Technical Sciences Grade: 12 NW/SEPTEMBER 2020
CAPACITOR
DEFINE a CAPACITOR as: a device for storing electrical charge.
CAPACITORS CAN BE:
POLARIZED or ELECTROLYTIC Capacitors
(They have specific polarity when connecting to a circuit)
&
Non POLARIZED Capacitors
(They can be connected in a way in the circuit irrespective of polarity)
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TECHNICAL SCIENCE Collatable
Grade 12 Technical Sciences study guide from the 2020, 24 pages. Read online or get the free PDF download.
Publisher: North West Study Guides
Technical Sciences · Grade 12 · 2020. Study guide, 24 pages. Read online or download the PDF.
- Subject
- Technical Sciences
- Grade
- Grade 12
- Document type
- Study guide
- Year
- 2020
- Publisher
- North West Study Guides
- Curriculum
- CAPS
- Pages
- 24
- File size
- 1.5 MB
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Technical Sciences Grade: 12 NW/SEPTEMBER 2020
CAPACITORS CAN HAVE:
VARIABLE VALUES:
WHOSE CAPACITANCE can be INCREASED or DECREASED by
turning a special Shaft connected to the Variable Capacitor (Tuning
Circuit. i.e. Radio)
FIXED VALUES:
WHOSE CAPACITANCE cannot be INCREASED or DECREASED
MOST COMMON APPLICATIONS OF CAPACITORS
Smoothing capacitor in power supply circuits:
To change the pulsating DC voltage to a smooth DC voltage.
FILTER CIRCUIT:
Filter out unwanted signals depending on the frequency range of the filter
COUPLING CAPACITOR:
Allows AC signals to pass from ONE part of a circuit to another and to block an
DC voltage
POWER SYSTEMS:
In single phase AC motors, to create enough torque to get the motor running
when it is switched on.
CAPACITANCE
The AMOUNT of ELECTRIC CHARGE a CAPACITOR can STORE
(on Its TWO PLATES) Per Volts.
MEASURED IN FARADS (F)
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Technical Sciences Grade: 12 NW/SEPTEMBER 2020
The Following Prefixes (Multipliers Are Used To Show Smaller Values)
µ (Micro) Means 10-6 n (Nano) Means 10-9 p (Pico) Means 10-12
Millionth Thousand-Millionth Million-Millionth
1 OOO OOO µF =1F 1 OOO nF =1µF 1 OOO pF =1nF
THE RELATIONSHIP BETWEEN:
CAPACITANCE (C), CHARGE ON THE PLATES (Q) &
VOLTAGE (V):
Q
C=
V
CAPACITANCE (C), is DIRECTLY PROPORTIONAL to CHARGE on
the PLATES (Q) & INVERSELY PROPORTIONAL to the APPLIED
VOLTAGE (V)
AIR AS THE DIELECTRIC, THE CAPACITANCE OF CAPACITOR CAN
Aε 0
BE CALCULATED BY: C =
d
WHERE:
C = CAPACITANCE (F)
A = AREA of the PLATES in Square Metres (m2).
N.B:
(THE GREATER The AREA of the plates the MORE CHARGE can be
STORED)
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Technical Sciences Grade: 12 NW/SEPTEMBER 2020
d = THE DISTANCE between the TWO plates in Meters (m).
N.B:
THE SMALLER the DISTANCE between plates, the GREATER the
ABILITY of THE PLATES to STORE CHARGE.
ε = THE VALUES of the PERMITTIVITY of DIELECTRIC CONSTANT
0
for AIR, WHICH: 8.85 x 10-12 F.m-1
FACTORS AFFECTING CAPACITANCE
The Capacitance of a Capacitor Depends Mainly in Three Things:
THE TOTAL SURFACE AREA OF THE PLATES
The SMALLER the SURFACE AREA of the plates: THE SMALLER the
CAPACITANCE.
The BIGGER the SURFACE AREA of the plates: THE GREATER the
CAPACITANCE.
THE DISTANCE BETWEEN THE TWO PLATES
THE SMALLER the DISTANCE between the TWO PLATES
THE BIGGER the CAPACITANCE of the CAPACITOR
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THE TYPES OF DIELECTRIC MATERIAL
TYPE OF DIELECTRIC: AIR: PLASTIC: GLASS: MICA
The GREATER the DIELECTRIC CONSTANT of the DIELECTRIC used,
the GREATER the CAPACITANCE of the CAPACITOR.
EXAMPLE NO: 1
If CHARGES of 1, 25 μC are placed on TWO separated metal plates,
the POTENTIAL DIFFERENCE between them is 11, 3 V.
