Going off this

u $=0\mathrm{.}3$;

T$\_1=500$;

theta$\_$deg $=0$:$1$:$720$;

theta$\_$rad $=$ deg$2$rad$($theta$\_$deg$)$;

T$\_2=$ zeros$($size$($theta$\_$deg$))$;

for i $=1$:length$($theta$\_$deg$)$

T$\_2($i$)=$ T$\_1*$ exp$($u $*$ theta$\_$rad$($i$))$;

end

figure;

plot$($theta$\_$deg, T$\_2)$;

xlabel$(\text{'}$Angle $($degrees$)\text{'})$;

ylabel$(\text{'}$Force required to lift $($N$)\text{'})$;

title$(\text{'}$Force required to lift vs$.$ Angle'$)$;

grid on;

disp$(\text{'}$As the angle increases, the force required to lift the weight...

increases exponentially due to the friction between the rope and the cylinder.$\text{'})$;

Find $2.$ Repeat the previous problem for a friction coefficient u$=0\mathrm{.}1.$ Add the curve to the

plot created in the previous problem. Add a legend identifying the two curves.