Ts EamcetDifferentiationTG EAPCET 2024 (Online) 11th May Morning ShiftMCQ+1 / -02024Derivative of $(\sin x)^{x}$ with respect to $x^{(\sin x)}$ isA$\frac{(\sin x)^{x-1}[(\sin x) \log (\sin x)+x \cos x]}{x^{(\sin x-1)}[x \cos x(\log x)+\sin x]}$B$\frac{(\sin x)^{x}[(\sin x)(\log (\sin x)+x \cos x)]}{x^{(\sin x)}[x \cos x(\log x)+\sin x]}$C$\frac{x^{\sin x-1}[x \cos x(\log x)+\sin x]}{(\sin x)^{x-1}[(\sin x) \log (\sin x)+x \cos x]}$D$\frac{x^{\sin x}[x \cos x(\log x)+\sin x]}{(\sin x)^{x}[(\sin x) \log (\sin x)+x \cos x]}$Check AnswerClear SelectionReveal AnswerShow Explanation
