Mht CetIndefinite IntegrationMHT CET 2026 11th April Evening ShiftMCQ+2 / -02026$\int \dfrac{\sin x}{\sin 4x} dx = $A$\dfrac{1}{4\sqrt{2}}\log\left|\dfrac{1 + \sqrt{2}\sin x}{1 - \sqrt{2}\sin x}\right| + \dfrac{1}{4}\log|\sec x + \tan x| + c$B$\dfrac{1}{4\sqrt{2}}\log\left|\dfrac{1 + \sqrt{2}\sin x}{1 - \sqrt{2}\sin x}\right| - \dfrac{1}{4}\log|\sec x + \tan x| + c$C$\dfrac{1}{4\sqrt{2}}\log\left|\dfrac{1 - \sqrt{2}\sin x}{1 + \sqrt{2}\sin x}\right| + \dfrac{1}{4}\log|\sec x + \tan x| + c$D$\dfrac{1}{4\sqrt{2}}\log\left|\dfrac{1 - \sqrt{2}\sin x}{1 + \sqrt{2}\sin x}\right| - \dfrac{1}{4}\log|\sec x + \tan x| + c$Check AnswerClear SelectionReveal AnswerShow Explanation
