`a(x^2-y^2)+lamda(x(y+1)+1)` can be resolved into linear rational factors then

For what value of k,(x+y+z)^(2)+k(x^(2)+y^(2)+z^(2)) can be resolved into linear rational factors?

If 3x^(2) + 2alphaxy + 2y^(2) + 2ax - 4y+1 can be resolved into two linear factors, Prove that ' alpha ' is a root of the equation x^2 + 4ax + 2a^2 + 6 = 0

The condition for 3x^2 + 2pxy + 2y ^2 + 2ax - 4y + 1 can be resolved into two linear factors is

The expression 2x^(2)+4xy-ky^(2)+4x+2y-1 can be resolved into two linear factors,then value of k is

The expression x^2 + 2xy + ky^2 + 2x + k = 0 can be resolved into two linear factors, then k in

Find the values of m for which the expression 2x^(2)+mxy +3y^(2) -5y-2 can be resolved into two rational linear factors.

If the expression 3x^(2)+2pxy+2y+2ax-4y+1 can be resolved into two linear factors then p must be a root of the equation

Find the value of m for which the expressiion 12x^(2)-10xy+2y^(2)+11x-5y+m can be resolved into two rational linear factors.

Find the value of m for which the expression 12x^(2)-10xy+2y^(2)+11x-5y+m can be resolved into two rational linear factors.

Find the value of m for which the expressiion 12x^(2)-10xy+2y^(2)+11x-5y+m can be resolved into two rational linear factors.