Geometric interpretation of determinants and a unit square determined by the points: ). (1.0), what will the image of the square look like under trans- (a) suppose we have a matrix a = (0.0), (0,1), (1.1) formation by the matrix a? i. e. y2 where (r1, 2) is a vertex of the original square and (v1, v2) is its image after trans- formation by a. plot the transformed vertices of the square on zy coordinate axes. (b) find the area of the parallelogram in (a). how does it compare with the determinant hint use a subtractive process to compute the area. that is, determine the area of the smallest rectangle which encloses the parallelogram and then divide u area outside the parallelogram, but inside the rectangle into simple rectangles and triangles and subtract their total area from the area of the enclosing rectangle. p the