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use differentials to approximate the value of (26)^(1/3)
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2.962496060 round it up
I'd rather just say that \(\sqrt[3]{26} \approx \sqrt[3]{27} \approx 3\)
Why use differentials?
Use differentials? As in approximate it with a taylor or maclaurin series?
Haha - there's no kind of variable to use Taylor Series. :P
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I was thinking something like this, and plug in 26... http://www.wolframalpha.com/input/?i=power+series+of+%28x%29%5E%281%2F3%29+at+27
\(f(x+\Delta x)\sim f(x)+f'(x)\Delta x \) Use \(f(x)=x^{1/3}\) and put \(x=27\) and \(\Delta x=-1\)
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