
What is the transformation that maps ABC to A'B'C'?
The transformation that maps ABC to A'B'C' is a translation of 6 units to the right and 4 units down.
(x, y) ----> (x + 6, y - 4)
Reflect across the x -axis. Where would the coordinates of D' be?
The coordinates of D' would be (1, -2).

What transformation maps quadrilateral KLMN to K'L'M'N'?
The transformation that maps quadrilateral KLMN to K'L'M'N' is a rotation of 900 CW about the origin or a rotation of 2700 CCW about the origin.

Whats the scale factor to map triangle ABC to A'B'C'?
The scale factor that maps triangle ABC to A'B'C' is 2.

How can the transformation that maps point P to P' be best described?
The transformation that maps point P to P' is can be best described as a translation of 3 units to the right and 3 units up.
(x, y) ----> (x + 3, y + 3)
What is the line of reflection that maps A onto B?
The line of reflection that maps A onto B is the line y = 2.
If we perform a rotation of 1800 about the origin, in which quadrant will triangle BLS end in?
If we perform a rotation of 1800 about the origin, triangle BLS will end in quadrant III.

If you dilate PQR by a scale factor of 3, what would the coordinates of Q'?
If you dilate PQR by a scale factor of 3, the coordinates of Q' would be (9, 3).
How should the green triangle be moved to be mapped to the blue triangle?
The green triangle should be translated 6 units to the left and 7 units down to be mapped to the blue triangle.
(x, y) ---> (x - 6, y - 7)

If the triangle were reflected across the line x = -2, in which quadrant would the triangle be?
If the triangle were reflected across the line x = -2, the triangle would be in quadrant II.
What was the point of rotation to transform the blue triangle to the orange triangle?
The point of rotation to transfrom the blue triangle to the orange triangle is at (1, 1).

What's the scale factor from original to copy?
The scale factor from original to copy is 2.

If we would perform a translation of the following rule, (x, y) ---> (x + 4, y + 2), what would be the coordinates of A'?
If we would perform a translation of the following rule, (x, y) ---> (x + 4, y + 2), the coordinates of A' would be (5, 5).

If we perform a reflection across the y-axis, where would the coordinates of A' be?
If we perform a reflection across the y-axis, the coordinates of A' would be at (3, 7).
Triangle ABC was rotated 900 CCW about the origin, which vertex(corner) maps with C?
The vertex that maps with C is Z.

What's the scale factor?
The scale factor is 1/2.