MATLAB HW NUMBER $2$: Write a function named $[$val$\_$to$\_$n$]=$ inverseExponential$($ x$,$numTerms $)$ which takes as inputs the value of the exponent, x$,$ and the number of terms to use in the approximation and outputs an array where each element corresponds to the value of the total Taylor polynomial $,$ e$.$g$.$ the sum of the $0$th order term through the nth order term in the series $($note: using one term would return the value $1\mathrm{.}000).$ For example:

$>>[$val$\_$to$\_$n$]=$ inverseExponential$(0\mathrm{.}5,4)$

val$\_$to$\_$n $=$

$1\mathrm{.}00000\mathrm{.}50000\mathrm{.}62500\mathrm{.}6042$