Use Mathematica to expand f(x) = \(TraditionalForm\`\(e\^\(3  x\) - 2\)\/\(100 - x\^2\)\) in a Taylor series about x = 0.  Define three functions:  one[x_], two[x_], and three[x_], to give the percent error between the real f(x) and its Taylor expansion using only terms up to and including O((x^1)), O((x^2)), and O((x^3)), respectively.  Compare these three functions' outputs for each of three test values: x = .1, x = .5, and x = 1.0.  Explain why your results make sense.

	Be sure to include a print-out of your function definitions and the nine computations (i.e. one[.1]. two[.1], three[.1], one[.5], etc.).  Please make it neat. Errors almost inevitably occur when doing these computations. It's best to do your work in a "scratch notebook" and then open a new "final draft" notebook and cut and paste just the relevant things into the one to print out.  Alternatively, you may make your printout by hand...meaning you copy exactly the code you used and give the nine computations' results.