Creating a single matrix and plot

a$.$ Create a matrix of $x$ values from $0$ to $10,$ incrementing by $0\mathrm{.}5$

b$.$ Given the equation $y=25x^2,$ calculate all the $y$ values based on $x$

c$.$ Plot $x$ and $y$ on the horizontal and vertical axes respectively on figure $1$ with linewidth of $2$

d$.$ Add labels and a title

Adding items to existing plots

a$.$ Given the equation $y=x^3,$ calculate values for $y2$ based on your $x$ matrix from part $1.$

b$.$ Add the curve generated by plotting $x$ and $y2$ to figure $1$ with linewidth of $2$

c$.$ Add a legend identifying the two curves.

Plotting Trajectories

a$.$ Create a matrix of values for the variable $t$ from $0$ to $7,$ incrementing by $0\mathrm{.}1$

b$.$ Given the equation $x3=15t,$ calculate all the $x3$ values based on $t.$

c$.$ Given the equation $y3=35t-0\mathrm{.}5(g)(t^2),$ calculate all the $y3$ values based on $t$ and $g-$ note, $g=9\mathrm{.}81$

d$.$ Plot $x3$ and $y3$ on the horizontal and vertical axes respectively on figure $2$ with linewidth of $2$

e$.$ Add labels and a title

f$.$ Create figure $3$ with two subplots $($one above the other$).$ The upper one should plot $x3$ as a function of $t$ and the lower one should plot $y3$ as a function of $t($all with linewidth of $2)$

g$.$ Add labels and titles to the subplots in figure $3$