I have noticed there is no information on this unit test so I am uploading it myself.
A line containing the points (−2, 3)
and (2, 3) is reflected across the x-axis. How long is the reflected line?
Responses
infinitely long
A line segment has endpoints (2,−1) and (5, −4). What are the new endpoints after rotating the segment 90° clockwise?
(−1, −2) (−4, −5) (−1, −2) and (−4, −5)
A rectangle has a side that is 10 units long. How long will this side be after the figure is translated down 4 units and to the right 5 units?
10 units
Translate the figure HIJKL 3 units to the left. Which of the following would be a vertex in the translated figure?
(−6, 6)
Triangle XYZ
is translated down 4 units and to the left 8 units. The length of side XY
is 10 units. What is the length of side X?
10 units
Triangle MNO has translated up 5 units and left 2 units. Point N is located at (0, −6). What are the coordinates of N′?
(−2,−1)
The shape of a heart is reflected across the x-axis. If the point at the bottom of the heart for the original figure is (314,712), what are the coordinates for the point at the bottom of the heart in the reflected image?
3 1/4 -7 1/2
A four-sided figure WXYZ is shown on the coordinate plane. The figure is then reflected across the y-axis. Which point of the figure above will end up in Quadrant I?
Point W
Reflect square ABCD with respect to the x-axis and the y-axis. What are the vertices of square A′B′C′D′
Square A′B′C′D′ has vertices A′(−3,4), B′(−7,4), C′(−7,8), and D′(−3,8).
Is figure T a reflection of figure S across the x-axis? Choose 1 for yes and 2 for no.
2
Which of the following is an equivalent transformation to the rotation of
an object clockwise 90 degrees?
rotation about the origin of 270 degrees counterclockwise
Given a point (−7, 4) on a geometric figure, what is the new point after rotating the figure 90 degrees counterclockwise?
-4, -7
Given point A(2, 6) on the triangle, what are the new coordinates of the point after the triangle is rotated 180 degrees counterclockwise?
-2, -6
How would you describe the series of transformations that have occurred to move the rectangle in Quadrant IV to the rectangle in Quadrant II to show that the rectangles are congruent?
rotation, then translation
△ABC is congruent to △GHE. Describe a sequence of transformations from △ABC to △GHE that proves their congruence. (Put this in your own words)
Rotate 90* counterclockwise then make a translation from (1, 1) (3, 1) (3, 4) to (-4, 2) (-2, 2) (-2, 5). When done transforming the triangle you can see both are the exact same shape and size meaning they are congruent
Please comment if there are any mistakes good luck.
1: infinitely long
2 :(−1, −2) and (−4, −5)
3: 10 units
4: (-6, 6)
5: 10 units
6: (-2, -1)
7: 3 1/4 -7 1/2
8: Point W
9: Square A′B′C′D′ has vertices A′(−3,4), B′(−7,4), C′(−7,8), and D′(−3,8)
10: Rotation about the origin 270 degrees counterclockwise
11: 2 (No)
12: -4,-7
13: -2, -6
14: Rotation then translation
15: Idk abt this one but i think it might be a rotation then a translation. (correct me if I'm wrong)
The answers are 100% correct, I just have to wait for Number 15 to be graded.
all the answers are literally correct, dont listen to @PirateKing120coolpants
what kind of name even is that 😂