Mht Cet
Differentiation
MHT CET 2025 5th May Evening Shift
MCQ+2 / -02025
If $x \cdot \log _e\left(\log _e x\right)-x^2+y^2=4(y>0)$, then $\frac{d y}{d x}$ at $x=\mathrm{e}$ is
Mht Cet
MHT CET 2025 5th May Evening Shift
If $x \cdot \log _e\left(\log _e x\right)-x^2+y^2=4(y>0)$, then $\frac{d y}{d x}$ at $x=\mathrm{e}$ is