When the masses of two carts are equal, the velocity of the carts after an elastic collision will be approximately zero. This is because the momentum transferred from one cart to the other will cancel out, resulting in both carts coming to a stop.
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.
Yes, momentum is conserved in this scenario. When the two carts stick together after colliding, their combined mass is still the same as the sum of their individual masses. Therefore, the total momentum before the collision is equal to the total momentum after the collision, leading to a total momentum of zero as the carts come to rest.
The kinetic energy of an object is directly proportional to its mass and the square of its velocity. When comparing two kinetic energies, the object with the greater mass or velocity will typically have a higher kinetic energy. Alternatively, if their masses and velocities are equal, then their kinetic energies will also be equal.
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 ratio of their kinetic energies is (1:4), as kinetic energy is directly proportional to the square of velocity. Therefore, the ratio is given by ((1/2) m v^2 : (1/2) m (2v)^2 = 1:4), where (m) represents the mass of the bodies.
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.
Yes, momentum is conserved in this scenario. When the two carts stick together after colliding, their combined mass is still the same as the sum of their individual masses. Therefore, the total momentum before the collision is equal to the total momentum after the collision, leading to a total momentum of zero as the carts come to rest.
The kinetic energy of an object is directly proportional to its mass and the square of its velocity. When comparing two kinetic energies, the object with the greater mass or velocity will typically have a higher kinetic energy. Alternatively, if their masses and velocities are equal, then their kinetic energies will also be equal.
The new speed for the combined masses will be one-half the original velocity of the moving spaceship, since the momentum is applied to a mass twice as large.
no it is not equal
If the masses are equal, the center of mass lies exactly in the middle between the two masses. This is because the center of mass is a point that balances the masses, and with equal masses, the balance point is at the midpoint.
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.
different equal
Protons and neutrons have relatively equal masses. Electrons have a much smaller mass than the others.
No, because momentum depends on velocity and mass so they may have the same velocity but if they have different masses then they will have different momenta. (momenta is the plural form of momentum.)
The ratio of their kinetic energies is (1:4), as kinetic energy is directly proportional to the square of velocity. Therefore, the ratio is given by ((1/2) m v^2 : (1/2) m (2v)^2 = 1:4), where (m) represents the mass of the bodies.
Yes, according to Newton's law of universal gravitation, the ratio of the distances between two masses is equal to the ratio of the masses. This relationship holds true for gravitational forces acting between any two objects.