i think this happens due to friction between the ground and the toy car :)
The equation for the constant acceleration of a sphere rolling without slipping on a frictionless inclined plane is given by a = g * sin(theta) / (1 + (I / (m * r^2))), where a is the acceleration, g is the acceleration due to gravity, theta is the angle of the incline, I is the moment of inertia of the sphere, m is the mass of the sphere, and r is the radius of the sphere.
A ball rolling at a constant speed at the same rate of speed on a still surface.
The factors that affect the speed of a rolling ball include the force applied to the ball, the incline or surface it is rolling on, the mass and size of the ball, and the presence of friction. A greater force, steeper incline, lighter ball, and lower friction will generally result in a faster rolling speed.
The state of equilibrium of a rolling ball occurs when the forces acting on it are balanced, resulting in no acceleration. In this state, the ball will continue rolling at a constant speed in a straight line unless acted upon by an external force.
The minimum speed of a ball rolling down an incline occurs when all its initial potential energy at the top of the incline is converted to kinetic energy at the bottom, without any loss to friction or other factors. This minimum speed can be calculated using the principle of conservation of energy.
The equation for the constant acceleration of a sphere rolling without slipping on a frictionless inclined plane is given by a = g * sin(theta) / (1 + (I / (m * r^2))), where a is the acceleration, g is the acceleration due to gravity, theta is the angle of the incline, I is the moment of inertia of the sphere, m is the mass of the sphere, and r is the radius of the sphere.
A ball rolling at a constant speed at the same rate of speed on a still surface.
-- a car on cruise control rolling along at a constant speed on a straight section of highway -- a golf ball or squash ball rolling across the gym floor at a constant speed
The factors that affect the speed of a rolling ball include the force applied to the ball, the incline or surface it is rolling on, the mass and size of the ball, and the presence of friction. A greater force, steeper incline, lighter ball, and lower friction will generally result in a faster rolling speed.
Ospahe
The marble's kinetic energy is halfway between its initial and final energies. This is because kinetic energy is proportional to the square of the velocity, and velocity would have increased as the marble rolled down the incline, reaching its maximum velocity at the bottom.
The state of equilibrium of a rolling ball occurs when the forces acting on it are balanced, resulting in no acceleration. In this state, the ball will continue rolling at a constant speed in a straight line unless acted upon by an external force.
The minimum speed of a ball rolling down an incline occurs when all its initial potential energy at the top of the incline is converted to kinetic energy at the bottom, without any loss to friction or other factors. This minimum speed can be calculated using the principle of conservation of energy.
If they are both solid, and the incline is the same, the rate of acceleration will be the same.
If you push the ball to the right velocity in the same direction, it will continue moving in a straight line with the new velocity. If there are no other forces acting on it, it will maintain constant velocity due to inertia.
the transmission
The small ball will have a greater acceleration rolling down an incline plane because it has less mass and experiences less inertia. This means that the force of gravity can accelerate the small ball more easily than the large ball.