Factorisation of Cubic Polynomial

Factorisation of the polynomial sqrt(3)x^(2)+11x+6sqrt(3)

Factorisation of Polynomials

Graph of cubic polynomial

The common factor method of factorisation for a polynomial is based on ___________ property.

Introduction || Polynomial || Quadratic equation || Cubic polynomial || Zero OF linear,quadratic,roots/zero/solution OF quadratic,linear || Geometrical meaning OF zeros OF polynomial ||Graph OF linear quadratic

Given that x-sqrt(5) is a factor of the cubic polynomial x^(3)-3sqrt(5)x^(2)+13x-3sqrt(5), find the other zeroes of the polynomial.

Given that x-sqrt(5) is a factor of the cubic polynomial x^(3)-3sqrt(5)x^(2)+13x-3sqrt(5) , find all the zeroes of the polynomial.

If the derivative of an odd cubic polynomial vanishes at two different values of ‘x’ then

Classify the following as linear, quadratic or cubic polynomial : 2x^(3)

Given that zeroes of cubic polynomial x^(3)-6x^(2)+10 are of the form a,a+b,a+2b for some real numbers a and b, find the values of a and b as well as zeroes of the given polynomial.