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# Differentiate. $g(\theta) = e^{\theta}$ (tan $\theta - \theta)$

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Derivatives

Differentiation

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### Video Transcript

he is clear. So when you raid here is so we have GF ada is equal to e to the fate of power plus tangent minus data. Wriggling is the product rule to differentiate, we get de de de over de seda engine times e to the feta, plus 10 times the derivative of heat to the feta. This becomes just the normal expression original expression, and this becomes sequence square minus one. This is because seeking square minus one is equal to tangents. Where when we get this is equal to be fatal of 10 Jim Square plus 10 gents date on Linus data times E to the data so we could take out heat to the beta when we get tangent. Square bust engine minus data.

Derivatives

Differentiation

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