c. Maclaurin Series Expansion The Maclaurin series expansion of the exponential

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c. Maclaurin Series Expansion The Maclaurin series expansion of the exponential function is the following: ex = xn n! =1+ x + x2 2! + x3 3! +L n= 0 ?? for all x (this formula can be found in the link below, its the first equation) . (http://en.wikipedia.org/wiki/Taylor_series#List_of_Maclaurin_series_of_some_common_functions) Write a program that takes a double variable x from user input, and compute ex using loops that include (i) only the first 10 terms of the expansion; and (ii) all the terms until the next term is less than 0.0001. Compare your results to that of the exp(x) function in (you must program it also). You can only use while or do-while loops in your program. Sample output: Result for part (i) = xxxxx Result for part (ii) = yyyyy Result for using exp(x) = zzzzz d. Doing it again Repeat Question c. This time, you can only use for loops. Also, you must use shorthand notations +=, *=, etc. in your program.

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