Conservation of Momentum Question

Thread starter member 428835
Start date Sep 2, 2016
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Conservation Conservation of momentum Momentum

I think not.)In summary, an incompressible fluid of density ##\rho## flows steadily through a 2D infinite row of fixed shapes. The vertical distance between shapes is ##a## and the stations are defined as the space where velocity enters and exits. Velocity and pressure are constant along the stations and are given by ##v_1##, ##v_2##, ##p_1##, ##p_2##. The angle of the flow at station 1 is ##\beta_1## and at station 2 it is ##\beta_2##. The reactions ##R_x## and ##R_y## are necessary to keep one vane in place and can be calculated using

Sep 11, 2016

member 428835

Shoot, thanks! I'll fix this!

<h2>What is the conservation of momentum?</h2><p>The conservation of momentum is a fundamental principle in physics that states that the total momentum of a closed system remains constant over time, regardless of any external forces acting on the system. This means that the total momentum before and after a collision or interaction between objects must be the same.</p><h2>Why is conservation of momentum important?</h2><p>The conservation of momentum is important because it helps us understand and predict the motion of objects in a system. It allows us to analyze and calculate the velocities and directions of objects before and after collisions or interactions. This principle is also essential in fields such as engineering, where it is used to design and optimize systems such as rockets and vehicles.</p><h2>What are the different types of momentum?</h2><p>There are two types of momentum: linear momentum and angular momentum. Linear momentum is the product of an object's mass and velocity, while angular momentum is the product of an object's moment of inertia and angular velocity. Both types of momentum are conserved in a closed system.</p><h2>What are some real-life examples of conservation of momentum?</h2><p>One example of conservation of momentum is a game of billiards. When the cue ball hits the other balls, the total momentum of the system remains constant, even though the individual balls may have different velocities and directions. Another example is a rocket launch, where the rocket's momentum increases as it expels exhaust gases in the opposite direction.</p><h2>How does the conservation of momentum relate to Newton's Third Law?</h2><p>Newton's Third Law states that for every action, there is an equal and opposite reaction. This means that when two objects interact, they exert equal and opposite forces on each other. The conservation of momentum is closely related to this law, as the total momentum of a system must remain constant even when there are equal and opposite forces acting on different objects within the system.</p>

What is the conservation of momentum?

The conservation of momentum is a fundamental principle in physics that states that the total momentum of a closed system remains constant over time, regardless of any external forces acting on the system. This means that the total momentum before and after a collision or interaction between objects must be the same.

Why is conservation of momentum important?

The conservation of momentum is important because it helps us understand and predict the motion of objects in a system. It allows us to analyze and calculate the velocities and directions of objects before and after collisions or interactions. This principle is also essential in fields such as engineering, where it is used to design and optimize systems such as rockets and vehicles.

What are the different types of momentum?

There are two types of momentum: linear momentum and angular momentum. Linear momentum is the product of an object's mass and velocity, while angular momentum is the product of an object's moment of inertia and angular velocity. Both types of momentum are conserved in a closed system.

What are some real-life examples of conservation of momentum?

One example of conservation of momentum is a game of billiards. When the cue ball hits the other balls, the total momentum of the system remains constant, even though the individual balls may have different velocities and directions. Another example is a rocket launch, where the rocket's momentum increases as it expels exhaust gases in the opposite direction.

How does the conservation of momentum relate to Newton's Third Law?

Newton's Third Law states that for every action, there is an equal and opposite reaction. This means that when two objects interact, they exert equal and opposite forces on each other. The conservation of momentum is closely related to this law, as the total momentum of a system must remain constant even when there are equal and opposite forces acting on different objects within the system.