Graph ARST with vertices R(4, 1), S (7, 3), and T (6, 4) and its image after the glide reflection. Translation: (r, y) → (* - 3, y) Reflection: in the line y = -1 Polygon A Undo A Redo x Reset 6 18 4 2 -6 -4 -2 2 4 6 -2- -4 即calcu che

REFER TO IMAGE

A pre-image of a figure contains the point (10, 3). Distinguish the location of this point in the image of the transformation (x, y) -> (x - 11, y+ 6) by plotting your original point and your transformed point on a coordinate plane.

What is the image point of (8,-9) after a transformation R90 degrees T5,-2

Given the point A(-3, 5), find the image after performing the following two transformations First: Translation (x, y) -> (x, y - 4) Reflection: in the y - axis.

Y=mx+b

A triangle is defined by the coordinates P1(3, 0, 0), P2(0, 5, 0) and P3(0, 0, 7). The triangle is rotated 30-degree counter-clockwise about the x-axis. Solve the transformation operation to determine the new position of the triangle (a) (b) The rotated triangle in (a) is next rotated 45-degree counter-clockwise about the z-axis. Solve the transformation operation to determine the new position of the triangle. (c) Instead of the rotations in (a) and (b), the original triangle in (a) at coordinate P:(3, 0, 0), P2(0, 5, 0) and P3(0, 0, 7) is now rotated 30-degree clockwise about the x-axis. Next, the rotated triangle is then rotated 45-degree clockwise about the z-axis. Solve the transformation operation to determine the final position of the triangle. (d) Explain how you can rotate the rotated triangle in part (b) to its original position at P:(3, 0, 0), P2(0, 5, 0) and P3(0, 0, 7).

Graph triangle JKL with vertices J(3,0), K(4,3), and L(6,0) and its image after a 90 degree clockwise rotation about the origin.

The right triangle in the coordinate plane is rotated 270° clockwise about the point (2, 1) and then reflected across the y-axis to form triangle A'B'C". The pre-image of triangle ABC has coordinates A(2,1), B(2,4), and C(6,1). After performing these transformations on graph paper (using tracing paper if needed), state the coordinates of the image of point A after the transformations. A' = (