Find the derivative.
-$f(x)=\frac{\ln x}{e^{x}}$
A) $\frac{1-x \ln x}{e^{x}}$
B) $\frac{1}{x e^{x}}$
C) $\frac{\ln x}{x e^{x}}$
D) $\frac{1-x \ln x}{x e^{x}}$

Name: Find the derivative. -$f(x)=\frac{\ln x}{e^{x}}$ A) $\frac{1-x \ln x}{e^{x}}$ B) $\frac{1}{x e^{x}}$ C) $\frac{\ln x}{x e^{x}}$ D) $\frac{1-x \ln x}{x e^{x}}$
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The Answer of Find the derivative.
-$f(x)=\frac{\ln x}{e^{x}}$
A) $\frac{1-x \ln x}{e^{x}}$
B) $\frac{1}{x e^{x}}$
C) $\frac{\ln x}{x e^{x}}$
D) $\frac{1-x \ln x}{x e^{x}}$

Find the Derivative f(x)=ln⁡xexf(x)=\frac{\ln x}{e^{x}}f(x)=exlnx​ A) 1−xln⁡xex\frac{1-x \ln x}{e^{x}}ex1−xlnx​ B) 1xex\frac{1}{x e^{x}}xex1​ C) ln⁡xxex\frac{\ln x}{x e^{x}}xexlnx​

Find the Derivative $f(x)=\frac{\ln x}{e^{x}}$ A) $\frac{1-x \ln x}{e^{x}}$ B) $\frac{1}{x e^{x}}$ C) $\frac{\ln x}{x e^{x}}$