do action and reaction force act on two different objects. why
Answers
Explanation:
What Are Action Forces?
To begin, forces always act in pairs and always act in opposite directions. When you push on an object, the object pushes back with an equal force. Think of a pile of books on a table. The weight of the books exerts a downward force on the table. This is the action force. The table exerts an equal upward force on the books. This is the reaction force. Note that the two forces act on different objects. The action force acts on the table, and the reaction force acts on the books.
Force Pairs and Newton's Third Law
Newton's Third Law states that forces always act in pairs. Consider an example of a boy playing with a dog's toy and what it illustrates. There is a force from the boy on the dog's toy, and there is a force from the dog's toy on the boy. These two forces create an interaction pair. Forces always come in pairs similar to this example. Consider the boy (A) as one system and the toy (B) as another. What forces act on each of the two systems? Picture the boy pulling on a toy and the toy being pulled from the boy. You can see that each system exerts a force on the other. The two forces - F(A on B) and F(B on A) - are the forces of interaction between the two. Notice the symmetry in: A on B and B on A.
The forces F(A on B)and F(B on A) are an interaction pair, which is a set of two forces that are in opposite directions, have equal magnitudes and act on different objects. Sometimes, an interaction pair is called an action-reaction pair. This might suggest that one causes the other; however, this is not true. For example, the force of the boy pulling on the toy doesn't cause the toy to pull on the boy. The two forces either exist together or not at all.
There can never be a single force acting alone. Forces only come in action-reaction pairs. Think carefully about propelling a skateboard with your foot. Your foot presses backward against the ground. The force acts on the ground. However, you move, so a force must act on you, too. Why do you move? What force acts on you? You move because the action force of your foot against the ground creates a reaction force of the ground against your foot. You 'feel' the ground because you sense the reaction force pressing on your foot. The reaction force is what makes you move because it acts on you.
Newton's Third Law of Motion explains that forces always come in action-reaction pairs. The Third Law states that for every action force, there is an equal and opposite reaction force. Imagine hitting a baseball. The bat exerts a force on the ball. This is the action force. The ball exerts an equal and opposite force on the bat. This is the reaction force. Such an interaction pair is another example of Newton's Third Law. The baseball forces the bat in one direction and the bat forces the ball in the opposite direction. The two forces create an interaction pair on different objects and are equal in strength and opposite in direction. The force(F) of A(the bat) on B(the ball) is equal in magnitude and opposite in direction of the force of B on A: F(A on B) = - F(B on A).
Newton realized that if one object pulls on another, the second object also pulls back on the first object. If one object pushes on another, the second pushes back on the first object. In other words, for every action by a force there is a reaction by another force.
Action-Reaction Pair Diagrams
When sorting out action and reaction forces, it is helpful to draw diagrams. Draw each object apart from the other. Represent each force as an arrow in the appropriate direction. The guidelines on this chart can help you sort out action and reaction forces.
Answer:
Action forces are those forces that always act in pairs. Always act in opposite direction.
There are two types of forces - Action forces and Reaction force.
Now, for example
If a book is kept on a table then Action force will act on the table while Reaction force will act on the book.
Now, Newton's third law states that forces act in pairs.
Interaction pair -
The forces of A on B is equal in magnitude and opposite in direction of the forces of B on A
F(AonB)=−F(BonA)
Hence, this is the required solution