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We claim that momentum is conserved. Yet most moving objects eventually slow down and stop. Explain.

Short Answer

Expert verified

The momentum of a system is conserved only when no external force acts on the system. While, in reality, all moving objects are acted upon by various external forces, which slow down and eventually stop the objects.

Step by step solution

01

Conservation of momentum

According to the law of conservation of linear momentum, the momentum of a closed, isolated system remains conserved when no external force acts on the system.

For example, consider a system of two balls that collide head-on. If no external force acts on the system, the total momentum of the system of two balls before the collision is equal to their total momentum after the collision.

Thus, the total momentum of the system remains conserved.

02

Explanation of motion of moving objects

The momentum of a moving object remains conserved when it is not acted upon by any external force. However, in the real world, external forces like frictional force, gravity, and force due to air resistance act on the object.

Therefore, momentum does not remain conserved for the object acted upon by external forces, and hence it eventually slows down and stops.

03

Explanation with the help of an example

Consider an example of a ball moving on a horizontal plane floor. When the ball is moving on the floor, the air present in the atmosphere applies its force on the ball to resist the motion of the ball.

Also, friction is present between the floor and the ball. Therefore, frictional force will act on the ball in the direction opposite to the motion of the ball.

Under the combined effect of frictional force and air resistance, the motion of the ball is opposed. Thus, the ball will slow down and eventually will stop over time.

However, if the same ball moves on thefrictionlessfloor inside a vacuum chamber, neither of these external forces will act on the system, and the ball will not stop over time. Thus, the law of conservation of momentum will be obeyed.

So, the momentum of a moving object is conserved when no external force acts on the system. Thus, it can be clearly said that most moving objects slow down and stop because of the external forces acting on them.

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Most popular questions from this chapter

A ball of mass 0.220 kg that is moving with a speed of 5.5 m/s collides head-on and elastically with another ball initially at rest. Immediately after the collision, the incoming ball bounces backward with a speed of 3.8 m/s. Calculate

(a) the velocity of the target ball after the collision, and

(b) the mass of the target ball.

A block of mass\(m = 2.50\;{\rm{kg}}\)slides down a 30.0° incline which is 3.60 m high. At the bottom, it strikes a block of mass\(M = 7.00\;{\rm{kg}}\)which is at rest on a horizontal surface, Fig. 7–47. (Assume a smooth transition at the bottom of the incline.) If the collision is elastic, and friction can be ignored, determine (a) the speeds of the two blocks after the collision, and (b) how far back up the incline the smaller mass will go.

Determine the fraction of kinetic energy lost by a neutron\(\left( {{m_1} = 1.01\;{\rm{u}}} \right)\)when it collides head-on and elastically with a target particle at rest which is

(a)\({}_1^1{\rm{H}}\)\(\left( {{m_1} = 1.01\;{\rm{u}}} \right)\)

(b)\({}_1^2{\rm{H}}\)(heavy hydrogen,\(m = 2.01\;{\rm{u}}\));

(c)\({}_6^{12}{\rm{C}}\)(\(m = 12\;{\rm{u}}\))

(d)\({}_{82}^{208}{\rm{Pb}}\)(lead,\(m = 208\;{\rm{u}}\)).

Suppose the force acting on a tennis ball (mass 0.060 kg) points in the \({\bf{ + x}}\) direction and is given by the graph of Fig. 7–33 as a function of time.

(a) Use graphical methods (count squares) to estimate the total impulse given the ball.

(b) Estimate the velocity of the ball after being struck; assuming the ball is being served so it is nearly at rest initially. [Hint: See Section 6–2.]

FIGURE 7-33 Problem 23.

The speed of a tennis ball on the return of a serve can be just as fast as the serve, even though the racket isn’t swung very fast. How can this be?

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