Momentum is equal to the product of mass and velocity, so if the mass is equal, the one with greater velocity has greater momentum.
Two cars can have equal and opposite momentum if they have different masses. Momentum is the product of mass and velocity, so even if the two cars are traveling at different speeds, their momenta can be equal and opposite as long as their masses are inversely proportional to their velocities.
Its nothing!
Two objects with different velocities can have the same momentum if one object has a greater mass and a lower velocity while the other object has a lower mass and a greater velocity. Because momentum is the product of mass and velocity, if the product of mass and velocity for each object is the same, their momenta will be equal.
The momentum between two identical balls traveling toward each other at the same speed from opposite directions is zero. This is because they have equal and opposite momentums which cancel each other out.
Momentum is a function of velocity and mass, therefore, assuming a "large" bus has more mass than a "small" car the bus would have more momentum since the velocities are the same.
They have identical momentum before the collision . The total momentum will the the same before and after the collision. When the balls collide they will bounce apart both with same force and so the same momentum as originally - but in opposite directions. This assumes no energy loss in an ideal elastic collision.
One example of a conservation of momentum practice problem is a collision between two objects of different masses moving at different velocities. By calculating the momentum before and after the collision, you can apply the principle of conservation of momentum to solve for unknown variables such as final velocities or masses. Another practice problem could involve an explosion where an object breaks into multiple pieces, requiring you to analyze the momentum of each piece to ensure that the total momentum remains constant. These types of problems can help you deepen your understanding of the conservation of momentum concept.
The second car will begin to move in the same direction as the first car after the collision, with a speed that depends on the masses and velocities of the two cars before the collision. Momentum conservation ensures that the total momentum of the system remains constant.
Different weights and traveling in opposite directions.
Common 2D momentum problems involve objects colliding or moving in different directions. To solve these problems, you can use the principles of conservation of momentum and apply vector addition to find the final velocities of the objects. It is important to consider the direction and magnitude of the momentum vectors to accurately solve these problems.
No, since it's a vector quantity and has direction. The two automobiles will have the same absolute value, but will be the negation of one another, for example 50 and -50.
By traveling at the same speed. Kinetic energy is a completely different story, however.