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2\left(x^{3}-64a^{2}x+16x^{2}+64x\right)
Factor out 2.
x\left(x^{2}-64a^{2}+16x+64\right)
Consider x^{3}-64a^{2}x+16x^{2}+64x. Factor out x.
\left(8+x-8a\right)\left(8+x+8a\right)
Consider x^{2}-64a^{2}+16x+64. Rewrite x^{2}-64a^{2}+16x+64 as \left(8+x\right)^{2}-\left(8a\right)^{2}. The difference of squares can be factored using the rule: p^{2}-q^{2}=\left(p-q\right)\left(p+q\right).
\left(x-8a+8\right)\left(x+8a+8\right)
Reorder the terms.
2x\left(x-8a+8\right)\left(x+8a+8\right)
Rewrite the complete factored expression.