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use the limit process to prove the derivative of the sine function. use the quotient rule to prove the derivative of the tangent function.
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For this you need: \[\large \lim_{\theta\rightarrow0} {\frac{\cos\theta - 1}{\theta}} = 0\]
I use that for the sine function?
Set up your difference quotient and see if you don't.
You do also need \[ \large \lim_{\theta\rightarrow0} {\sin\theta \over \theta} = 1 \] Since one of these can be derived of the other, the proof of them is generally offered before trig derivatives.
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