Create a circle with the origin as its center and a radius of the origin and point A, then locate a point on the circle that is 90° clockwise from point A.
Step-by-step explanation:
90° clockwise rotation of point A (1, 4) around the origin
<u>Answer options</u>
Create a line perpendicular to the y-axis from point A, and locate a point on the perpendicular line that is equidistant to the distance between the y-axis and A.
<u>Incorrect. It describes the reflection over y axis</u>
Create a circle with the origin as its center and a radius of the origin and point A, then locate a point on the circle that is 90° clockwise from point A.
<u>Correct</u>
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Create a line perpendicular to the x‒axis from point A, and locate a point on the perpendicular line that is equidistant to the distance between the y-axis and A.
<u>Incorrect. It is the transformation by 1 unit down.</u>
Create a circle with point A as its center and a radius of the origin and point A, then locate a point on the circle that is 90° counterclockwise from point A.
<u>Incorrect. It is the transformation of origin but not point A</u>
create a circle with the origin as its centre and a radius of the origin and point a then locate a point on a circle that is 90 degrees clockwise from point a.
