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As Unit 1 - Electricity What you need to know..  Current is the rate of flow of charged particles.  In metals these are conduction electrons, most electrons.

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Presentation on theme: "As Unit 1 - Electricity What you need to know..  Current is the rate of flow of charged particles.  In metals these are conduction electrons, most electrons."— Presentation transcript:

1 As Unit 1 - Electricity What you need to know.

2  Current is the rate of flow of charged particles.  In metals these are conduction electrons, most electrons are attached to atoms but some are not. When a voltage is applied these electrons are attracted to the +ve terminal.  When an electric current is passed through a salt solution the charge is carried by ions.

3  Unit for Current = Ampere (A) Symbol I = Coulomb per second = Coulomb per second  Unit for Charge = Coulomb (C) Symbol Q  (The charge flow in 1 sec when the current is 1A) Charge on an electron = 1.6 x 10 -19 C

4 Conventional Current +ve to -ve This convention is kept even though we now know that the charge carriers (electrons) are actually flowing in the opposite direction.

5  Insulators - each electron is attached to an atom and cannot move even when a voltage is applied.  Semi Conductor - number of charge carriers increases with temperature. Resistance therefore decreases as temperature increases.

6 Potential Difference and Power  Electrons are supplied with Electrical Potential Energy (EPE) by a battery.  Electrons do work to pass through a component, using some or all of its EPE.  The work done per unit charge is defined as the POTENTIAL DIFFERENCE or p.d.

7 EMF  EMF ( ε) of a source is defined as the electrical energy produced per unit charge passing through the source. The unit is also the volt. Electrical energy produced when charge Q passes through = W = Qε(Joules) This energy can be transferred in components with resistance, as heat energy ( electric heater), due to charge carriers colliding with atoms, causing them to vibrate and heat up.

8 Electric Power  Current I, time Δt, p.d across component V  Charge flowing through a device = Q = IΔt  Work done (Energy) = QV = IΔt V  Power = Energy = IV so P=IV time time  Unit = Watts or Joules/Second (W or Js -1 )  Energy Used = Power x Time

9 Resistance  Ohms law states that the p.d. across a metallic conductor is proportional to the current through it provided the physical conditions do not change.  R = V/I = p.d across the component the current through it  A resistor is a component that is designed to have a certain resistance regardless of the current through it.

10 Measuring Resistance Plot a graph of p.d. y axis vs current x axis. Line of best fit. Gradient = R

11 Resistivity

12 Super Conductors: used for power cables and electromagnets  A material that has zero resistivity, therefore resistance, at and below a critical temperature, that depends on the material.  So when a current passes through there is no p.d and no heating effect. Highest Tc 150K (-123 o C) Tc above 77K (-196 o C) are called high temperature superconductors.

13  Resistance and Temperature  Metals have a positive temperature coefficient as its resistance increases with temperature, due to the vibration of the metal lattice (+ve ions).  Semiconductors have a negative temperature coefficient as its resistance decreases with temperature, due to the increase of charge carriers.

14 I is constant (same everywhere). Component voltages adds up to supply V 0 = V 1 + V 2 + V 3 so IR T = IR 1 + IR 2 + IR 3 R T = R 1 + R 2 + R 3 Total resistance

15 Voltage is constant V 0 = V 1 = V 2 Current Splits so I 0 = I 1 + I 2 (as I=V/R) then V 0 /R T = V 1 /R 1 + V 2 /R 2 divide through by V Gives 1/R T = 1/R 1 + 1/R 2

16 Using Resistance to Heat Power supplied = IV and pd V= IR Gives P = I 2 R = V 2 /R Energy = Power x Time If the component heats up its temperature rise depends on the power supplied and heat transfer to the surroundings.

