`(3q+2)^3`

If p = (sqrt(3q +2) + sqrt(3q-2))/(sqrt(3q + 2) - sqrt(3q-2)) then what is the value of p^(2)- 3pq + 2 ?

(P ^ (2) - (3) / (2) q (2)) ^ (3)

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

If p,q are the roots of ax^(2)-25x+c=0 , then p^(3)q^(3)+p^(2)q^(3)+p^(3)q^(2)=

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

If A (x, y) is equidistant from P (-3, 2) and Q (2,-3), then

The expression x^3q^2-x^3pt+4x^2pt-4x^2q^2+3xq^2-3xpt is divisble by

Multiply the (3)/(2) p ^(2) + (2)/(3) q ^(2), (2p ^(2) - 3q ^(2))

If ((p^-1 q^2)/(p^3 q^-2))^(1/3) div ((p^6 q^-3)/(p^-2 q^3))^(1/3) =p^a q^b , then the value of a+b where p and q are different positive primes is- यदि ((p^-1 q^2)/(p^3 q^-2))^(1/3) div ((p^6 q^-3)/(p^-2 q^3))^(1/3) =p^a q^b है, तो a+b का मान क्या है जिसमें p और q विभिन्न धनात्मक अभाज्य है?

Fractorise: 16(2p-3q)^(2) -4 (2p - 3q)