4. The transformation f(x) = Ax + b can also be written more explicitly as: a2 P]- :] []+[3] (5) 5 which produces two equations, one for each component of the vector x=(x, y)'.i.e.: x' = a1 + a2y +te, y = az +any+ty (6) For example, we transform x =(4,6)' as follows: [ 0 6)=[ 05 ] [!] + [] os [0.5 x 4+0 x 6+ 2 Lo x 4 +0.5 x 6+4 (7) Basically, we scaled x by a half and translated it by an amount of b = (2,4)". Apply the transformation in Equation 5 to the set of points x1 = (0,0)", x2 = (4,0)" x3 = (6,4)" and x4 = (2, 4)". Use the same parameter values used in Equation 7. Represent both the original set of points and the transformed points on a cartesian coordinate system