[" Find the values of a and "b" so that "(2x^(3)+ax^(2)+x+b)" has "(x+2)" and "],[(2x-1)" as factors."]

Find the values of a and b so that 2x^(3)+ax^(2)+bx-14 has (x-1) and (x+2) are its factors.

Find the value of a and b so that the polynomial x^(3)-ax^(2)-13x+b has (x-1) and (x+3) as factors.

Find the value of a and b so that the polynomial x^3-a x^2-13 x+b has (x-1) and (x+3) as factors.

Find the value of a and b so that the polynomial x^3-a x^2-13 x+b has (x-1) and (x+3) as factors.

Find the value of a and b so that the polynomial x^3-ax^2-13x+b has (x-1) and (x+3)as factor.

Find the values of 'a' and ''b so that the polynomial x^3+ax^2+bx-45 has (x-1) and (x+5) as its factors. For the value sof 'a' and 'b', as obtained above, factorise the given polynomial completely.

The values of a and b so that the polynomial x^(3)-ax^(2)-13x+b has (x-1) and (x+3) as factors respectively are

Find the values of a and b so that x^(4)+x^(3)+8x^(2)+ax+b is divisible by x^(2)-1

Find the values of a and b so that x^(4)+x^(3)+8x^(2)+ax+b is divisible by x^(2)+1.

Find the value of a and b so that x^4+x^3+8x^2+ax+b is divisible by x^2+1 .