Mht Cet
Limits Continuity And Differentiability
MHT CET 2019 3rd May Morning Shift
MCQ+2 / -02019
$$\begin{aligned} & \text { If } f(x)=\left[\tan \left(\frac{\pi}{4}+x\right)\right]^{\frac{1}{x}}, \quad x \neq 0 \\ & =k \text {, } \qquad x=0 \text { is continuous }\\ & x=0 \end{aligned}$$ Then $k=$
