Question 1

Question

A)(1 point)
Quadrilateral ABCD has been translated $$ units to the right and $$units down. (Make sure answers are positive numbers)
Question 2
A)(1 point)
A regular hexagon has $$ lines of symmetry.
Question 3
A)
Jarvis wants to translate rectangle ABCD horizontally by -4 and vertically by +3 to produce rectangle A’B’C’D’. What will be the coordinates of C’ after Jarvis completes this translation?

(1 point)
( $$,$$)
Question 4
A)
Triangle PQR is reflected over a vertical line of reflection to create TriangleP′Q′R′
. What are the coordinates of point R′
?

(1 point)
Responses

(-3,1)
(-3,1)

(-2,7)
(-2,7)

(1,-3)
(1,-3)

(11,1)
(11,1)
Question 5
A)Point P has the coordinates (4,-2). What are the coordinates of G' after a reflection across the x axis?(4 points)
( $$,$$)
Question 6
A)

For △FUN
, x = -1 is the line of reflection. What are the coordinates for F′
after the reflection?

(1 point)
Responses

(-1,4)
(-1,4)

(3,5)
(3,5)

(5,-5)
(5,-5)

(-5,-5)
(-5,-5)
Question 7
A)

The coordinate point Q
(-2,2) is reflected over the y-axis. Identify the x and y coordinates of Q′

(1 point)
( $$,$$)
Question 8
A)
The point P (-1,2) is rotated to become P′
(2,1). Describe the rotation by degree and direction.



(1 point)
Responses

90° rotation
90° rotation

−90° rotation
−90° rotation

−270° rotation
−270° rotation

180° rotation
180° rotation
Question 9
A)
The point Q(−5,−9)
is rotated -270°
about the origin. Select the location of Q′
.

(1 point)
Responses

(9,-5)
(9,-5)

(5,9)
(5,9)

(9,5)
(9,5)

(-5,9)
(-5,9)
Question 10
A)
Point M (0,4) is rotated about the origin 270 degrees. What are the coordinates of M′

(1 point)
( $$,$$)

Answer 1

Here are the answers for the questions provided:

Question 1 A) Quadrilateral ABCD has been translated \( x \) units to the right and \( y \) units down. (Please provide the values for \( x \) and \( y \))

Question 2 A) A regular hexagon has \( 6 \) lines of symmetry.

Question 3 A) If rectangle ABCD is translated horizontally by -4 and vertically by +3, then the coordinates of point C' will depend on the original coordinates of point C. Assuming point C has coordinates \( (x_C, y_C) \), the coordinates of C' will be \( (x_C - 4, y_C + 3) \). (Please provide the original coordinates of C to fill in the values.)

Question 4 A) Without knowing the coordinates of point R before reflection and the specific vertical line of reflection, we cannot determine the exact coordinates of point R'. If the line of reflection is at \( x = -2 \), for example, the x-coordinate will be reflected across this line. Please provide more information or choose an option from the provided list.

Question 5 A) Point P has coordinates (4, -2). After a reflection across the x-axis, the y-coordinate will change its sign, so: Coordinates of G' = (4, 2).

Question 6 A) If the line of reflection is \( x = -1 \), then the x-coordinate of F' will be reflected across this line. However, we need the original coordinates of point F. Please provide this information or select one of the options.

Question 7 A) The coordinates of point Q (-2, 2) after reflection over the y-axis will be (2, 2).

Question 8 A) The point P (-1, 2) is rotated to become P' (2, 1). This is a rotation of 90° counterclockwise.

Question 9 A) To rotate point Q(-5, -9) by -270° (which is equivalent to a 90° rotation clockwise) about the origin, the coordinates become: Q' = (y, -x) = (-9, 5). Therefore, the answer is (5, 9).

Question 10 A) Point M (0, 4) rotated about the origin by 270 degrees results in: M' = (y, -x) = (4, 0).

If you provide the missing original coordinates for some of the questions, I can help fill them in!