... different. Kinetic energy is proportional to the square of the speed, wherease momentum is proportional to the speed.
Smaller than the momentum of the larger mass.
less than the momentum of the larger mass
You use the formula for kinetic energy for two different objects, inserting the corresponding speeds and masses, then you can compare them.
If mixed together, molecules with various masses will move at different speeds related to their mass.
Since kinetic energy is dependent on mass (KE = 0.5 * mv^2), the book with the larger mass will have more kinetic energy. This book would also have the larger gravitational potential energy.
glucose and for a short energy burst kinetic energy, stored in muscle masses
Kinetic energy = K.E. = 1/2 (m)(v)2. Since mass, m, is part of this equation, we see that two particles of equal velocity but of different masses have different kinetic energies. In the case of equal velocities, the particle with the lesser mass will have the lower kinetic energy. Remember that momentum is the derivative of K.E., and so the momentum of an object is also related to the mass of an object as well.
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.)
You use the formula for kinetic energy for two different objects, inserting the corresponding speeds and masses, then you can compare them.
Sure. Kinetic energy depends on both mass and speed. So two objects could have different speeds, but if their masses are also different by just the right amount, their KE's could be equal.
If mixed together, molecules with various masses will move at different speeds related to their mass.
Since kinetic energy is dependent on mass (KE = 0.5 * mv^2), the book with the larger mass will have more kinetic energy. This book would also have the larger gravitational potential energy.
glucose and for a short energy burst kinetic energy, stored in muscle masses
Kinetic energy = K.E. = 1/2 (m)(v)2. Since mass, m, is part of this equation, we see that two particles of equal velocity but of different masses have different kinetic energies. In the case of equal velocities, the particle with the lesser mass will have the lower kinetic energy. Remember that momentum is the derivative of K.E., and so the momentum of an object is also related to the mass of an object as well.
as temperature rises the kinetic energy rises so as the masses youll weighed .
Assuming both pieces are traveling at 6m/s, the 4kg mass has a kinetic energy of 72 joules.
The kinetic energy of the softball at 3.30 m s the and a mass of 1.08 kilograms is 3.564 joules.
NO
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.