Processing Implementation:

$2.$ Create a drawing canvas with the window size of $800600$ pixels.

$3.$ Use the background color, shape color, and stroke color of your choice.

$4.$ Draw a shape on the drawing canvas by connecting all these following vertices:

$5.$ Determine a $44$ matrix that produces each of the following composite $2$D transformations using homogeneous coordinates.

a$.$ Translate by $(200,50)$ and then rotate $45$ degree about the origin

b$.$ Rotate $45$ degree about the origin and then translate by $(200,50)$

c$.$ Rotate $-90$ degree about the origin, then scale the $x-$coordinate by $2$ and the $y-$coordinate by $0\mathrm{.}5.$ After that translate by $(400,300)$

d$.$ Scale the $x-$coordinate by $2$ and the $y-$coordinate by $0\mathrm{.}5,$ then rotate $-90$ degree about the origin. After that translate by $,300)$

e$.$ Apply shear transformation along the $x-$axis with the factor of $1\mathrm{.}25,$ then reflect the shape through $y=x$

f$.$ Reflect the shape through $y=x,$ then apply shear transformation along the $x-$axis with the factor of $1\mathrm{.}25$

$6.$ Apply each composite transformation matrix in obtained in $5$ to transform the shape.

Take screenshots of the transformed shapes and the snapshot of your code

Compose a Project Report: Use Microsoft Word to compose your report.