If `x-y` and `y-2x` are two factors of the expression `x^3-3x^2y+lambdaxy^2+muy^2`, then `lambda=`

If x-y and y-2x are two factors of the expression x^(3)-3x^(2)y+lambda xy^(2)+mu y^(2), then lambda=

Factors of the expression {(x+y)^3-x-y} are

If x+y and 3x+y are two factors of the expression lambda x^(3)-mu x^(2)y+xy^(2)+y^(2) then the third factor is

If x+lambda y-2 and x-mu y+1 are factors of the expression 6x^(2)-xy-y^(2)-6x+8y-12 then

Factorize of the expression: a^3x+a^2(x-y)-a(y+z)-z\

Factorize the following expressions x^3+3x^2y+3xy^2+y^3-8

One of the factors of the expression (2x-3y)^(2)-7(2x-3y)-30 is

Factorize each of the following expressions: x^3-2x^2y+3x y^2-6y^3

Factorize of the expression: a^(3)x+a^(2)(x-y)-a(y+z)-z

If lamda_1, lamda_2 (lambda_1 > lambda_2) are two values of lambda for which the expression f(x,y) = x^2 + lambdaxy +y^2 - 5 x - 7y + 6 can be resolved as a product of two linear factors, then the value of 3lamda_1 + 2lamda_2 is