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How do I find the delta of lim x^3=8 x->2 for an epsilon=0.001
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what does epsilon represent
what does; epsilon, delta represent
\[\lim\limits_{x\rightarrow 2}x^3=8\]\[\epsilon =0.001\]\[\delta=?\]
I know that I have to do \[\left| x-8 \right|>\epsilon\] if \[0>\left| x-2 \right|>\delta \]
how can the absolute value of something be less than zero?
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\[0<|x−2|<δ \]
u have \[|x^3-8|<\epsilon=0.001\]and u want to find delta with \[|x-2|<\delta\]which implies that delta
sorry *implies that epsilon
hint \[-0.001+8<x^3<0.001+8\]apply \(\sqrt[3]{}\)
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