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

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

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

Resolve into the linear factor: a^2+ab+b^2

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.

The value(s) of m for which the expression 2x^(2)+mxy+3y^(2)-5y-2 can be factorized in to two linear factors are:

Resolve into linear factors:a ^(2)-ab+b^(2)

For what value of k can the expression x^3 + kx^2 - 7x + 6 be resolved into three linear factors ?

If lambda_(1),lambda_(2)(lambda_(1)>lambda_(2)) are two values of lambda for which the expression f(x,y)=x^(2)+lambda xy+y^(2)-5x-7y+6 can be resolved as a product of two linear factors, then the value of 3 lambda_(1)+2 lambda_(2) is

The condition for ax^(2)+2cxy+by^(2)+2bx+2ay+c is resolvable into two linear factors is