Solve using Matlab. For the following Taylor series

$e^x={\displaystyle \underset{n=0}{\overset{N}{}}}\frac{x^n}{n!}=1+x+\frac{x^2}{2!}+\frac{x^3}{3!}+\frac{x^4}{4!}+$cdots,$N=$

a$.,$ Create a MATLAB function, named my$\_$f$1\_$loops, that will accept $x$ and $N$ as inputs and

produce one output, corresponding to the approximated value of exp$(x)$ given in the equation

above. You must use for$-$loops.

b$.$ Write a MATLAB script called q$3\_$testing and test your function for $x=1$ and $N=5$ and

store the result in a variable named test$1.$

c$.$ In $q_3\_$testing, for $x=1,$ call the $my\_$f$1\_$loops function five times, corresponding to $N=$

$0,1,2,3,$ and $4.$ Use a for$-$loop to solve this part and store the result of the function calls in an

array named test $2.$

d$.$ In q$3\_$testing, plot a bar graph showing the absolute error difference between the results

for all calls and the actual value of $e^x.$ Add a descriptive title and labels.