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Simplify x^2-16x+64/ x^2-64 x^2 - (64/x^2)-16x+64 move the - (64/x^2) to the end: x^2 -16x +64 - (64/x^2) factor the first part: (x-8)(x-8) - (64/x^2) notice we can rewrite as: (x-8)^2 - (64/x^2) now if we multiply the top and bottom of the first part by x^2 we get: ((x^2)(x-8)^2)/x^2 - (64/x^2) Which will simplify to: (x^2(x-8)^2-64)/x^2 which can be written as: (x^4 - 16x^3 - 64x^2 -64)/x^2 and so we can factor the top get the answer: (x^2-8x+8)(x^2-8x-8)/(x^2)??right??!
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\[(x ^{2}-16x+64)/(x ^{2}-64)\]
Factoring that will give you:\[(x-8)/(x+8)\]
OHHH,, thank you
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