Question 1 (essay worth 10 points)
(02.01 hc)

quadrilateral abcd is located at a(−2, 2), b(−2, 4), c(2, 4), and d(2, 2). the quadrilateral is then transformed using the rule (x + 2, y − 3) to form the image a'b'c'd'. what are the new coordinates of a', b', c', and d'? describe what characteristics you would find if the corresponding vertices were connected with line segments.

Step-by-step explanation:

For the transformation of this quadrilateral, we must use the rule and apply for each point to find the new points...

(x + 2 , y - 3)

A (-2, 2)

A' = (-2 + 2 , 2 - 3) =

A'(0, -1)

B (-2 , 4)

B' = (-2 + 2 . 4 - 3)

B' (0, 1)

C (2 . 4)

C' = (2 + 2 , 4 - 3)

C' (4 , 1)

D (2 , 2)

D' = (2 + 2 , 2 - 3)

D' (4 , -1)

You can compare each quadrilateral at the draw uploaded.

P.S: In conclusion that the draw was uploaded, this quadrilateral has been translated

the answer is 62.8 cubic units

step-by-step explanation: