" 13."16(2p-3q)^(2)-4(2p-3q)

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

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

Resolve into factors : (4p-3q)^3+(3q-2)^3+(2-4p)^3

If (2p+5q)/(2r+5s) = (4p-3q)/(4r-3s) , then find the relation between p, q, r and s.

{(p^(2)+3px+3pq+9qx)(p-3q)}-:(p^(2)-9q^(2))

Let's resolve into factors: (p^2 - 3q^2)^2 - 16 (p^2 - 3q^2) + 63

Find the product : (p^(2) + q^(2))(2p - 3q + 4r)

If veca and vecb are non-collinear vectors and vecA= (p+4q)veca+ (2p+q+1)vecb and vecB= (-2p+q+2)veca+ (2p-3q-1)vecb , and if 3vecA= 2vecB , then determine p and q .

If veca and vecb are non-collinear vectors and vecA= (p+4q)veca+ (2p+q+1)vecb and vecB= (-2p+q+2)veca+ (2p-3q-1)vecb , and if 3vecA= 2vecB , then determine p and q .