12PHB - Term 2 (D1 C1 C2 B4) Flashcards

(57 cards)

1
Q

Newton’s Law of Gravitation equation

A

F = G (Mm)/r^2

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2
Q

Inverse square law

A

F ∝ 1/r^2
When a mass is twice as far away from another, the force by gravity reduces by 1/4

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3
Q

gravity force and centripetal force

A

They are equal (Fg = Fc)

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4
Q

Define Gravitational field

A

A region of space where a test mass experiences a force due to the gravitational attraction of another mass

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5
Q

Define Weight force

A

The force due to gravity

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6
Q

Equation for density

A

D = m/V

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7
Q

Define a point mass

A

A body covers a very large distance compared to its size, so, to study its motion, its size or dimension can be neglected

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8
Q

Kepler’s First Law

A

The orbit of a planet is an ellipse, with the Sun at one of the two foci

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9
Q

Kepler’s Second Law

A

A line segment joining the Sun to a planet sweeps out equal areas in equal time intervals.

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10
Q

Kepler’s Third Law

A

For planets or satellites in a circular orbit about the same central body, the square of the time period is proportional to the cube of the radius of the orbit (T^2 ∝ r^3)

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11
Q

Kepler’s Third Law equation

A

T^2 = 4π^2 r^3 / GM

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12
Q

T^2 ∝ r^3 Graph

A

2 log T ∝ 3 log r will give a linear graph (3 log r on x-axis)

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13
Q

Change in internal energy and temperature

A

ΔU ∝ ΔT

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14
Q

When a gas expands…

A

Work is done on its surroundings by exerting pressure on the walls of the container it is in

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15
Q

Compression/Expansion on work

A

Compressed (-V) = -W
Expansion (+V) = +W

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16
Q

Pressure-Volume Graph

A

Volume on the x-axis and Pressure on the y-axis

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17
Q

When both pressure and volume change

A

Work done can be determined from the area under the p-v gaph

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18
Q

First law of Thermodynamics

A

Based on the principle of conservation of energy. Q = ΔU + W

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19
Q

Define Entropy

A

A measure of how disordered a system is

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20
Q

How can entropy increase

A
  • Phase change (s - l - g)
  • Dissolving a solid in a solvent
  • Gas diffusing
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21
Q

Define Reversible process

A

A process where there is no overall change in entropy as the system and its surroundings are returned to there original states

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22
Q

Define Irreversible process

A

A process which results in an increase in entropy as the system and its surroundings cannot return to their original states

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23
Q

Define Isolated system

A

A system where neither matter nor energy can be transferred in or out

24
Q

Entropy equation

25
Define Microstate
One state or possible arrangements of the particles in the system
26
Find Ω
Ω = (num of compartments)^(num of particles)
27
Second law of Thermodynamics
In every process, the total entropy of an isolated system always increases
28
Clausius form of the second law of thermodynamics
Thermal energy cannot spontaneously transfer from a region of lower temperature to a region of higher temperature
29
Kelvin form of the second law of thermodynamics
When extracting energy from a heat reservoir, it is impossible to convert it all into work
30
The four thermodynamics processes
- Isobaric (Constant pressure) - Isovolumetric (Constant volume) - Isothermal (Constant temperature/ΔU) - Adiabatic (Constant Q)
31
Isobaric
A process in which no change in pressure occurs (V/T = constant)
32
Isovolumetric
A process where no change in volume occurs and the system does no work (Q = ΔU)
33
Isothermal
A process in which no change in temperature occurs (Q = W) (Follow the isotherms on the graph)
34
Adiabatic
A process where no heat is transferred into or out of the system (-W = ΔU)
35
Adiabatic process equation
pV^5/3 = constant
36
Heat engines
Converts thermal energy into mechanical work
37
Heat engine operation
- Work done by gas (expansion) - Heat extracted - Work done on gas (compression) - Heat added
38
efficeincy of heat engines
n = 1 - Qc/Qh
39
The carnot cycle
The thermodynamic system that runs at its greatest possible efficiency
40
The carnot cycle operation
- Isothermal expansion - Adiabatic expansion - Isothermal compression - Adiabatic compression
41
Define oscillation
The repetitive variation with time of the displacement of an object about the equilibrium position
42
Define equilibrium position
The position when there is no resultant force acting on an object (fixed central point object oscillated around)
43
Define Displacement
The horizontal or vertical distance of a point on the wave from its equilibrium position
44
Define Period
The time interval for one complete oscillation measured in seconds
45
Define isochronous
Oscillations that have a constant period
46
Define amplitude
The maximum value of displacement on either side of the equilibrium position
47
Define frequency
The number of oscillations per second measured in hertz
48
Define angular frequency
The rate of change of angular displacement with respect to time (rad s-1)
49
Relationship between frequency and period
f = 1/T
50
Conditions for simple harmonic motion
- Acceleration is proportional to the horizontal or vertical displacement - Acceleration is in the opposite direction to the displacement
51
Qualities of simple harmonic motion oscillations
- max horizontal and vertical displacement on either side of the equilibrium position are equal - time period for each vibration is constant - the restoring force is horizontally or vertically towards the equilibrium position, proportional to the distance from it
52
What does the equation a = -w^2 x demonstrate
Acceleration reaches its maximum value when the displacement is at a maximum
53
acceleration and velocity in relation to amplitude
-A => a = max & v = 0 0 => a = 0 & v = max A => a = max & v = 0
54
Natural frequency
Frequency at which an object vibrates or oscillates naturally when disturbed from its equilibrium
55
Total energy in a SHM system
E = Ep + Ek
56
When to use PV^5/3 = constant
In a adiabatic process
57
Qualities of the Carnot cycle
- Slow process - not realistic because it is so slow - Most efficient cyclic process we know