17 Emf and Internal Resistance

18  The pd across the terminals, V, is the electrical energy produced per unit charge by the source when it is in a circuit with resistance R.  This will be less than the Emf of the source (unless otherwise stated) due to the internal resistance (r) of the source. R T = R + r and V = IR

19 Power = IV

20 Measuring Internal resistance Measure I and V Plot V vs I When I = 0

21 y = mx + c V vs I means that gradient = -r Y intercept =

22 More Complicated Circuits 1. Sketch the circuit if not drawn 2. Calculate cell current. Cell current = cell emf total circuit resistance (inc internal) total circuit resistance (inc internal) 3. Work out current and so pd across resistors in series with cell first (I is constant) using V = IR 4. Work out current through any parallel resistors Current through each resistor = pd across parallel resistance resistance

23 Cells in series  Cells in same direction: total emf is sum of individual emfs.  Cells connected oppositely net emf is the difference between the individual emfs.  Total internal resistances are the sum of the individual internal resistances regardless.

24 Cells in parallel  Current through each = I/n  pd lost in each = (I/n) x r = Ir/n

25 The Potential Divider Uses:  To supply a variable pd from 0 to V 0  To supply a pd that varies with physical condition; light, temperature, pressure etc.

26 The ratio of the pds across each resistor is equal to the the ratio of the resistances  Volume or light control:  An audio signal is supplied to the potential divider, the variable output from the potential divider is supplied to the loudspeaker.

27 Temperature Sensor  At constant temperature the pd is shared between the variable resisitor and thermistor.  By adjusting the variable resistor the pd across the thermistor can be set at any desired value.  When the temperature changes the reistance will change so then the pd across it will change.  If the temperature rises the resistance of the thermistor will drop, and the pd will drop. Light Sensor  When light intensity increases the resistance of the LDR falls and so the pd across it falls.

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29 Alternating Current and Power An alternating current is one in which the current repeatedly reverses its direction over time. (Sinusoidal)  Frequency (f) is the number of cycles per second. (Hz or S -1 )  Mains = 50Hz (each cycle takes 0.020s)

30  Peak value is the maximum pd V 0 or current I 0, and depends on the peak pd or current of the source and the components within the circuit.  In mains circuits this peak value is 325V

31 Alternating Current and Power P = I 2 R when I is negative, I 2 will still be positive

32 At Peak current I 0 maximum power is I 0 2 R At zero current, zero power is supplied. Power varies from 0 to I 0 2 R. So the mean Power is 1/2 x I 0 2 R The direct current that would give the same power as the mean power is called the ROOT MEAN SQUARE value of the alternating current = I rms

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34 Using an Oscilloscope  An oscilloscope consists of an electron tube and control circuits.  An electron gun fires electrons towards a screen that fluoresces when electrons hit it.  A pair of electric plates can be used to deflect the beam horizontally and vertically.  The displacement is proportional to the applied p.d. http://www.virtual-oscilloscope.com/simulation.html#

35 X-Scale (time base)  Vertical plates move the beam in the x direction.  These are connected to the TIME BASE CIRCUIT moving the spot at a constant speed left to right.  The x-scale can be calibrated usually in milli or micro seconds per cm. Y-Scale (y-sensitivity/gain)  Horizontal plates move the beam in the y direction.  The p.d. to be displaced is connected to these plates, so the spot moves up and down, and if the beam is moving left to right, a wave form will be created.  The Y-input is calibrated in volts per cm Vcm-1

36 To measure the peak p.d. measure height from the bottom to the top of the wave. The amplitude (peak value is half of this). If the y-gain is set to 0.5Vcm-1, then what is the peak value from this trace? = 1.25V

37 To measure the frequency of the alternating p.d. measure the time period (T) for one cycle. The frequency f = 1/T If the time base is set to 2mscm -1. What is the time period? = 10ms or 0.01s What is the frequency? = 100Hz To measure the time period accurately, measure over a number of cycles and then divide by the number of cycles.

38 Measuring D.C. Voltage  A D.C. input voltage will make the spot move at a constant displacement from the zero p.d. line.  Knowing the y-gain the D.C. voltage can be calculated and can be either positive or negative. 3.3cm p.d = 3.3 x 0.1 = +0.33V 2.4cm p.d = 2.4 x 0.1 = - 0.24V

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