`e^(cotx)`

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`e^(cotx)`
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`e^(cotx)` 0:01:21

`e^(cotx)`

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If `y=e^(sqrt(cotx))`, find `(dy)/(dx)`.

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Differentiate the following function from first principles: `e^(sqrt(cotx))`

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If `y=e^(x).cotx` then `(dy)/(dx)` will be

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y''-cotx y'-(1-cotx)y=e^x sinx 0:26:09

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Integration of cotx/cosecx-cotx 0:04:23

Integration of cotx/cosecx-cotx (Solution)

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