Fields part 1 Flashcards

1
Q

What is a force field

A

An area in which an object experiences a non-contact force

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2
Q

2 ways to represent force fields

A

Vectors or diagrams containing field lines

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3
Q

What feature of field lines represent strength of force exerted

A

Distance between them

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4
Q

When are force fields formed

A

During interaction of masses, static charges or moving charges

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5
Q

When are gravitational fields formed

A

During interaction of masses

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6
Q

When are electric fields formed

A

During interaction of charges

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7
Q

3 similarities of gravitational and electric fields

A

Forces both follow an inverse-square law, use field lines to be represented, both have equipotential surfaces

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8
Q

2 differences of gravitational and electric fields

A

Gravitational fields only attractive, electric can be attractive or repulsive, electric field acts on charge, gravitational acts on mass

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9
Q

2 basic principles of gravity

A

Acts on any objects with mass, always attractive

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10
Q

Relationship between magnitude of gravitational force between 2 objects and the product of the masses of them

A

Directly proportional

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11
Q

Relationship between magnitude of gravitational force between 2 objects and the square of the distance between the 2 centre of masses

A

Inversely proportional

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12
Q

What is magnitude of gravitational force between 2 objects directly proportional to

A

Product of masses

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13
Q

What is magnitude of gravitational force between 2 objects inversely proportional to

A

Square of distance of 2 centres of masses

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14
Q

Force, gravitational constant, masses and distance formula

A

F = (Gm1m2)/r^2

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15
Q

F = (Gm1m2)/r^2 - what is G

A

Gravitational constant

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16
Q

F = (Gm1m2)/r^2 - what is m1 and m2

A

mass 1 and mass 2

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17
Q

F = (Gm1m2)/r^2 - what is r

A

Distance between centre of masses

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18
Q

F = (Gm1m2)/r^2 - what is F

A

Force

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19
Q

How many types of gravitational fields are there

A

2

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20
Q

What are the types of gravitational fields

A

Uniform, radial

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21
Q

Uniform field basic principle

A

Exerts same gravitational force on a mass everywhere in the field

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22
Q

Radial field basic principle

A

Gravitational force exerted depends on the position of the object in the field, further from centre means force decreases and vice versa

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23
Q

Why does the Earth’s gravitational field act uniform at the surface of the Earth

A

Area is so big that the lines appear in the same way as a uniform field (zoom in on a radial image and the lines look straight)

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24
Q

What is the gravitational field strength

A

Force per unit mass exerted by a gravitational field on an object

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25
Q

Gravitation field strength value in a uniform field vs radial

A

Constant in uniform, varies in radial

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26
Q

Gravitation field strength general formula

A

g = F / m

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27
Q

Gravitation field strength formula for radial fields only

A

g = GM / r^2

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28
Q

What is gravitational potential (V)

A

Work done per unit mass against gravitational force to move an object from infinity to a given point

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29
Q

What is the gravitational potential at infinity

A

0

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30
Q

Gravitational potential, negative or positive and why

A

Always negative, energy is released as gravitational potential is reduced

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31
Q

Gravitational potential formula for a radial field

A

V = - GM / r

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32
Q

V = - GM / r - what is G

A

Gravitational constant

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33
Q

V = - GM / r - what is M

A

Mass of object causing the field

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34
Q

Work done and gravitational potential difference formula

A

Work done = mΔv

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35
Q

Work done = mΔv - what is m

A

Mass of the object moved

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36
Q

What are equipotential surfaces

A

Surfaces created by joining points of equal potential together so potention on an equipotential surface is constant everyone

37
Q

How much work is done when moving along an equipotential surface

A

None because constant gravitation potential means no potential difference when moving along the surface

38
Q

Relationship between gravitational potential and distance between centre of 2 objects

A

Inversely proportional

39
Q

What is the gravitational potential inversely proportional to

A

Distance between 2 centre of masses

40
Q

Graph of gravitation potential against distance

41
Q

How to measure gravitational field strength (g) on V-r graph

A

Negative gradient

42
Q

Gravitational field strength, potential and distance formula

A

g = -ΔV/Δr

43
Q

How to find gravitational potential difference from a gravitational field strength against distance graph

A

Area under the curve between those 2 points

44
Q

What is Kepler’s 3rd law

A

Square of the orbital period (T) is directly proportional to the cube of the radius (r) T^2 = kr^3

