Show that the derivative of \(\tan{x}\) is equal to \(\sec^2{x}\)
Use the quotient rule to find the derivative of \(\sec{x}\)
Use the quotient rule to find the derivative of \(\csc{x}\)
What is the derivative of \(y = x{}\cos{(x)} \)
Find the derivative of the trig function, \(f(x) = \sin{(x^2 + x)}\)
Find the derivative of \(y = \frac{\tan{(2x)}}{x^2} \)
Use the definition of \(e\) as the unique positive number for which \(\lim_{h \rightarrow 0}\frac{e^{h} - 1}{h} = 1\) and the definition of the derivative to show that derivative of the exponential function, \(f(x) = e^x\) is equal to \(e^x\)
Determine the derivative of \(f(x) = 2x^5 - 3e^{6x}\)
Find the derivative of \(y = {(2x - 5)}^2\)
Find the derivative of \(f(x) = x^{3}e^{-2x}\)
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