A 180-degree turn clockwise refers to rotating an object or position halfway around a circle in the clockwise direction. This means that if you start facing a certain direction, after the turn, you will be facing directly opposite that initial position. For example, if you begin facing north, a 180-degree clockwise turn will leave you facing south. This type of rotation is commonly used in various contexts, including navigation and sports.
Fomula(work with both clockwise/counterclockwise):(-x,-y)
To find the image of the point (1, -6) after a 180-degree counterclockwise rotation about the origin, you can use the rotation transformation. A 180-degree rotation changes the coordinates (x, y) to (-x, -y). Therefore, the image of the point (1, -6) is (-1, 6).
(-e, -h)
180 degrees is half a rotation so probably a half.
A 180° rotation is half a rotation and it doesn't matter if it is clockwise of counter clockwise. When rotating 180° about the origin, the x-coordinate and y-coordinates change sign Thus (1, -6) → (-1, 6) after rotating 180° around the origin.
Because 180 degrees clockwise is the same as 180 degrees counterclockwise.
180 degrees in the plane perpendicular to the xy plane. In general, no rotation in the (x, y) plane will take it to (-x, y) unless x = y (or -y) and, in that case it is a 270 degree clockwise rotation.
A 180-degree turn clockwise refers to rotating an object or position halfway around a circle in the clockwise direction. This means that if you start facing a certain direction, after the turn, you will be facing directly opposite that initial position. For example, if you begin facing north, a 180-degree clockwise turn will leave you facing south. This type of rotation is commonly used in various contexts, including navigation and sports.
It is (-1, 6).Also, if the rotation is 180 degrees, then clockwise or anticlockwise are irrelevant.It is (-1, 6).
To rotate a figure 180 degrees clockwise, you can achieve this by first reflecting the figure over the y-axis and then reflecting it over the x-axis. This double reflection effectively rotates the figure 180 degrees clockwise around the origin.
Fomula(work with both clockwise/counterclockwise):(-x,-y)
180 degrees
A 180 degree rotation between front and back is normal for US coins.
First of all, if the rotation is 180 degrees then there is no difference clockwise and anti-clockwise so the inclusion of clockwise in the question is redundant. In terms of the coordinate plane, the signs of all coordinates are switched: from + to - and from - to +. So (2, 3) becomes (-2, -3), (-2, 3) becomes (2, -3), (2, -3) becomes (-2, 3) and (-2, -3) becomes (2, 3).
To find the image of the point (1, -6) after a 180-degree counterclockwise rotation about the origin, you can use the rotation transformation. A 180-degree rotation changes the coordinates (x, y) to (-x, -y). Therefore, the image of the point (1, -6) is (-1, 6).
(-e, -h)