reflection over y=x, y = -x - math with ms. lee · reflection over y = x and y = -x hw graph both...
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Reflection Over y = x and y = -x HW Graph both the preimage and image given the coordinates and the line of symmetry. Then state the new coordinates of each new image. 1) ∆ABC with
vertices A(2,3), B(4,1), and C(2,1) reflected over y = -x
2) ∆BEL with vertices B(-2,3), E(2,4), and L(3,1) reflected over y = -x
3) Quadrilateral VWXY with vertices VWXY if V(0,-1), W(1,1), X(4,-1), and Y(1,-5) reflected over y = x
4) ∆CAR with vertices C(-5,2), A(-2,1), and R(-3,5) reflected over y = x
5) ∆QRS with vertices Q(3,4), R(4,3), and S(1,1) reflected over y = x
6) Parallelogram TINK if T(-1,1), I(3,0), N(4,3), and K(0,-2) reflected over y = x
Reflection Over y = x and y = -x HW Graph both the preimage and image given the coordinates and the line of symmetry. Then state the new coordinates of each new image. 1) ∆ABC with
vertices A(2,3), B(4,1), and C(2,1) reflected over y = -x
2) ∆BEL with vertices B(-2,3), E(2,4), and L(3,1) reflected over y = -x
3) Quadrilateral VWXY with vertices VWXY if V(0,-1), W(1,1), X(4,-1), and Y(1,-5) reflected over y = x
4) ∆CAR with vertices C(-5,2), A(-2,1), and R(-3,5) reflected over y = x
5) ∆QRS with vertices Q(3,4), R(4,3), and S(1,1) reflected over y = x
6) Parallelogram TINK if T(-1,1), I(3,0), N(4,3), and K(0,-2) reflected over y = x
Reflection Over y = x and y = -x HW Graph both the preimage and image given the coordinates and the line of symmetry. Then state the new coordinates of each new image. 1) ∆ABC with
vertices A(2,3), B(4,1), and C(2,1) reflected over y = -x
2) ∆BEL with vertices B(-2,3), E(2,4), and L(3,1) reflected over y = -x
3) Quadrilateral VWXY with vertices VWXY if V(0,-1), W(1,1), X(4,-1), and Y(1,-5) reflected over y = x
4) ∆CAR with vertices C(-5,2), A(-2,1), and R(-3,5) reflected over y = x
5) ∆QRS with vertices Q(3,4), R(4,3), and S(1,1) reflected over y = x
6) Parallelogram TINK if T(-1,1), I(3,0), N(4,3), and K(0,-2) reflected over y = x
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