The time and distance of a rolling ball can be calculated using the formula d = 0.5gt^2, where d is the distance, g is the acceleration due to gravity (9.8 m/s^2), and t is the time.
The time and distance of a rolling ball can be affected by several factors such as the initial velocity of the ball, the slope of the surface it is rolling on, and the presence of any external forces such as friction or air resistance.
Yes, the time and distance of a rolling ball can be calculated for any surface as long as the surface is flat and the ball is rolling without slipping. If there is friction or the surface is not flat, the calculation may be more complex and require additional factors to be considered.
Rolling motion occurs when an object (such as a ball) rotates while moving along a surface, while sliding motion occurs when an object moves along a surface without any rotation. In rolling motion, the point of contact between the object and the surface is stationary, while in sliding motion, the point of contact is constantly changing.
No, the formula d = 0.5gt^2 can only be used to calculate the time and distance of a rolling ball on a flat surface. For an incline, the calculation would require considering the angle of the incline and the weight of the ball in addition to the other factors mentioned in question 2.