quadrant 1 - (2,4)
quadrant 2 - (-3,4)
quadrant 3 - (-1, -5)
quadrant 4 - (6, -1)
Step-by-step explanation:
quadrant one consists of both x and y being positive.
quadrant two being the x is negative but the y is negative.
quadrant 3 has its x and y both negative.
finally, quadrant 4 has its x positive, but y is negative.
(-3,4) is the right answer i think im not sure nvm im positive that this is the right answeri think
The correct answer is:
A) reflection across the y-axis followed by translation 10 units down
Explanation:
Reflecting across the y-axis negates the x-coordinate of each point. This maps our points as follows:
(-5, 3)→(5, 3)
(-3, 5)→(3, 5)
(-4, 8)→(4, 8)
(-6, 6)→(6, 6)
A translation 10 units down will subtract 7 from each y-coordinate. This maps our new points as follows:
(5, 3)→(5, 3-10) = (5, -7)
(3, 5)→(3, 5-10) = (3, -5)
(4, 8)→(4, 8-10) = (4, -2)
(6, 6)→(6, 6-10) = (6, -4)
This is the correct set of image points, so this is the correct set of transformations.
The correct answer is:
A) reflection across the y-axis followed by translation 10 units down
Explanation:
Reflecting across the y-axis negates the x-coordinate of each point. This maps our points as follows:
(-5, 3)→(5, 3)
(-3, 5)→(3, 5)
(-4, 8)→(4, 8)
(-6, 6)→(6, 6)
A translation 10 units down will subtract 7 from each y-coordinate. This maps our new points as follows:
(5, 3)→(5, 3-10) = (5, -7)
(3, 5)→(3, 5-10) = (3, -5)
(4, 8)→(4, 8-10) = (4, -2)
(6, 6)→(6, 6-10) = (6, -4)
This is the correct set of image points, so this is the correct set of transformations.
It will provide an instant answer!