Mar 11, 2021 · Final answer: To simplify the expressions 6x3, 6x6, 10x3, and 10x6, you need to multiply the numbers together. Explanation: To simplify the expression 6x3, you need to …

The subtraction of 6x3 + 12x2 from 6x3 − 14x + 1 was incorrect; it should yield −12x2 − 14x + 1 instead of −26x2 − 14x + 1. Therefore, the proper representation of the remainder should …

Jun 10, 2019 · To find the additive inverse of the polynomial −6x3+4x2−4x, we first need to understand what an additive inverse is. The additive inverse of any number or expression is …

Aug 2, 2025 · To determine the potential roots of the polynomial q(x) = 6x3 + 19x2 − 15x − 28, we can apply the Rational Root Theorem. This theorem helps us find rational roots of a …

Dec 23, 2016 · To factor the polynomial f (x) = 6x3 − 13x2 − 4x + 15, we first find a root to begin polynomial long division. After obtaining the quadratic factor, we apply factoring techniques …

Mar 9, 2023 · The division of 12x5 − 6x4 −24x3 by −6x3 results in −2x2 + x + 4. Thus, the answer is option A. This process involves dividing each term of the polynomial separately by the divisor.

Oct 23, 2024 · 4x4 − 6x3 −6x2 + 10x = 0 Determine the degree of the polynomial: The term with the highest exponent is 4x4, which indicates the highest degree of the polynomial is 4. …

The roots of the cubic polynomial 6x³ - 12x² - 48x = 0 are -2, 0 and 4. What is the degree of a cubic polynomial? The degree of a cubic polynomial is 3. Degree of a polynomial is the highest …

Oct 20, 2024 · The given equation can be simplified to find that it is a fourth-degree polynomial. According to the Fundamental Theorem of Algebra, a polynomial of degree 4 has exactly 4 …

To determine whether 43 is a root of the function q(x) = 6x3 + 19x2 − 15x − 28, we need to substitute x = 43 into the function and check if the result equals zero.