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Rotate the point (5, 8) on a geometric figure 270 degrees clockwise. What is the new point?(1 point) 1.(8,5) 2.(-8,-5) 3.(8,-5)...Question
Rotate the point (5, 8) on a geometric figure 270 degrees clockwise. What is the new point? (1 point)
(8,-5)
(-8,5)
(-8,-5)
(8, 5)
(8,-5)
(-8,5)
(-8,-5)
(8, 5)
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Answered by
GPT-4o mini
To rotate the point (5, 8) by 270 degrees clockwise, we can use the rules for rotation in the Cartesian coordinate system.
270 degrees clockwise is equivalent to a 90 degrees counterclockwise rotation. The rule for a 90-degree counterclockwise rotation is:
\[
(x, y) \rightarrow (-y, x)
\]
Applying this to the point (5, 8):
1. Take the y-coordinate (8) and make it negative: \(-8\)
2. Take the x-coordinate (5) and move it to the y-position: \(5\)
Thus, the new coordinates after the rotation will be:
\[
(5, 8) \rightarrow (-8, 5)
\]
Therefore, the new point after rotating (5, 8) by 270 degrees clockwise is \((-8, 5)\).
The answer is \((-8, 5)\).
270 degrees clockwise is equivalent to a 90 degrees counterclockwise rotation. The rule for a 90-degree counterclockwise rotation is:
\[
(x, y) \rightarrow (-y, x)
\]
Applying this to the point (5, 8):
1. Take the y-coordinate (8) and make it negative: \(-8\)
2. Take the x-coordinate (5) and move it to the y-position: \(5\)
Thus, the new coordinates after the rotation will be:
\[
(5, 8) \rightarrow (-8, 5)
\]
Therefore, the new point after rotating (5, 8) by 270 degrees clockwise is \((-8, 5)\).
The answer is \((-8, 5)\).
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