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Parth (parthkohli):
You simplify that by first simplifying \(x^3 - 8\).
Parth (parthkohli):
Remember:\[\large a^3 - b^3 \implies (a - b)(a^2 + ab + b^2)\]
Parth (parthkohli):
Let's simplify it already. You have something in the form\[\large {a^3 - b^3 \over a - b} \]\[ \implies \large{ \cancel{( a - b)}(a^2 + ab + b^2) \over \cancel{a- b}}\]\[ \implies a^2 + ab + b^2\]Just find \(a^2 + ab + b^2\) right here.
Parth (parthkohli):
Let \(a = x \) and \(b = 2\).
Parth (parthkohli):
If necessary, don't forget to include \(x \ne 2\).
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OpenStudy (anonymous):
try to use synthetic division
Parth (parthkohli):
That'd make it very, very long.
Parth (parthkohli):
But yeah you can use synthetic division
2 | 1 0 0 -8
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OpenStudy (anonymous):
@ParthKohli that guy is offline..)))
Parth (parthkohli):
2| 1 0 0 -8
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1 2 4 0
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