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Unformatted text preview: their derivatives is fairly simple provided you’ve already read through the next section. We haven’t however so we’ll need the following formula that can be easily proved after we’ve covered the next section. With this formula we’ll do the derivative for hyperbolic sine and leave the rest to you as an exercise. For the rest we can either use the definition of the hyperbolic function and/or the quotient rule. Here are all six derivatives. Here are a couple of quick derivatives using hyperbolic functions. Example 1 Differentiate each of the following functions. (a) (b) Solution (a) (b)...
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 Fall '08
 sc
 Exponential Function, Derivative, Hyperbolic Functions, Taylor Series, Complex number, Hyperbolic function

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