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Differentiate the following function. h (θ) = 9 csc(θ) + 3 e^θ cot(θ)
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h'(\theta) = -9csc(\theta)cot(\theta) + 3 [e^(\theta)cot(\theta) + e^(\theta)[-csc^2(\theta)] = -9csc(\theta)cot(\theta) + 3e^(\theta)[cot(\theta) - csc^2(\theta)]
the derivative of e^x is x'e^x -> e^x, and for the trig functions, just memorize their derivatives.
csc'=-csccot cot'=-csc^2
ty!!
\[\int\limits\limits\limits \left(3 e^{\theta } \text{Cot}[\theta ]-9 \text{Cot}[\theta ] \text{Csc}[\theta ]-3 e^{\theta } \text{Csc}[\theta ]^2\right) \, d\theta =\] \[3 e^{\theta } \text{Cot}[\theta ]+9 \text{Csc}[\theta ] \]
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