Further Mechanics (Unit 4) Flashcards

(34 cards)

1
Q

Newton’s 1st Law

A

An object remains at rest or in uniform motion unless acted on by a force

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2
Q

Newton’s 2nd Law

A

The rate of change of momentum of an object is proportional to the resultant force on it

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3
Q

Newton’s 3rd Law

A

When two objects interact they exert equal and opposite forces on each other

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4
Q

Force (in terms of momentum change)

A

Force = rate of change of momentum. VECTOR

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5
Q

Units of momentum

A

kgms-1

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6
Q

Units of rate of change of momentum

A

kgms-2

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7
Q

Impulse, I

A

Force x time for which the force acts (F(delta)t)

Hence Impulse = change of momentum. VECTOR

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8
Q

Units of Impulse, I

A

Ns or kgms-1

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9
Q

Area under a graph of force against time

A

change in momentum ((delta)p) or Impulse I

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10
Q

Principle of conservation of linear momentum definition

A

In a collision (or explosion) the total momentum before equals the total momentum after, providing no external forces are acting.

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11
Q

Elastic collision definition

A

A collision where kinetic energy is conserved

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12
Q

Inelastic collision definition

A

A collision where kinetic energy is not conserved.

Note: Total Energy is still conserved.

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13
Q

Angular speed, w

A

angle turned through per second. SCALAR

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14
Q

Units of angular speed, w

A

rad s-1

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15
Q

Centripetal force

A

Resultant force acting towards the centre of the circular path

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16
Q

Conditions for shm (simple harmonic motion)

A
  1. acceleration is proportional to displacement

2. acceleration is in opposite direction to displacement OR acceleration always acts towards the equilibrium position.

17
Q

Relating a= -(2(Pi)f)2 x, to definition of shm

A
  1. acceleration is proportional to displacement
    a directly proportional to x and hence a = kx, where k is a constant (2(Pi)f)2.
  2. acceleration is in opposite direction to displacement
    minus sign indicates that acceleration, a, is in opposite direction to displacement, x.
18
Q

Graph of acceleration against displacement.

A

Gradient = -(2(Pi)f)2

19
Q

Gradient of displacement against time

A

Gradient of a displacement against time graph is velocity

20
Q

Graphical representations linking x, v, a and t

21
Q

Conditions for the time period equation of a pendulum

A

Time Period equation for a pendulum is only true for oscillations with a small amplitude, that is, angular displacements less than 10 degrees.

22
Q

Dependence of time period on amplitude of an oscillation

A

Time period of oscillation in SHM is independent of amplitude.

23
Q

Variation of Ep and Ek with displacement

24
Q

Variation of Ep and Ek with time

25
Resonance definition
When the driving frequency equals the natural frequency of an oscillating system, vibrations with large amplitude are produced
26
Free oscillation definition
oscillations with a constant amplitude because there are no frictional forces and hence no energy loss. (Total energy of oscillating system remains constant).
27
Forced oscillation definition
oscillation due to external periodic driving force
28
Time Period
time taken for one complete oscillation
29
Frequency
number of oscillations per second
30
Amplitude
maximum displacement of a particle from its rest position
31
Damping definition
Damping is when frictional forces oppose motion, dissipating energy (Total energy of oscillating system decreases)
32
Damping descriptions
Light damping : takes a long time for the amplitude to decrease to zero. System oscillates at natural frequency. Critical damping : shortest time for amplitude to decrease to zero. Heavy damping : takes a long time for amplitude to decrease to zero. No oscillating motion occurs.
33
Phase difference between driver and driven oscillations
Check Sheet
34
Resonance curve
Check Sheet