What is the factored form of m6 − 64n3? a. (m2 + 4n)(m4 − 4m2n + 16n2) b. (m − 4n2)(m2 + 4mn2 + 16n4) c. (m + 4n2)(m2 − 4mn2 + 16n4) d. (m2 − 4n)(m4 + 4m2n + 16n2)
What Is The Factored Form Of M6 − 64N3? A. (M2 + 4N)(M4 − 4M2N + 16N2) B. (M − 4N2)(M2 + 4Mn2 + 16N4) C. (M + 4N2)(M2 − 4Mn2 + 16N4) D. (M2 − 4N)(M4 + 4M2N + 16N2)
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What Is The Factored Form Of M6 − 64N3? A. (M2 + 4N)(M4 − 4M2N + 16N2) B. (M − 4N2)(M2 + 4Mn2 + 16N4) C. (M + 4N2)(M2 − 4Mn2 + 16N4) D. (M2 − 4N)(M4 + 4M2N + 16N2). This is because m6 can be. It can factor expressions with polynomials.
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It can factor expressions with polynomials. Notice that m6 is a power of m, and 64n3 is written as (4n)3. Assign a = m2 and.
Enter The Expression You Want To Factor In The Editor.
We can see that the expression is similar to a difference of cubes since it can be. Now factor by using the difference of cubes formula. Start with the given expression.
To Factor The Expression M6−64N3, We First Recognize That It Follows The Pattern Of A Difference Of Cubes.
(m + 4n2)(m2 − 4mn2 + 16n4) d. (m2 + 4n)(m4 − 4m2n + 16n2) b. Factoring is a fundamental mathematical technique wherein smaller components—that is, factors—help to simplify numbers or algebraic expressions.
This Is Because M6 Can Be.
Thus, the correct answer is option d. Notice that m6 is a power of m, and 64n3 is written as (4n)3. (m − 4n2)(m2 + 4mn2 + 16n4) c.
It Can Factor Expressions With Polynomials.
Solution for what is the factored form of m6 − 64n3? Assign a = m2 and. This method finds great use in.
Apply The Difference Of Cubes Formula.
Consider factoring by recognizing the difference of cubes. The factoring calculator transforms complex expressions into a product of simpler factors. Factor the expression using $$a^{3}\pm b^{3}=(a\pm b)(a^{2}\mp ab+b^{2})$$ a 3 ± b 3 = (a ± b) (a 2 ∓ ab + b 2):