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Factor
- $a^{6}-64 b^{6}$ A) $\left(a^{3}+8 b^{3}\right)\left(a^{3}-8 b^{3}\right)$ B) $(a+2 b)(a-2 b)\left(a^{4}+4 a^{2} b^{2}+16 b^{4}\right)$

Question 375

Multiple Choice

Factor.
- $a^{6}-64 b^{6}$

A) $\left(a^{3}+8 b^{3}\right) \left(a^{3}-8 b^{3}\right)$
B) $(a+2 b) (a-2 b) \left(a^{4}+4 a^{2} b^{2}+16 b^{4}\right)$
C) $(a+2 b) (a-2 b) \left(a^{2}+2 a b+4 b^{2}\right) \left(a^{2}-2 a b+4 b^{2}\right)$
D) $\left(a^{2}-4 b^{2}\right) \left(a^{4}+4 a^{2} b^{2}+16 b^{4}\right)$

Correct Answer:
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Factor - a6−64b6a^{6}-64 b^{6}a6−64b6 A) (a3+8b3)(a3−8b3)\left(a^{3}+8 b^{3}\right)\left(a^{3}-8 b^{3}\right)(a3+8b3)(a3−8b3) B) (a+2b)(a−2b)(a4+4a2b2+16b4)(a+2 b)(a-2 b)\left(a^{4}+4 a^{2} b^{2}+16 b^{4}\right)(a+2b)(a−2b)(a4+4a2b2+16b4)

Multiple Choice

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Factor
- $a^{6}-64 b^{6}$ A) $\left(a^{3}+8 b^{3}\right)\left(a^{3}-8 b^{3}\right)$ B) $(a+2 b)(a-2 b)\left(a^{4}+4 a^{2} b^{2}+16 b^{4}\right)$

Correct Answer:
Verified
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