Find the derivative.
-$y=\frac{100}{2+9 e^{3} \cdot 3 x}$
A) $\frac{200+630 e \cdot 3 x}{(2+9 e \cdot 3 x)^{2}}$
B) $\frac{-270 e \cdot 3 x}{\left(2+9 e^{3} 3 x\right)^{2}}$
C) $\frac{200+1170 e \cdot 3 x}{(2+9 e \cdot 3 x)^{2}}$
D) $\frac{270 e \cdot 3 x}{(2+9 e \cdot 3 x)^{2}}$

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The Answer of Find the derivative.
-$y=\frac{100}{2+9 e^{3} \cdot 3 x}$
A) $\frac{200+630 e \cdot 3 x}{(2+9 e \cdot 3 x)^{2}}$
B) $\frac{-270 e \cdot 3 x}{\left(2+9 e^{3} 3 x\right)^{2}}$
C) $\frac{200+1170 e \cdot 3 x}{(2+9 e \cdot 3 x)^{2}}$
D) $\frac{270 e \cdot 3 x}{(2+9 e \cdot 3 x)^{2}}$

Find the Derivative y=1002+9e3⋅3xy=\frac{100}{2+9 e^{3} \cdot 3 x}y=2+9e3⋅3x100​ A) 200+630e⋅3x(2+9e⋅3x)2\frac{200+630 e \cdot 3 x}{(2+9 e \cdot 3 x)^{2}}(2+9e⋅3x)2200+630e⋅3x​

Find the Derivative $y=\frac{100}{2+9 e^{3} \cdot 3 x}$ A) $\frac{200+630 e \cdot 3 x}{(2+9 e \cdot 3 x)^{2}}$