HW$9$ Problem $2$

You are given the following complex Fourier series coefficients for a function with a

fundamental period T$\_($o$)=0\mathrm{.}001$ seconds:

$\backslash$alpha $\_(-3)=-(4)/($j$)$e$^(-$j$30\backslash$deg $)$

$\backslash$alpha $\_(-1)=10$e$^(-$j$10\backslash$deg $)$

$\backslash$alpha $\_(0)=1$

$\backslash$alpha $\_(1)=10$e$^($j$10\backslash$deg $)$

a$\_(3)=(4)/($j$)$e$^($j$30\backslash$deg $)$

at$=-3$T to $3$T in steps of

$($T$)/(1000.)$

ba$\_($n$)$ and b$\_($n$)$ values in the sum of sines and cosines version of the

Fourier series. You must enter values for n$=[0$:$1$:$3].$

cc$\_($n$)$ and $\backslash$phi $\_($n$)$ values in the shifted cosines version of the Fourier series.

You must enter values for n$=[0$:$1$:$3].$ Make sure to enter the values of $\backslash$phi $\_($n$)$ such

that $-180\backslash$deg $<mi>\backslash </mi>$phi $\_($ndeg $.$