second part $of$ wha the code should $be$: HINT: Take each set of coordinate pairs $($i$.$e$.,$ each row of the CP array$)$ and apply

the scaling, rotation, and$/$or translation to that coordinate pair individually. In other words, for three sets of coordinate pairs, you will do the scaling, rotation, and$/$or translation three times $($think how a loop can be used for this!$)$

$1.$ Generate a curve based on CP $=[0,0$; $7\mathrm{.}5,9$; $15,0].$

$2.$ Generate CP$\_$new$1$ based on the input points CP $=[0,0$; $7\mathrm{.}5,9$; $15,0]$ and a rotation matrix R$1$ with and the translation vector T$1=[3,10].\backslash$theta $=90\backslash$deg

$3.$ Generate CP$\_$new$2$ based on the input points CP$\_$new$1$ and a rotation matrix R$2$ with $.\backslash$theta $=45\backslash$deg

$4.$ Generate CP$\_$new$3$ based on the input points CP $=[0,0$; $7\mathrm{.}5,9$; $15,0]$ and a scaling matrix S$1$ with and the translation vector

T$2=[0,-15].$

$5.$ Generate CP$\_$new$4$ based on the input points CP $=[0,0$; $7\mathrm{.}5,9$; $15,0]$ and a transformation matrix TR$1$ that is defined by $($matrix multiplication

and the translation vector T$3=[20,10].$

$6.$ Generate CP$\_$new$5$ based on the input points CP $=[0,0$; $7\mathrm{.}5,9$; $15,0]$ and atransformation matrix TR$2$ that is defined by $($element$-$by$-$element multiplication$)$ and the translation vector $-$T$3=-1*[20,10$