Find `a` and `b` so that `x^3+ax^2+11x+6` and `x^3+bx^2+14x+8` may have one common factor of the form `x^2+px+q`.

If the cubic polynomials x^(3)+ax^(2)+11x+6 and x^(3)+bx^(2)+14x+8 may have a common factor of the form x^(2)+px+q, then (a+p=b+q( b) ap

If the cubic polynomials x^3+a x^2+11 x+6a n dx^3+b x^2+14 x+8 may have a common factor of the form x^2+p x+q , then (a+p=b+q (b) a p

If the cubic polynomials x^3+a x^2+11 x+6a n dx^3+b x^2+14 x+8 may have a common factor of the form x^2+p x+q , then, (a) a + p=b + q (b) ap < bq (c) pq divide ab (d) p + q divides a + b

The value of a such that x^2 -11x+a =0 ,x^2 -14 x + 2a=0 may have a common root is

If x^(2) -11x +a and x^(2) -14 x +2a have a common factor then what are the values of a ?

If x ^(2) -x-6 and x ^(2) + 3x -18 have a common factor (x -a) then find the value of a.

If x ^(2) -x-6 and x ^(2) + 3x -18 have a common factor (x -a) then find the value of a.

If x ^(2) -x-6 and x ^(2) + 3x -18 have a common factor (x -a) then find the value of a.