Oct 25, 2024 · To divide the polynomial 12x5 − 36x4 − 6x3 by 6x2, follow these steps: Rewrite the Division: 6x212x5 − 36x4 − 6x3 Divide Each Term: Divide 12x5 by 6x2: 6x212x5 = 2x3 Divide −36x4 by 6x2: 6x2−36x4 = −6x2 Divide −6x3 by 6x2: 6x2−6x3 = −x Combine the Results: The results of the division give us the quotient: 2x3 − 6x2 − x Thus, the result of dividing 12x5 − …

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 multiply the numbers 6 and 3 together. This gives you a product of 18. Therefore, 6x3 is equal to 18. Similarly, to simplify the expression 6x6, you would multiply 6 and 6 together, giving you a product of 36. …

Nov 3, 2022 · The division of 12x5 −36x4 −6x3 by 3x2 results in 4x3 − 12x2 − 2x, making option D the correct choice. This is done by dividing each term of the polynomial individually by the divisor.

Factor completely 12x4 + 6x3 + 18x2. Prime 6 (2x4 + x3 + 3x2) 6x2 (2x2 + x + 3) 6x (2x3 + x2 + 3x)

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 which lead us to the complete factored form: f (x) = 3(x +1)(2x −5)(x − 1).

Jun 20, 2019 · Answer: The correct option is (B) 5, − one third , one half. Step-by-step explanation: We are given to select the correct option that represents the zeroes of the following cubic function : We know that if for any number a, the function f (x) is zero at x =a , then x = a is a zero of the function f (x). We have, for the given function, at x = 5, So, x = 5 is a zero of the …

Jul 23, 2016 · Click here 👆 to get an answer to your question ️ One factor of 6x3 - 864x

Feb 14, 2018 · Simplify the expression. 7x–8 • 6x3 a. 42 divided by x raised to the power of 5. b. 42x11 c. 13x–5 d. 1 divided by the quantity 42 multiplied by x raised to the power of 5 end of quantity.

Mar 30, 2021 · Answer: 7x^2+4+6x^3-4x-x^4 Step-by-step explanation: can you tell me what you mean by the second part or post a picture plz. so I can help.

Jun 6, 2017 · Yuri's assumption that 43 is a root of the function q(x) = 6x3 + 19x2 − 15x − 28 is not correct. When substituting 43 into the function, the result is 64−666, which is not equal to zero. Therefore, 43 cannot be a root of the polynomial.