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Consider P infty n = 0 x 3 n ( 3 n ) ! , that is , the power series obtained by keeping

Consider P\infty
n=0
x3n
(3n)!, that is, the power series obtained by keeping every third term in the
Taylor expansion of exp(x). This power series corresponds to the true function
ftrue(x)=1
3 exp(x)+2exp(x/2) cos
3x
2
!!
For any possible integer k, define the k term power series approximation fapprox(x, k) :=
Pk1
n=0
x3n
(3n)!.
Submit a MATLAB code (.m file) named YourlastnameYourfirstnameHW2p2.m that plots
2D line plots for the functions ftrue (in black solid line) versus x in [5,5](in the horizontal
axis). In the same figure window, plot fapprox(x, k) for k =2(in red dashed line), k =3(in
green dashed line), k =4(in blue dashed line).
We shared a starter code YourlastnameYourfirstnameHW2p2.m inside the the CANVAS File
section Files/MATLAB Files/Homework 2. You only need to complete lines 11 and 20 in that
starter code, then rename the file appropriately with your first and last names

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