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Homework Statement
Find the resulting equation of the line ax+by=c after rotating it anticlockwise by theta degrees about the point P(x0,y0) using the applications of the rotation matrix.
Rotating a line anticlockwise about point P means to move the line in a circular motion in a counterclockwise direction, with point P as the center of rotation.
The direction of rotation is determined by the direction in which the line moves when rotated. In this case, the line will move in a counterclockwise direction, as opposed to a clockwise direction.
The difference between rotating a line anticlockwise and clockwise is the direction in which the line moves. Anticlockwise rotation is in a counterclockwise direction, while clockwise rotation is in a clockwise direction.
Yes, a line can be rotated any number of degrees anticlockwise about point P. The amount of rotation is determined by the angle of rotation, which can be specified in degrees, radians, or revolutions.
Rotating a line anticlockwise about point P can be useful in various mathematical and scientific applications, such as geometry, physics, and computer graphics. It allows for the transformation of a line's orientation and position in space.