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Differentiate tan2x w.r.t cos2x.

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Let u = tan2x, v = cos2

Differentiate both w.r.t x 

\(\frac{du}{dx}\) = 2tan x. sec2x,

\(\frac{dv}{dx}\) = 2cosx(-sinx)

∴ \(\frac{du}{dv}\) = \(\frac{\frac{du}{dx}}{\frac{dv}{dx}} = \frac{2tanx.sec^2x}{2sinx.cosx}\)

\(\frac{1}{sec^4x}\)

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