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17 December, 20:27

Which expression is equivalent to (4b-3k) ^3 in expanded form?

a. 64b^3-48b^2k+36bk^2-27k^3

b. 64b^3-48bk^2+36b^2k-27k^3

c. 64b^3-144b^2k+108bk^2-27k^3

d. 64b^3-144bk^2+108b^2k-27k^3

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  1. 17 December, 20:43
    0
    The answer to your question is 64b³ - 48b²k + 36bk² - 27k³

    Step-by-step explanation:

    (4b - 3k) ³

    To solve this problem, use Newton's binomial theorem

    For a binomial to the third power = 1 3 3 1

    (4b) ³ + (4b) ² (-3k) + (4b) (-3k) ² + (-3k) ³

    Simplification

    64b³ + (16b²) (-3k) + (4b) (9k²) - 27k³

    Result

    64b³ - 48b²k + 36bk² - 27k³
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