45
Q

Centripetal force formula

A

Centripetal force = mv^2 / r

46
Q

What force acts as the centripetal force on an object orbiting a planet

A

Gravitational force

47
Q

What is the total energy of an orbiting satellite

A

Kinetic energy + potential energy

48
Q

What is the escape velocity of an object

A

Minimum velocity in order to escape gravitational field at the surface of a mass

49
Q

What is an object’s escape velocity equal to

A

Magnitude of its gravitational potential energy

50
Q

Escape velocity formula

A

square root of (2GM / r)

51
Q

How does the mass of an object effect the escape velocity

A

It doesn’t

52
Q

What is a synchronous orbit

A

Orbital period of satellite is equal to rotational period of the object that it is orbiting

53
Q

Orbital period of a synchronous satelitte orbiting the Earth

54
Q

What are geostationary satellites

A

Follow geosynchronous orbit, orbital period is 24 hours, stay above same point on Earth as orbit directly above equator

55
Q

What are geostationary satellites used for

A

Sending TV/phone signals

56
Q

Why are geostationary satellites used for TV/phone signals

A

You don’t have to alter plane of aerial or transmitter as always at the same point above the Earth

57
Q

What is the orbital radius of a geostationary satellite

58
Q

What are low-orbit satellites

A

Satellites with lower orbits than geostationary satellites

59
Q

Speed and orbital periods of low-orbit satellites compared to geostationary satellites

A

Travel much faster, smaller orbital periods

60
Q

Benefits of low-orbital satellites

A

Require less powerful transmitters and can potentially orbit across the entire Earth’s surgace

61
Q

What are low-orbit satellites used for

A

Monitoring the weather, making scientific observations about places which are unreachable, military applications

62
Q

Low-orbit satellites as a use for communication

A

Good because they travel so quickly, many must work together to allow for constant coverage for a certain region

63
Q

What does Couloumb’s law state

A

Magnitude of force between two point charges in a vacuum is directly proportional to the product of their charges and inversely proportional to the square of the distance between the charges

64
Q

What is the squiggly e in terms of electric field

A

Permittivity of free space

65
Q

Couloumb law formula

A

F = 1 / (4(pi)(squiggly e 0)) x ((Q1Q2) / r^2)

66
Q

What is r in terms of the couloumb law formula

A

Distance between charges

67
Q

When will the force in an electric field be positive or negative

A

Same sign then repulsive, different signs then attractive

68
Q

Size of electrostatic forces compared to gravitational

A

Electrostatic force between subatomic particles is magnitudes greater than gravitational forces because the masses of subatomic particles are ver small whilst their charges are much larger

69
Q

What is the electric field strength

A

Force per unit charge experienced by an object in an electric field

70
Q

How does the electric field strength vary in a uniform vs radial electric field

A

Constant in uniform, varies in radial

71
Q

Formula to find electric field strength in either a uniform or radial field

72
Q

Formula to find electric field strength in a uniform field

73
Q

Formula to find electric field strength in a radial field

A

E = 1 / (4(pi)(squiggly e 0)) x (Q / r^2)

74
Q

Which direction to electric fields flow

A

Positive to negative

75
Q

What is the work done in an electric field

A

Work done by moving a charged particle between the parallel plates of a uniform field

76
Q

What is the equation to find the work done by moving a charged particle between the parallel plates in a uniform field

A

Work done = Q / (change in V)

77
Q

What happens when you fire a particle at right angles to a uniform electric field and how can you tell if it is charged / what charge is has

A

Charged particle will follow a parabolic shape, if charge is positive then it follows direction of field, if negative then moves opposite to direction of the field

78
Q

What is absolute electric potential at a point

A

Potential energy per unit charge of a postive point charge at that point in a field

79
Q

Where is the absolute magnitude of electric potential biggest

A

At the surface of a charge

80
Q

Relationship between distance from charge and absolute electric potential

A

Bigger distance means a smaller absolute electric potential

81
Q

At what point in a field is the absolute electric potential zero

82
Q

Absolute electric potential formula in a radial field

A

V = 1 / (4(pi)(squiggly e 0)) x (Q / r)

83
Q

Is absolute electric potential negative or positive when the charge is positive

84
Q

Is absolute electric potential negative or positive when the charge is negative

85
Q

Gradient of a tangent to an electric potential against distance graph

A

Electric field strength

86
Q

What is the electric potential difference

A

Energy needed to move a unit charge between two points

87
Q

What is the work done in moving a charge across a potential difference equal to

A

Product of potential difference and charge

88
Q

What is the work done in moving a charge across a potential difference formula

A

(change in)W = Q x (change in)V

89
Q

Area under graph of electric field strength against distance

A

Electric potential difference