M8 U3 Hw 4 Rotations Answer Key Form
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People also ask
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What is the origin of rotation?
The origin is the centre of rotation. The rectangle ABCD has been rotated 180° about the origin (the direction is not required because it is a half turn).
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What is the answer to rotation 90 degrees clockwise about the origin?
Answer: Rotating a point that has the coordinates (x,y) 90° about the origin in a clockwise direction produces a point that has the coordinates (y,−x).
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How do you solve rotations?
1:07 11:27 Degrees. If we rotate in the opposite direction this time clockwise. We will see that our rotationsMoreDegrees. If we rotate in the opposite direction this time clockwise. We will see that our rotations will be negative values.
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When abcd is rotated 90 in a counterclockwise direction about the origin?
When ABCD is rotated 90° in a counterclockwise direction about the origin, its image is quadrilateral A' B 'C 'D'.
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How do you rotate 90 degrees clockwise about the origin?
To rotate triangle ABC about the origin 90° clockwise we would follow the rule (x,y) → (y,-x), where the y-value of the original point becomes the new x-value and the x-value of the original point becomes the new y-value with the opposite sign.
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What is the formula for rotation?
Rotation Formula Type of RotationA point on the ImageA point on the Image after Rotation Rotation of 90° (Clockwise) (x, y) (y, -x) Rotation of 90° (Counter Clockwise) (x, y) (-y, x) Rotation of 180° (Both Clockwise and Counterclockwise) (x, y) (-x, -y) Rotation of 270° (Clockwise) (x, y) (-y, x)1 more row
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What are the coordinates of (- 5 4 under a 180 degree counterclockwise rotation about the origin?
Final answer: In math, a 180° counterclockwise rotation about the origin causes the x and y coordinates of a point to change signs. Thus, the image of the point (-5,-4) would be (5,4).
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What are the coordinates of the points after a 90 degrees rotation about L?
To rotate a point 90 degrees counterclockwise about a point L, we subtract the x-coordinate of L from the x-coordinate of the point, then multiply by -1, then add the y-coordinate of L. We do the same for the y-coordinate of the point, but subtracting the y-coordinate of L instead.
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