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    which of the following terms have a gcf of ? select two options.

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    Which of the following terms have a GCF of 6p3 ? S

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    Which of the following terms have a GCF of 6p3 ? Select two options. 12p3r 27p4q 45p3q6 54p3 63p3q6

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    Factoring Polynomials: GCF Flashcards

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    What is the GCF of h^4 and h^8?

    Click card to see definition 👆

    h^4

    Click again to see term 👆

    Find the GCF of 44j^5k^4 and 121j^2k^6.

    1. Find the GCF of 44 and 121.

    2. Find the GCF of j^5 and j^2.

    3. Find the GCF of k^4 and k^6.

    Click card to see definition 👆

    11j^2k^4

    Click again to see term 👆

    1/10 Created by dannys047

    Terms in this set (10)

    What is the GCF of h^4 and h^8?

    h^4

    Find the GCF of 44j^5k^4 and 121j^2k^6.

    1. Find the GCF of 44 and 121.

    2. Find the GCF of j^5 and j^2.

    3. Find the GCF of k^4 and k^6.

    11j^2k^4

    Which of the following terms have a GCF of 6p^3? Select two options.

    12p^3r and 54p^3

    What is the factored form of the polynomial 27x^2y - 43xy^2?

    xy(27x - 43y)

    Which statements are true about the polynomial 28vw + 49v + 35w? Check all that apply.

    There are no common variables among all three terms.

    The resulting expression when factoring out the GCF is 7(4vw + 7v + 5w).

    4x2 is the GCF of this polynomial.

    20x^2y + 56x^3 - ?

    Which could be the mystery term?

    24x^2y

    Factor 26r^3s + 52r^5 - 39r^2s^4. What is the resulting expression?

    13r^2(2rs + 4r^3 - 3s^4)

    David found and factored out the GCF of the polynomial 80b^4 - 32b^2c^3 + 48b^4c. His work is below.

    1. GFC of 80, 32, and 48: 16

    2. GCF of b^4, b^2, and b^4: b^2

    3. GCF of c^3 and c: c

    4. GCF of the polynomial: 16b2c

    5. Rewrite as a product of the GCF: 16b^2c(5b^2) - 16b^2c(2c^2) + 16b2c(3b2)

    6. Factor out GCF: 16b^2c(5b^2 - 2c^2 + 3b^2)

    The GCF of the coefficients is correct.

    The variable c is not common to all terms, so a power of c should not have been factored out.

    In step 6, David applied the distributive property.

    Joan is building a sandbox in the shape of a regular pentagon. The perimeter of the pentagon is 35y^4 - 65x^3 inches. What is the length of one side of the sandbox?

    7y^4 - 13x^3 inches

    Isiah determined that 5a^2 is the GCF of the polynomial: a^3 - 25a^2b^5 - 35b^4. Is he correct? Explain.

    No, Isiah is not correct. The GCF of the coefficients is 1, and there are no common variables among all three terms of the polynomial. 5b^4 is a factor of -25a^2b^5 and -35b^4, but not a^3. Additionally, a^2 is a factor of a^3 and -25a^2b^5, but not -35b^4.

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    Which of the following terms have a GCF of ? Select two options

    Correct ✅ answer ✅ - Which of the following terms have a GCF of ? Select two options

    Mathematics, 18.03.2020 06:08 josephvaldez518

    Which of the following terms have a GCF of ? Select two options

    Which of the following terms have a GCF of ? Select two options Answers

    Answer from: solobiancaa

    SHOW ANSWER

    the answers are A) 18p^3r and D) 54p^3

    Good luck! :) Thanks (90) Useless

    Answer from: keke6361

    SHOW ANSWER A) 18p³r D) 54p³

    Step-by-step explanation:

    The term 6p³ multiplies into (or goes into) both 18p³r and 54p³.

    Thanks (52) Useless Answer from: Quest SHOW ANSWER

    Not sure what the question is?

    Answer from: Quest SHOW ANSWER 3; 9 is 8 to -4

    step-by-step explanation:

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