Make my code output the same thing as the first image

Basic Matlab Plotting:

Use Matlab to create the following single plot with three subplots. All titles, gridlines, and axis labels should be as shown.

Notes:

$-$ Each subplot must have the shown title and any axis labels shown $-$ spelling will matter.

$-$ Hint: The Matlab help on subplot shows how to get one plot to extend across two columns.

$-$ The first subplot is an arc, centered at $\backslash ((3\mathrm{.}5,-2)\backslash ),$ with radius $\backslash (=1\mathrm{.}5\backslash ),$ extending from $450$ to $2250$ from the positive $\backslash ($ x $\backslash )-$axis. Use a similar method as previously used to generate $100$ pairs of $\backslash (($x$,$ y$)\backslash )$ data for a whole circle that is easy to modify to go between two angles. Also plotted is a $+$ sign at the center of the arc $($created using plot$(),$ not text$()).$ Note that the axes have equal scaling $($so the arc

Notes:

Each subplot must have the shown title and any axis labels shown$-$spelling will matter.

Hint: The Matlab help on subplot shows how to get one plot to extend across two columns.

The first subplot is an arc, centered at $(3\mathrm{.}5,-2),$ with radius $=1\mathrm{.}5,$ extending from $450$ to $2250$ from

the positive x$-$axis. Use a similar method as previously used to generate $100$ pairs of $($x$,$y$)$ data for

a whole circle that is easy to modify to go between two angles. Also plotted is a $+$ sign at the

center of the arc $($created using plot$(),$ not text$()).$ Note that the axes have equal scaling $($so the arc

is circular and not squished$)$ and they extend at least $0\mathrm{.}5$ past where the circle containing the arc

would be $($xlim$|$ and ylim$).$

The second plot is response $=1-$exp$(-$ time$),$ plotted from $0$ to $10$ with blue dash$-$dot lines. Note

the title and axis labels. Set the y$-$axis limits such that the lower limit is clearly below the lowest

part of the curve.

The third is two curves: pos$=-2$cos $3$t and vel $=6$sin $3$t$.$ The subplot uses the whole plot width.

There must be axis labels, a legend positioned as shown, and the LineWidth of both curves is $2$ for

better visibility.

Some of the functions you will use are also in the PDF handout available on CatCourses.

$\%$ Plotting a figure with subplots

$\%$ create and clear a figure

clear all;

clf;

figure$(1)$;

$\%$ create the three subplots

$\%$ Step $1$: Set Up the Circular Arc Plot

theta $=$ linspace$($deg$2$rad$(45),$ deg$2$rad$(225),100)$; $\%$ Angle range for the arc

x $=3\mathrm{.}5+1\mathrm{.}5*$ cos$($theta$)$; $\%$ x$-$coordinates of the arc

y $=-2+1\mathrm{.}5*$ sin$($theta$)$; $\%$ y$-$coordinates of the arc

subplot$(2,2,1)$; $\%$ Position in a $2$x$2$ grid

plot$($x$,$ y$,\text{'}$b$\text{'})$; $\%$ Plot the arc in blue

hold on;

plot$(3\mathrm{.}5,-2,\text{'}$r$+\text{'})$; $\%$ Center point of the arc in red

title$(\text{'}$Circular Arc'$)$; $\%$ Title

axis equal; $\%$ Ensure equal scaling for a true circular appearance

xlim$([15])$; $\%$ x$-$axis limits

ylim$([-40])$; $\%$ y$-$axis limits

grid on; $\%$ Turn on grid

hold on

$\%$ Step $2$: Set Up the Asymptote Plot

t $=$ linspace $(0,8,10)$; $\%$ Time vector

response $=1-$ exp$(-0\mathrm{.}5*$ t$)$; $\%$ Step response approaching an asymptote

subplot$(2,2,2)$; $\%$ Position in the $2$x$2$ grid

plot$($t$,$ response, $\text{'}$b:$\text{'})$; $\%$ Plot the response as a blue dotted line

title$(\text{'}$Asymptote Approaches One'$)$; $\%$ Title

xlabel$(\text{'}$t $($sec$)\text{'})$; $\%$ x$-$axis label

ylabel$(\text{'}$Step response $($m$)\text{'})$; $\%$ y$-$axis label

grid on; $\%$ Turn on grid

ylim$([01\mathrm{.}1])$; $\%$ Set y$-$axis limits to focus on the asymptote

$\%$ Step $3$: Set Up the Oscillation Plot

t $=$ linspace$(0,10,100)$; $\%$ Time vector $($extended for clarity$)$

position $=5*$ sin$(2*$ pi $*0\mathrm{.}5*$ t$)$; $\%$ Oscillating position with a frequency of $0\mathrm{.}5$ Hz

velocity $=5*2*$ pi $*0\mathrm{.}5*$ cos$(2*$ pi $*0\mathrm{.}5*$ t$)$; $\%$ Corresponding velocity $($derivative of position$)$

subplot$(2,1,2)$; $\%$ Full width subplot in a $2$x$1$ grid

plot$($t$,$ position, $\text{'}$m$--\text{'},$ t$,$ velocity, $\text{'}$b$-.\text{'})$;

title$(\text{'}$Oscillation Nation'$)$;

xlabel$(\text{'}$Time $($sec$)\text{'})$;

ylabel$(\text{'}$Response $($m or m$/$s$)\text{'})$;

legend$(\text{'}$position$($m$)\text{'},$'velocity$($m$/$s$)\text{'},$'location','northwest'$)$

grid on;