(Solved): Differentiate. \[ y=\log _{6} x \] \( \frac{d}{d x} \log _{6} x= \) Differentiate. \[ F(x)=\log (5 ...

Differentiate. \[ y=\log _{6} x \] \( \frac{d}{d x} \log _{6} x= \) Differentiate. \[ F(x)=\log (5 x-2) \] \[ F^{\prime}(x)= \] The number \( N \) of employees at a company can be approximated by the equation \( N(x)=20,041(1458)^{x} \), where \( x \) is the number of years since 1990 . a) Approximately how many employees were there in 2004 ? b) Find \( N^{\prime}(14) \) a) There are approximately employees. (Round to the nearest thousand.)