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47 Cards in this Set

  • Front
  • Back
Newton's Second Law (in words)
Rate of change of momentum of an object is proportional to the resultant force acting on it
Newton's Second Law (equation)
F=m(v-u)/t
Impulse definition
Change in momentum
Units for momentum
kgms^-1 or Ns
Equations for impulse
Force x time
mv-mu
Area under a force-time graph
Impulse
Newton's Third Law
Every action has an equal and opposite reaction
Principle of conservation of momentum
For a system of interacting object, the total momentum remains constant provided no external resultant forces act on the system.
Equation for conservation of momentum
m1u1+m2u2=m1v1+m2v2
Definition of a vector quantity
A quantity with direction and magnitude
Examples of a vector quantity
Velocity
Displacement
Acceleration
Momentum
Force
Definition of a scalar quantity
A quantity with magnitude
Examples of a scalar quantity
Distance
Speed
Energy
Mass
Elastic collisions
Kinetic energy is conserved
Explosions
Total initial momentum = 0
Gain in kinetic energy comes from a source
Objects moving apart
Newton's First Law
An object remains at rest or in uniform motion unless acted on by a force
Graph of energy in simple harmonic motion
Graph of acceleration against displacement in simple harmonic motion
π radians
180°
Centripetal force
Acts towards centre of circle
At right angles to velocity
Causes centripetal acceleration
geostationary/geosynchronous orbits
T=24hrs
Satellites in orbit
Centripetal force = Gravitational force
Maximum speed in horizontal circular motion
v=√μgr
Maximum speed in circular motion at an angle
v=√grtanθ
Maximum speed in vertical circular motion
v=√gr
Simple harmonic motion definition
An oscillation inwhich the acceleration of an object is directly proportional to its displacement from the midpoint, and is directed towards the midpoint.
Phase difference
=2πΔt/T
Graph of displacement against time in simple harmonic motion
Graph of velocity against time in simple harmonic motion
Graph of acceleration against time in simple harmonic motion
Restoring forces of a mass on a spring
Tension

Gravity
Restoring force of a pendulum
component of mg acting towards the equilibrium point
Free oscillation
No loss of energy due to external forces
Forced oscillations
Oscillations where energy is put into the system by a periodic external force and amplitude increases
Damped oscillation
the oscillations lose energy and amplitude decreases due to external forces
Graph of displacement against time of a lightly damped oscillation
Graph of displacement against time of a heavily damped oscillation
Graph of displacement against time of a critically damped oscillation
Graph of displacement against time of an over damped oscillation
Natural frequency
the frequency of free oscillations of an object moving with simple harmonic motion
Resonance
large amplitude oscillations caused when periodic force is applied at the same frequency as the natural frequency
Amplitude
the maximum displacement from equilibrium of an oscillating object
Angular displacement
the angle an object in circular motion turns through
Angular speed
the rate of change of angular displacement of an object in circular motion
Effect of changing the length on the time period of a pendulum
Proportional relationship
Effect of changing the maximum amplitude on the time period of a pendulum
No effect
Effect of changing the mass on the time period of a pendulum
No effect