Kite abcd is reflected over the line y = x. what rule shows the input and output of the reflection, and what is the new coordinate of a'? kite abcd is shown. a is at negative 7, 2, b is at negative 5, 3, c is at negative 2, 2, d is at negative 5, 1. (x, y)→(y, x); a' is at (2, −7) (x, y)→(−x, y); a' is at (7, 2) (x, y)→(−x,−y); a' is at (7, −2) (x, y)→(y,−x); a' is at (2, 7)

(x,y)→(y,x); A' is at (2, −7)

Step-by-step explanation:

According to the given image, the coordinates of the kite ABCD are:

A (-7, 2)

B(-5, 3)

C(-2, 2)

D(-5, 1)

Kite ABCD is then reflected over the line y = x, the main rule to find the coordinates of the images is (y, x).

So for point A (-7, 2), the coordinates of the point A' after reflecting over the line y=x will be A' (2, -7).

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explanation: