Given points A(0:1), B(1:2), C(2:3), D(-1:2) and E(-3:1). a. Sketch the points on a Cartesian plane. b. Reflect the points about the x-axis y-axis. Sketch the points on the Cartesian plane.

• Point A: Start at the origin, move 0 units horizontally, then 1 unit up. Mark A(0, 1).
• Point B: Start at the origin, move 1 unit right, then 2 units up. Mark B(1, 2).
• Point C: Start at the origin, move 2 units right, then 3 units up. Mark C(2, 3).
• Point D: Start at the origin, move 1 unit left, then 2 units up. Mark D(-1, 2).
• Point E: Start at the origin, move 3 units left, then 1 unit up. Mark E(-3, 1).

(Since I cannot draw, follow the steps above to sketch the points on your Cartesian plane.)

• For A(0, 1): $A_x' = (0, -1)$
• For B(1, 2): $B_x' = (1, -2)$
• For C(2, 3): $C_x' = (2, -3)$
• For D(-1, 2): $D_x' = (-1, -2)$
• For E(-3, 1): $E_x' = (-3, -1)$

• For A(0, 1): $A_y' = (0, 1)$
• For B(1, 2): $B_y' = (-1, 2)$
• For C(2, 3): $C_y' = (-2, 3)$
• For D(-1, 2): $D_y' = (1, 2)$
• For E(-3, 1): $E_y' = (3, 1)$

The reflected points are:

• About the x-axis: $\boxed{A_x'(0, -1), B_x'(1, -2), C_x'(2, -3), D_x'(-1, -2), E_x'(-3, -1)}$
• About the y-axis: $\boxed{A_y'(0, 1), B_y'(-1, 2), C_y'(-2, 3), D_y'(1, 2), E_y'(3, 1)}$