Electricity and Electromagnetism Flashcards
(43 cards)
Unit for electrical current (I)
The unit for electrical current is amperes (A).
Unit for electric charge (q)
The unit for electric charge is coulombs (C).
Unit for voltage (V)
The unit for voltage is volts (V).
How does applying a voltage to a wire generate an electrical current?
Applying a voltage to a wire produces an electric field in it. This electric field applies a force on the electrons in the wire, causing them to move. The moving electrons are an electrical current.
Unit for resistance (R) and equations
The unit for resistance is ohms (Ω).
- Resistance in parallel circuit 1/Rt = 1/R1 + 1/R2 - Resistance in series circuit Rt = R1 + R2 - 'Make circuit into series' by calculating resistance in parallel first. Remember to add numbers first if they are on the same line.
Unit for power (P)
The unit for power is watts (W).
Alternative power equations
P = I ^2 x R P = V^2 / R
How increasing the resistance of one bulb over another affects the brightness of different bulbs in a series circuit?
The brightness of a light bulb depends on the amount of electric power (P) transformed by the bulb into heat and light energy. As the lightbulbs are in a series circuit, an equal amount of current runs through each lightbulb.
The power of each light bulb can be calculated using P = I^2 x R. From this equation we can see that if current is kept constant, as resistance decreases, power will decrease also.
Therefore, the lightbulb with less resistance will use less power, and be dimmer.
How increasing the resistance of one bulb over another affects the brightness of different bulbs in a parallel circuit?
The brightness of a light bulb depends on the amount of electric power (P) transformed by the bulb into heat and light energy. As the lightbulbs are in a parallel circuit, an equal amount of voltage is applied to each lightbulb.
The power of each light bulb can be calculated using P = V^2 / R. From this equation we can see that if voltage is kept constant, as resistance decreases, power will increase.
Therefore, the lightbulb with less resistance will use more power, and be brighter.
Unit for electrical energy
The unit for electric power is joules (J) or kilowatts per hour (kWh).
Conversion from kWh to J
Multiply kWh by 3.6 x 10^6
Unit for magnetic field strength (B)
The unit for a magnetic field is teslas (T).
Magnetic field lines
- Move from the north to south pole of magnets
- Can’t cross over or have gaps in between them
- Drawn as dots if coming out of the page
- Drawn as crosses if going into the page
- The closer together the magnetic field lines are, the stronger the magnetic force (magnetic field lines are closest together at the poles of the magnet, meaning that the magnetic force is strongest at the poles).
Conversion from mT or μT to T
- Divide mT by 1000
- Divide μT by 1,000,000
Right hand slap rule for current carrying wire
When a current-carrying wire is placed in a magnetic field, we use the right hand slap rule to find the direction that the magnetic force acts in.
- Point the fingers on your right hand in the same direction as the magnetic field lines
- Point your thumb in the same direction as the conventional current
- The palm of your hand is then facing in the same direction that the magnetic force acts in
How is a current-carrying wire affected as it is placed into a magnetic field?
When a current-carrying wire is placed into a magnetic field, it will only experience a magnetic force if the wire is perpendicular to the magnetic field (not parallel).
F = BIL
The magnitude of the magnetic force when current and magnetic field are perpendicular
- F is the magnetic force
- B is the magnitude of the magnetic field
- I is the magnitude of the current
- L is the length of wire in the magnetic field.
(Only used to calculate magnitude of magnetic force, right hand slap rule must be used to determine the direction).
Right hand slap rule for single charged particle
When a single charged particle moves through a magnetic field, we use the right hand slap rule to find the direction that the magnetic force acts in.
- Point the fingers on your right hand in the same direction as the magnetic field lines
- Point your thumb in the same direction as the particle’s velocity
NOTE - When a positively charged particle travels through a magnetic field, thumb points in the same direction that the particle is travelling.
When a negatively charged particle travels through a magnetic field, thumb points in the opposite direction to the particle’s motion.
- The palm of your hand is then facing in the same direction that the magnetic force acts in
How is a charged particle affected as it moves through a magnetic field?
A charged particle experiences a magnetic force when it is placed in a magnetic field, which causes it to accelerate, changing direction.
For example, a positvely charged particle that is moving upwards is placed in a magnetic field facing towards you. At that instant, the magnetic force is directed to your left, so it causes the particle’s motion to curve to the left. Since the particle is now moving in a different direction, the magnetic force must also change direction. By applying the right hand slap rule, we can see that as the partcle curves to the left, the magnetic force is directed on an increasingly steeper diagonal, which causes the particle’s motion to curve even more. Overtime, the curve in the particles motion due to the magnetic force changing its direction will result in the particle moving in a circle. The magnetic force is always directed towards the centre of the circle.
Calculating the induced current
- Calculate the induced voltage (V = BvL)
2. Calculate the induced current (V = IR)
Effect of an electric field on a particle entering the field perpendicular to the field lines
If a particle experiences an electrostatic force, the force will make the particle accelerate. If a particle enters the electric field perpendicular to the field lines, it will travel along a parabolic path. This is because whilst the particle’s velocity parallel to the field increases, the particle’s velocity perpendicular to the field remains unchanged.
Electron in an electric field.
- When the electron is near the negatively charged plate, it has electric potential energy.
- When the electron is free to move, it is accelerated by the electric field towards the positive plate and the electric potential energy stored inside the particle is transformed into kinetic energy.
NOTE - Only movement parallel to the field lines affects the electric potential energy. Movement perpendicular to the field lines does not affect a particle’s potential energy.
To move a particle in the opposite direction, work must be done to overcome the electrostatic forces on the particle. The work done on the particle is stored as electric potential energy.
The change in a particle’s electric potential energy can be calculated using ΔEp = Eqd
A charge moving through a uniform electric field
- The forces acting on the charge are electrical force (upwards) and weight force caused by gravity (downwards)
- When the charge is suspended between the plates, the electrical force is equal and opposite to the weight force (Eq = mg)
- To allow for suspension, the electrical force must be acting upwards, and therefore the type of charge must be opposite to the charge on the top plate.
- If the distance between the plates is decreased while the charge and voltage across the plates remains constant, this will increase the electric field strength (E = V/d) and therefore increase the electric force acting on the charge. This will cause the negative charge to accelerate towards the positive plate, as the forces acting on it are unbalanced (electric force > gravitational force).
An electron and proton are placed in fields with the same electric field strength
- The electric force experienced by each particle will be the same as they both have the same sized charge on them and the electric field strength is the same.
- The acceleration of the electron will be greater than the proton because it has a smaller mass (a = F/m)