" or "quad beta(x)=3x^(4)-6x^(2)-8x-2" of "(x)=x-2

Using the remainder theorem , find the remainder , when p (x) is divided by g (x) , where p(x)=3x^(4)-6x^(2)+8x-2,g(x)=x-2 .

The product of uncommon real roots of the p polynomials p(x)=x^(4)+2x^(3)-8x^(2)-6x+15 and q(x)=x^(3)+4x^(2)-x-10 is :

The set of values of x for which f(x)=3x^(4)-8x^(3)-6x^(2)+24x-12 is an increasing function is

Find the remainder when the polynomial: f(x)=3x^4-6x^2-8x+2 is divided by (x-2)

Separate the intervals of monotonocity of the function: f(x)=3x^(4)-8x^(3)-6x^(2)+24x+7

Find the square root of (6x^(2) + 5x - 6) (6x^(2) - x - 2) (4x^(2) + 8x + 3)

The product of uncommon real roots of the polynomials p(x)=x^4+2x^3-8x^2-6x+15 and q(x) = x^3+4x^2-x-10 is :

The product of uncommon real roots of the polynomials p(x)=x^4+2x^3-8x^2-6x+15 and q(x) = x^3+4x^2-x-10 is :

The product of uncommon real roots of the polynomials p(x)=x^4+2x^3-8x^2-6x+15 and q(x) = x^3+4x^2-x-10 is :