Doubling mass affects kinetic energy in that the greater the mass, the greater the kinetic energy.
OK, but if you have a 10kg mass traveling at 2m/s and it bumps into and sticks to a 10g mass, the resultant speed would be 1m/s. The momentum stays the same. KE before is 10*2*2/2= 20, while the KE after is 20*1*1/2= 10. So it is not that the above answer is wrong, but rather, you question is not clear.
The answer is Momentum.
P=MV
KE=.5MV2
Doubling the velocity. Kinetic energy is directly proportional to the mass, but it is proportional to the square of the velocity.
Since the kinetic energy is proportional to the square of the velocity, the doubling of the velocity has greater effect.
the velocity is decreased
Doubling the speed. This is because the (non-relativistic) kinetic energy is proportional to the square of the speed.
Speed (KE goes up by the square of the velocity).
velocity!!
Several effects - for example, you get to your destination faster. You also have a greater risk of an accident.
the velocity is decreased
Doubling the speed. This is because the (non-relativistic) kinetic energy is proportional to the square of the speed.
Speed (KE goes up by the square of the velocity).
velocity!!
Kinetic energy = 0.5 x mass x velocity^2. Your answer should be velocity.
Kinetic energy is equal to one half the mass times the square of the velocity. Thus, changes in velocity and mass do not have the same effect on kinetic energy. If you increase the mass by a factor of 10 at the same velocity, you increase the kinetic energy by a factor of 10. However, if you increase the velocity by a factor of 10 at the same mass, you increase the kinetic energy by a factor of 100.
Several effects - for example, you get to your destination faster. You also have a greater risk of an accident.
Kinetic energy is given by the following equaiton: KE = 0.5*m*v^2 Where KE is kinetic energy, m is the object's mass, and v is its velocity. In other words, an object's kinetic energy is dependent on its mass and the square of its velocity. Note that since the velocity term is squared, velocity has a larger effect on kinetic energy than mass. For example, if you double mass, the kinetic energy will also double, but if you double velocity, kinetic energy increases by a factor of four.
Kinetic Energy is 1/2 mass x the square of speed (KE = 1/2 mv^2)
Kinetic Energy is 1/2 mass x the square of speed (KE = 1/2 mv^2)
Kinetic energy is (1/2) x mass x velocity2.Kinetic energy is (1/2) x mass x velocity2.Kinetic energy is (1/2) x mass x velocity2.Kinetic energy is (1/2) x mass x velocity2.
Gravitational forces between objects depend only on their masses and the distance between them. Velocity has no effect.