6.4 + 6.5 F = BQV and electron beams Flashcards

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1
Q

What is the equation for force of a charged moving particle in magnetic field? What does each symbol represent?

A
F = BQV 
f = force 
b = magnetic flux density 
Q = charge 
v = velocity
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2
Q

When taking angles into consideration what does f = bqv become?

A

F = BQVsinx

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3
Q

Since the magnetic field is always perpendicular to direction of travel for a charged particle what condition do we get from this?

A

Circular motion

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4
Q

Why does circular motion happen in this case?

A

The velocity of the particle keeps changing (accelerating) as it is attracted to the centre where magnetic field is. So the force will also act towards the centre.

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5
Q

What equation can we use to work out the distance from centre that a charged particle is orbiting.

A

mv/BQsinx = r

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6
Q

Why does a charged particle follow a circular path.

A

Since the magnetic field is always at 90 degrees to direction of travel, so that it will be attarcted towards middle, constantly changing acceleration.

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7
Q

Derive F = BQV using I = nAvq

A

F = BIL I = nAvq
F = B(nAvq)L
F = Bqv x nAL
since nAL = volume x number of charge carriers it is the total number of charge carriers
F/nAL is the same as F/N , so it is the force acting on one particle!
hence F = BQV

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8
Q

Derive F = BQV using F = BIL, I = Q/T and d = st

A
F = BIL     I = Q/T         d = st 
F = b   x Q/T    x st 
F = B   x Q   x  s where s is the length
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9
Q

Why do we use d = st in the above example?

A

It is the distance covered by a charge carrier due to velocity with time. So the length.

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10
Q

Why are charged particles in a magnetic field a subject to circular motion? - centripetal force

A

Since the force is always perpendicular to direction of travel, so it will be always pulled towards the middle (centripetal force).

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11
Q

What do we do when we get a question about which side of the wire has higher potential with charge carriers being electrons and a wire being in the magnetic field?

A

We find the direction of conventional current (opposite to electron flow). Then we use the flemings left hand rule to determine to direction of the force acting on the electrons. The plate/side in that direction will therefore acquire negative charge and the one opposite positive charge.

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12
Q

In the above question why is the pd induced?

A

Since sides of the wire are both charged and seperated, there is an electric field created and thus potential difference across it.

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13
Q

Why is there an emf/ pd between the plates?

A

Since there is a change in potential energy in terms of the amount of work that would need to be done to move a charged particle in the electric field(between 2 points).

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14
Q

What devices can be used to produce beams of electrons moving at very high speeds?

A

cathode ray oscilloscopes

x ray tubes

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15
Q

Why is Voltage x Charge work done?

A

Sinec v = w/q and also the unit of a Volt is JC-1 and mulitplied by C gives us J. joules

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16
Q

When working with charged particle questions what do we need to remember when answering questions such as ‘State any assumptions you make ‘

A
  • All energy has been transferred to x energy store
  • Particle is travelling in a vacuum
  • Changes in GPE are negligible
17
Q

When dealing with electrons what do we have to remember before using the left hand rule?

A

That the direction of current (second finger) is opposite.

18
Q

What is the name of the force acting towards the centre of a circle?

A

Centripetal force

19
Q

What remains constant and what changes during circular motion of a charged particle?

A

Kinetic energy and speed stay the same

Acceleration changes

20
Q

Why does kinetic energy and therefore speed stay the same?

A

As the force is perpendicular and so does no work on them.

21
Q

What is the equation for the radius of circular motion from centre?

A

r = p / BQ or r = mv/BQ

22
Q

How do we derive this equation?

A
F = BQv and F = mv^2/r 
BQV = mv^2/r  
mv^2/BQV = r 
mv/bq = r where mv is momentum
23
Q

Where is this effect (circular motion of charged particles used)?

A

In particle accelerators to accelerate charged particles to very high energies along circular paths.