Given A Point (1, 2) On A Geometric Figure, What Is The New Point When The Figure Is Rotated Clockwise About The Origin 180 Degrees?

Best apk References website

Given A Point (1, 2) On A Geometric Figure, What Is The New Point When The Figure Is Rotated Clockwise About The Origin 180 Degrees?. To determine the new coordinates of a point (x, y) when it is rotated 180 degrees counterclockwise around the origin, follow these steps: To rotate a point (x, y) clockwise about the origin 90 degrees, we swap the x and y coordinates and negate the new x coordinate.

180 Degree Rotation Rotate a Figure 180 Degrees in Anticlockwise or
180 Degree Rotation Rotate a Figure 180 Degrees in Anticlockwise or from www.math-only-math.com

To rotate a point (x, y) clockwise about the origin 90 degrees, we swap the x and y coordinates and negate the new x coordinate. The original point given is (1, 2). This is calculated by switching the coordinates and negating the original x.

Therefore, The New Point After Rotating The Point (1, 2) 90.


The original point given is (1, 2). To find the new point when the figure is rotated clockwise about the origin 180 degrees, we can use the formula for rotation of a point (x, y) about the origin by 180 degrees: The question specifies a rotation of 180 degrees clockwise about the origin.

To Determine The New Coordinates Of A Point (X, Y) When It Is Rotated 180 Degrees Counterclockwise Around The Origin, Follow These Steps:


This is calculated by switching the coordinates and negating the original x. This transformation is done by changing the signs of both. When a point (x, y) is rotated 180 degrees.

Given A Point (1,2) On A Geometric Figure, What Is The New Point When The Figure Is Rotated Clockwise About The Origin 180 Degrees?


To rotate a point (x, y) clockwise about the origin by 180 degrees, the new coordinates can be found using the following formulas: To rotate a point (x, y) clockwise about the origin 90 degrees, we swap the x and y coordinates and negate the new x coordinate.

Popular Post :