-4q)^(q-p)div(4p-3q)^(2q-p) =_______

If one root is square of the other root of the equation x^(2)+px+q=0, then the relation between p and q is (2004,1M)p^(3)-(3p-1)q+q^(2)=0p^(3)-q(3p+1)+q^(2)=0p^(3)+q(3p-1)+q^(2)=0p^(3)+q(3p+1)+q^(2)=0

If one root is square of the other root of the equation x^(2)+px+q=0, then the relation between p and q is p^(3)-q(3p-1)+q^(2)=0p^(3)-q(3p+1)+q^(2)=0p^(3)+q(3p-1)+q^(2)=0p^(3)+q(3p+1)+q^(2)=0

If p/q=6/5 then the value of (3p+4q)/(3p-4q) is………….

If p/q = 5/7 then (3p)/(4q) =square