Differentiate with respect to x
f(x) = 6x
y = 12e5x
y = ln3x
ddx(6x)=6ddx(x)=6⋅1=6\frac d{dx}(6x) = 6 \frac d{dx}(x) = 6 \cdot 1 = 6dxd(6x)=6dxd(x)=6⋅1=6
ddx(12e5x)=12ddx(e5x)=12e5xddx(5x)=12e5x⋅5=60e5x\frac d{dx}(12e^{5x}) = 12\frac d{dx}(e^{5x}) = 12e^{5x}\frac d{dx}(5x) = 12e^{5x} \cdot 5 = 60e^{5x}dxd(12e5x)=12dxd(e5x)=12e5xdxd(5x)=12e5x⋅5=60e5x
ddx(ln3x)=13xddx(3x)=13x⋅3=1x\frac d{dx}(\ln3x) = \frac1{3x}\frac d{dx}(3x) = \frac1{3x}\cdot 3 = \frac1xdxd(ln3x)=3x1dxd(3x)=3x1⋅3=x1
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