When you exert an equal force on two objects with different masses which will have the greater change in velocity?

​The second law shows that if you exert the same force on two objects of different mass, you will get different accelerations (changes in motion). The effect (acceleration) on the smaller mass will be greater (more noticeable).

What happens when the same force is applied to two objects of different masses?

According to Newton’s Second Law, when the same force is applied to two objects of different masses, the object with greater mass will experience a smaller acceleration and the object with less mass will experience a greater acceleration.

When the same force is applied to two different masses which will have a greater acceleration?

According to Newton’s second law, when the same force is applied to two objects of different masses, a. the object with greater mass will experience a great acceleration and the object with less mass will experience an even greater acceleration.

When the same amount of force is applied to two objects with different masses the object with greater mass will have less acceleration?

⇒ The acceleration produced by the same force is inversely proportional to the mass. Hence, for the same force object with less mass has a larger acceleration.

Do the two forces act on the same objects?

The action and reaction force always act on different objects. Two forces acting on the same object, even if they have the same magnitude and point in opposite direction, never form an action-reaction pair.

What are simultaneous equal but opposite forces resulting from the interaction of two objects?

Action – reaction pair = a pair of simultaneous equal but opposite forces resulting from the interaction of two object.

When two objects are pushed with the same amount of force the lighter object has?

Also, as shown by Newton’s Second Law of Motion, if two objects are given the same force, the lighter object will accelerate more, and therefore cover more distance. This also explains why, the lighter the object, the farther it was launched.

How do you compare the two forces involved when you are pushing the wall?

According to Newton’s third law of motion, forces always act in equal but opposite pairs. Another way of saying this is for every action, there is an equal but opposite reaction. This means that when you push on a wall, the wall pushes back on you with a force equal in strength to the force you exerted.

How do you compare the two interacting forces in terms of magnitude and direction?

According to Newton’s third law, the forces on the two objects are equal in magnitude. While the forces are equal in magnitude and opposite in direction, the accelerations of the objects are not necessarily equal in magnitude.

What do we call pairs of forces which act on the same object?

These two forces are called action and reaction forces and are the subject of Newton’s third law of motion. Formally stated, Newton’s third law is: For every action, there is an equal and opposite reaction. The statement means that in every interaction, there is a pair of forces acting on the two interacting objects.

Does the object with the lesser mass have a greater acceleration?

Assuming I understand the question correctly, the object with the lesser mass will have a greater acceleration, assuming also that friction is the same for each object. This is because Force equals Mass times Acceleration. Say you exert a force of 12 Newtons on an object of mass 6 kg.

What happens when two objects with different mass experience the same force?

So if two objects of different mass are at rest and both experience the same size force for the same amount of time, then both will end up with the same size momentum. A classic simple example would be two masses on a frictionless surface with a compressed spring between them.

Why does a lighter object have a greater acceleration?

Considering this, both objects have same net forces. Taking into account the Newton’s 2nd Law, Fnet = ma, a = Fnet/m, which means the acceleration is inversely proportional to the mass of an object, thus the lighter an object, the larger the acceleration. Thus, in this case, the lighter object also happens to have the greater acceleration.

Why is the change in momentum the same for both objects?

Since the two objects are being acted by the same force for the same amount of time, from the above equation, the change in momentum is the same for both objects. If the momenta of the objects were equal before the application of the force, then the momenta of the objects are equal after the force is applied and then withdrawn.