All changes saved 7. If a figure is in quadrant 4 and it is rotated clockwise to quadrant 3 , how many degrees has it been rotated? \( -270^{\circ} \) \( -90^{\circ} \) \( 90^{\circ} \) (i)

To rotate an object from quadrant 4 to quadrant 3, you need to move it counterclockwise through quadrants 4, 1, and then to 3, which amounts to rotating 270 degrees counterclockwise. However, if you consider clockwise rotation, this is equivalent to a rotation of -90 degrees (a 90-degree turn in the opposite direction). So, in essence, you’re making a small turn backwards! Understanding rotations is crucial in many fields, especially in graphics, physics, and robotics, where moving or transforming shapes is commonplace. For example, in computer graphics, a character or object might need to be rotated to face a new direction when navigating a virtual world. This rotation is often calculated using degrees or radians to determine the new orientation, making familiarity with rotations both fun and practical in design!