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What is the derivative of sqrt(1 + sec(x)^4) ?
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\[f(x) = \sqrt{1+\sec^4x}\] use the chain rule, taking \(y= \sec ^4 x\) then, \[f(y)= \sqrt{1+y}\] \[\frac{d f(x)}{dx} = \frac{df(y)}{dy}\frac{dy}{dx}= \frac{d[\sqrt{1+y}]}{dy}\frac{d(\sec^4 x)}{dx}\] to find \(\frac{d\sec^4 x}{dx}\) you can again use the chain rule (hint : take \(t = \sec x\))
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