Chapter 23 - Magnetic Fields Flashcards
Define a Magnetic Field and state what it can also be known as
“A magnetic field is a field surrounding a permanent magnet or a current-carrying conductor in which magnetic objects experience a force”
they are also known as B fields
what are the easiest 2 ways to detect a magnetic field
1) use a plotting compass, the needle will deflect in the field to point towards the north pole of the magnet
2) use iron filings, they will only be attracted to the magnet and most of the filings will accumulate at the poles
what do magnetic field lines do and state the rules of magnetic field lines
magnetic field lines map field patterns
- they go North to South
- equally spaced lines represent a uniform magnetic field
- closer lines represent a stronger field (occurs at poles)
- lines never cross
what do the field lines look like for two magnet poles of N-N, N-S and a standalone magnet
- where there is N-N there are lines which curve outwards never crossing either other lines from that magnet or any lines from the other one
- where N-S, they are lines going directly from N to S, this is usually uniform directly between the magnets
- where it’s a standalone magnet you have lines curving round from North to South apart from the line exactly central on the North and South faces
When is a magnetic field created
Any charged object that moves creates a local magnetic field
what is the difference in magnetic field between electromagnets and permanent magnets
- in an electromagnet, the field is produced from the flow of electrons in the conductor, electrons are charged and moving and thus form a field
- in a permanent magnet, the electrons orbiting nuclei act as tiny magnets, these all align to give it permanent magnet properties
what do the field lines for a CCC look like and what can we use to remember this
- the magnetic field lines around a current-carrying conductor are concentric circles perpendicular to the conventional current
we can use the right hand rule
- do a thumbs up with your right hand
- your thumb is conventional current
- your fingers represent the direction of the magnetic field
how can we represent a current or field going into/out of a page
into a page = cross, imagine an arrow travelling away from you
out of a page = dot, imagine an arrow travelling towards you
what does the field look like inside a solenoid and how does this form
- the field is uniform inside the solenoid and the field lines loop round from the north polarity end to the south polarity end
- we can work out which direction is north using a variation on the right hand rule
- your fingers are the direction of the current
- your thumb points to the north pole of the solenoid
what is the factor on the strength of a field in a solenoid
- the coil density
why does a CCC placed in an external magnetic field experience a force
- the CCC forms a magnetic field given by the right hand rule
- these field lines will ‘agree with’/increase the field on one side of the CCC but ‘disagree with’/decrease the field on the other side
- this means it experiences a force given by flemings left hand rule (perpendicular to the field and the current)
what is Fleming’s left hand rule
- put out your left hand with your thumb, index finger and middle finger perpendicular to each other
- Mr Fleming’s Cat
- your thumb (M) represents Motion or force
- your index finger (F) represents Field Direction
- your middle finger (C) represents Conventional Current
- this allows you to work out the direction of the unknown quantity
what is the equation for the force on a CCC in a magnetic field
explain each of the letters and give their units
F = BILsin(theta)
F = Force (N) I = Current (A) L = length of conductor in the magnetic field (m) B = Magnetic Flux Density (Tesla) (T) Theta = angle between the field lines and the CCC
define magnetic flux density/ the tesla
B = F/ILsin(theta)
“The Magnetic Flux Density is 1T when a wire carrying a current of 1A placed perpendicular to the magnetic field, experiences a force of 1N per metre of it’s length in the field”
“magnetic flux density is the force experienced by a wire in the magnetic field divided by the product of it’s current, length and sin of angle between the field lines and conventional current in the conductor”
what sort of quantity is Magnetic Flux Density
Vector, it has a magnitude and a direction
explain the practical to determine Magnetic Flux Density
- set up a mass balance with a magnet placed on top (then zeroed) with a wire connected to an Ammeter and variable power supply (or cell and variable resistor), placed through it
- measure the length of wire in the magnetic field
- switch on the power supply at a low voltage (or cell with high resistance)
- record the change in mass (m) on the mass balance
- record the current
- repeat for other voltages/resistances
- plot a graph of I (on x) against m (on Y)
- draw a line of best fit and find its gradient
- do Grad/(l/g) to find B
how does a charged particle moving in a magnetic field act similarly to a CCC and how can we analyse it
- a charged particle moving in a magnetic field acts in the same way as a CCC in a magnetic field
- it experiences a force
- it can be analysed using Fleming’s left hand rule
- if we use electrons, the conventional current is in the opposite direction to their motion
- if we use protons, the conventional current is in the same direction as their motion
what is an electron deflection tube formed of
- a cell connected to a wire
- then an accelerating P.D.
- then into a vacuum tube where there’s a uniform magnetic field
- there’s also a screen which shows the electron path
- electrons are emitted through thermionic emission
- in the accelerating P.D. eV = 1/2mv^2
how can we derive the F = BQV equation
consider a length of wire (L) in a uniform magnetic field (B)
we know the electrons in this wire will experience a force of
F = BIL
as L = Vt and I = NQ/t for N particles
we know
F = BNQVt/t
F = BNQV
so there is a force F for N particles which means
F = BQV for one particle
or
F = BeV for an electron
what sort of path do charged particles in a uniform magnetic field travel on and what does this allow us to do
- they travel on a circular path where the centripetal force is the force due to the magnetic field so
Fc = BIL = BQV - this means we can use the circular motion equations
what equation can we use to analyse the circular motion of charged particles in a uniform magnetic field and how to derive it
Fc = MV^2/r BQV = MV^2/r BQ = MV/r
r = MV/BQ