Hello please help and include steps, disregard the pink portion. Thanks

1. Mark the points P1 = (0, 0), P2 = (4, 10), P3 = (5, 10), PA = (9, 0), P5 = (4.5, 9), P6 = (2.4, 3.6), P7 = (6.6, 3.6), P8 = (1, 0), Pg = (2, 2.6), Plo = (7, 2.6), Pli = (8, 0) in a Cartesian diagram. Connect the points P1 - P4, the points P5 - P7, and the points Pg - Pli by straight lines in the order given to obtain a figure. 2. For each point above, compute the matrix-vector product between the matrix T = and the point's position vector. Interpreting the vectors that arise in this way as position vectors of "new" points Q1 -Q11, mark Q1 -Q11 in your diagram and connect them as before (i.e. connect Q1 -Q4, Q4-26, and Q7 -Q11). What is the effect of the matrix T on the initial figure? 3. How can you express the previous computation as a single matrix-matrix multiplication (rather than 11 separate matrix-vector multiplications)? 4. Repeat #2 for each of the matrices T= [18]. =[8 4]. T=[-8 8 ]. =[-8 _], and 7= [1 1 ] In each case describe the geometric effect the multiplication with T has on the initial figure