Can anyone help with this?

2. You may use computer for (b), and it is recommended! (a) Mapping the basis vectors in R2, similar to what was done in lecture and ex tending into ho nogenous form, determine the 3 3 matrix that would yield a clockwise rotation of radians on the homogenous form (x, y, 1), in homogeneous coordinates. Provide a short explanation geometrically. Just drawing a random triangle will not suffice! (b) Using matrix multiplication only on homogeneous coordinates, determine the new coordinates of the point (1/21/4) from doing the following: rotate /6 radians about (-3, -2) clockwise, then shift the point 4 units left and 4 units up, and finally reflect the point with respect to the y-axis. If you choose to write out all the matrices by hand on notebook paper, you don't have to submit any code; just compute the product through computer and then write the new coordinates. If you choose to create all the matrices directly through computer, then submit the code 2. You may use computer for (b), and it is recommended! (a) Mapping the basis vectors in R2, similar to what was done in lecture and ex tending into ho nogenous form, determine the 3 3 matrix that would yield a clockwise rotation of radians on the homogenous form (x, y, 1), in homogeneous coordinates. Provide a short explanation geometrically. Just drawing a random triangle will not suffice! (b) Using matrix multiplication only on homogeneous coordinates, determine the new coordinates of the point (1/21/4) from doing the following: rotate /6 radians about (-3, -2) clockwise, then shift the point 4 units left and 4 units up, and finally reflect the point with respect to the y-axis. If you choose to write out all the matrices by hand on notebook paper, you don't have to submit any code; just compute the product through computer and then write the new coordinates. If you choose to create all the matrices directly through computer, then submit the code