A polynomial equation in x of degree n always has :

Form the polynomial equation of degree 3 whose roots are 2,3 and 6.

Form the polynomial equation of degree 3 whose roots are 2,3 and 6.

The polynomial equation of the lowest degree having roots 1 , sqrt(3)i is

The polynomial equation of the lowest degree having roots 1 , sqrt(3)i is

Form polynomial equation of the lowest degree with roots 1,-1,3

The degree of the sum of two polynomials each of degree 5 is always 5.

In general, given a polynomial p(x) of degree n, the graph of y = p(x) intersects the x-axis atmost n points. Therefore, a polynomial p(x) of degree n has atmost n zeroes:

A polynomial of degree n has

Show that a polynomial of an odd degree has at least one real root.