synthetically devide and list the quotient in polynomial form (5x^5-6x^4+7x^2-11)/(x+3)

P(X)=3x^5-4x^3+2x^2+3x-6 How many real zeros does the above polynomial have? Please answer with explanation. I will really upvote

X^3(1-5x)

Write the polynomial in complete factored form f(x)= - 2x^5+19x^4-40x^3-114x^2+282x-145

When the polynomial (5x + 4)(4x² + 6x + 8) is expanded, simplified, and written in descending powers of x, we have the expression below. Complete the boxes to report the first and last terms of the expanded polynomial. (5x + 4)(4x2 + 6x + 8) = AE+ 46x2 + 64x + TIP: Use ^ (SHIFT 6) for exponentiation.

(15x+14x^2-40)/(-2x-5) use polynomial long division to divide.

Find the zeros of the polynomial x^3 + x^2 - 3x + 1 and describe the graph

add or subtract your answer should be in polynomial in standard form T= -2a^2+a+6 N=-3a^2+2^a-5 N-T=

(5p^2-3)+(2p^2-3p^2)

(root5-i)^8