It appears from the question that the balls stick together after the collision.
Linear momentum is conserved. The linear momentum is the total of the product of mass and velocity for each of the balls.
The linear momentum before is (1.4 x 3) + (0 x 2) = 4.2 kgms-1.
The linear momentum after is v x (3 + 2) = 4.2kgms-1, since we know it is conserved.
Hence, v = 4.2 / 5 = 0.84ms-1, in the same direction of travel as the 3kg ball was originally moving.
To find the velocity of the system after the collision, we can use the principle of conservation of momentum. The total momentum before the collision is equal to the total momentum after the collision. Total momentum before collision = (mass1 * velocity1) + (mass2 * velocity2) Total momentum after collision = (mass_system * velocity_final) Using these equations, you can calculate the final velocity of the system after the collision.
A perfectly inelastic collision occurs when objects stick together after colliding, resulting in their combined mass moving together at the same velocity. This type of collision involves the maximum loss of kinetic energy.
The final velocity of the two cars will be in the direction of the heavier car. To find the final velocity, you need to apply the principle of conservation of momentum. The total momentum before the collision is equal to the total momentum after the collision, considering the system as isolated. With this, you can calculate the final velocity of the combined mass after the collision.
The velocity of mass m after the collision will depend on the conservation of momentum. If the system is isolated and no external forces act on it, the momentum before the collision will equal the momentum after the collision. So, you will need to calculate the initial momentum of the system and then use it to find the final velocity of m.
When a parked car is hit by a moving car and the two cars stick together, the combined speed after the collision will be less than the speed of the moving car before the collision. This is because some of the kinetic energy is lost as the two cars stick together due to the collision impact.
The smaller vehicle will encounter the larger velocity change.
To find the velocity of the system after the collision, we can use the principle of conservation of momentum. The total momentum before the collision is equal to the total momentum after the collision. Total momentum before collision = (mass1 * velocity1) + (mass2 * velocity2) Total momentum after collision = (mass_system * velocity_final) Using these equations, you can calculate the final velocity of the system after the collision.
A perfectly inelastic collision occurs when objects stick together after colliding, resulting in their combined mass moving together at the same velocity. This type of collision involves the maximum loss of kinetic energy.
We know that momentum is conserved, so we'd have no trouble answering that question if you had just told us what their velocities were before the collision.
The final velocity of the two cars will be in the direction of the heavier car. To find the final velocity, you need to apply the principle of conservation of momentum. The total momentum before the collision is equal to the total momentum after the collision, considering the system as isolated. With this, you can calculate the final velocity of the combined mass after the collision.
The velocity of mass m after the collision will depend on the conservation of momentum. If the system is isolated and no external forces act on it, the momentum before the collision will equal the momentum after the collision. So, you will need to calculate the initial momentum of the system and then use it to find the final velocity of m.
The total momentum before the collision is the same as the total momentum after the collision. This is known as "conservation of momentum".
When a parked car is hit by a moving car and the two cars stick together, the combined speed after the collision will be less than the speed of the moving car before the collision. This is because some of the kinetic energy is lost as the two cars stick together due to the collision impact.
To calculate the velocity after a perfectly elastic collision, you need to apply the principle of conservation of momentum and kinetic energy. First, find the initial momentum of the system before the collision by adding the momenta of the objects involved. Then, find the final momentum after the collision by equating it to the initial momentum. Next, solve for the final velocities of the objects by dividing the final momentum by their respective masses. Finally, make sure to check if the kinetic energy is conserved by comparing the initial and final kinetic energy values.
No
This scenario violates the law of conservation of momentum. If the two objects collided perfectly elastically, the first object would transfer its momentum to the second object, causing both objects to move with a final velocity determined by momentum conservation equations.
The collision between a baseball bat and a baseball is an inelastic collision, where kinetic energy is not conserved but momentum is. The bat imparts momentum to the ball, causing it to move in the direction of the swing.