Question

Parallelogram JKLM is shown on the coordinate plane below​

Answer 1

The coordinates of the segments K'L' are K' (-6, -4) and L'(-3, -3)

How to determine the coordinates of the segments K'L'

From the question, we have the following parameters that can be used in our computation:

The parallelogram KL

Where, we have

K = (-4, 6) and L = (-3, 3)

The rule of a 270 degrees clockwise rotation is

(x, y) = (−y , x)

Substitute the known values into the equation

K' = (-6, -4) and L' = (-3, -3)

Hence, the coordinates of the segments K'L' are K' (-6, -4) and L'(-3, -3)

Answer 2

Answer: c) K' = (6, 4) L' = (3, 3)

Explanation:

The simplest way to find the coordinates is to rotate the graph 3 times.

Rotate 1 time to the left (counterclockwise) = 90°

Rotate 2 times to the left (counterclockwise) = 180°

Rotate 3 times to the left (counterclockwise) = 270°

see image for 3 times to the left = 270°