Recent content by DCircuit

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    Finding the Value of a Triginometric Function Without a Calculator

    They can't use the trig functions to get the trig functions. I guess the only way to evaluate complex exponents is with the Taylor's power series, which will only give you a decimal approximation depending on how far you want to go.
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    Finding the Value of a Triginometric Function Without a Calculator

    41.3° = 41.3pi/180 That is easy. sinx\ =\ \frac{1}{2i}\left(e^{ix}\ -\ e^{-ix}\right)
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    Finding the Value of a Triginometric Function Without a Calculator

    Actually, Euler's Formula gives the exact values of the Trig functions and is very easy to use. e^ix = cos(x) + isin(x)
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    Finding the Value of a Triginometric Function Without a Calculator

    How can you find, say, sin(41.3°) without using a calculator? Or maybe a better question is: How does a calculator find that value when you punch it in? Also, what about arcsin, arccos, etc... How does a calculator find those values?
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