Consider a $2$D rectangle ABCD where A $=(0,0)$ B $=(2,0)$ to apply a $2$D transformation to this C$-(2)$ and D$-(0,1).$ We want makes it a parallelogram ABEF

where E $=(3,1)$ and F $=(1,1)$

a$)$ What kind of $2$D transformation is this? ExplainConsider a $2$D rectangle ABCD where A $=(0,0)$ B $=(2,0)$ to apply a $2$D transformation to this C$-(2)$ and D$-(0,1).$ We want makes it a parallelogram ABEF

where E $=(3,1)$ and F $=(1,1)$

$)$ Mention the $3$x$3$ transformation matrix M to achieve the given transformation? NATION

$($a$)$ What $($b $2$D$-$is this? Explain,

$($c$)$ What additional transformation N we would need to apply to ABEF to get the parallelogram A'B'E'F', where A$\text{'}(2,(41),$ E$\text{'}=(5,2)$ and F $=(3,2)\%($d$)$ What is the final concatenated matrix in terms of M will ABCD to A'B'E'F' $?$