Add the polynomials: (10x^5-8x^4-7x^3-10)+(-4x^4+12x^3+7x+9)

Find a polynomial with integer coefficients that satisfies the given conditions. Q has degree 3 and zeros 0 and i.

Find a polynomial of the specified degree that has the given zeros. Degree 4, zeros -2, 0, 2, 4

Add the given polynomials.
$12a^2{b}^2-9ab$ and ${\displaystyle 5a^2{b}^2+4ab}$

Explain why $x^4–2x^2–3$ is a quadratic polynomial.

Multiply the polynomials using the FOIL method. Express your answer as a single polynomial in standard form.
(3x+1)(2x+1)

Multiply the polynomials.
${\displaystyle (6x^2+6x+1)(3x-1)}$

integrate f over the given region f(s,t)=e^sln t over the region in the first quadrant of the st-plane that lies above the curve s=ln t from t=1 to t=2