1 CALCUALATE THE CAPACITANCE of the metal plates
EXAMPLE NO: 2
A CAPACITOR has a CAPACITANCE of 7, 28 μF.
What AMOUNT of access CHARGE must be placed on each of its
plates to make a Potential Difference between the plates equal to 25 V?
EXAMPLE NO: 3
CALCUALATE THE CHARGE STORED on either plates of a 4 μF
parallel-plate CAPACITOR when connected to a 12 V BATTERY.
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EXAMPLE NO: 4
CALCUALATE THE CHARGE on a 10 μF CAPACITOR when it
is connected across a 200V DC supply.
EXAMPLE NO: 5
A steady CURRENT of 10 Amps Flows into a Previously
DISCHARGED CAPACITOR for 20 Seconds, when the
POTENTIAL DIFFERENCE between the plates is 600 Volts.
1 What is the CAPACITANCE of the CAPACITOR?
Hint: CALCULATE the CHARGE 1st: Q = I.∆t
LEARNER ACTIVITY NO: 1
A PARALLEL - PLATE CAPACITOR as an AREA of 0, 0002 m2 and
the plates are SEPARATED 0, 001 m.
1 Calculate the CAPACITANCE of a CAPACITOR.
LEARNER ACTIVITY NO: 2
Calculate the POTENTIAL DIFFERENCE of a BATTERY
connected to a parallel - plate CAPACITOR with a plate AREA of
0, 002 m2 and plate SEPARATION of 2 mm if the CHARGE
STORED on the plates is 4 pC.
LEARNER ACTIVITY NO: 3
A parallel-plate CAPACITOR as an AREA of 0, 0002 m2 and the
plates are SEPARATED 0, 001 m
1 Calculate the CAPACITANCE of a CAPACITOR.
2 How MUCH CHARGE is on the POSITIVE PLATE if the
CAPACITOR is connected to a 3 V battery?
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Technical Sciences Grade: 12 NW/SEPTEMBER 2020
LEARNER ACTIVITY NO: 4
A parallel-plate CAPACITOR has a plate AREA of 2 x 10–4 m2 and a
plate separation DISTANCE of 1 mm.
1 Calculate its CAPACITANCE.
LEARNER ACTIVITY NO: 5
Two plates of a parallel-plate CAPACITOR are 5 mm apart and have
a 2 m2 AREA. A POTENTIAL DIFFERENCE of 100 V is applied
across the CAPACITOR.
1 Calculate the CAPACITANCE of the CAPACITOR.
2 Calculate the CHARGE on each plate.
LEARNER ACTIVITY NO: 6
The TWO plates of a parallel-plate CAPACITOR are 3, 28 mm apart
and each has an AREA of 12, 2 cm2. Each plate carries a CHARGE of
0, 435 nC. The plates are in a vacuum (AIR).
1 CALCULATE THE:
1.1 What is the CAPACITANCE of this CAPACITOR?
1.2 What is THE POTENTIAL DIFFERENCE between the
plates?
LEARNER ACTIVITY NO: 7
A PARALLEL - PLATE CAPACITOR has a CAPACITANCE of 5
pF and a CHARGE 0, 200 μC on each plate. The plates are 0, 6 mm
apart.
1 CALCULATE THE:
1.1 POTENTIAL DIFFERENCE BETWEEN the plates?
1.2 AREA of each plate?
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Technical Sciences Grade: 12 NW/SEPTEMBER 2020
Formula Sheet
Aε 0
C =
d
ε = 8.85 x 10-12 F.m-1
0
Q
Q = I.∆t C=
V
2
A Πr OR A Π D2
4
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TRANSFORMER
PRINCIPLE AND OPERATION OF A TRANSFORMER
ELECTRICAL GENERATORS (AC & DC GENERATOR)
ELECTRIC MOTORS
A TRANSFORMER IS A DEVICE USED TO STEP UP OR
DOWN THE VOLTAGE.
THE PURPOSE OF A TRANSFORMER IS TO INCREASE OR
DECREASE VOLTAGE.
A TRANSFORMER CONSIST OF TWO COILS THAT ARE
PRIMARY COIL (Np) Number of Turnings/Windings
SECONDARY COIL (Ns) Number of Turnings/Windings
PRINCIPLE & OPERATION OF A TRANSFORMER:
TRANSFORMER
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Technical Sciences Grade: 12 NW/SEPTEMBER 2020
THE OPERATION of TRANSFORMERS DEPENDS ON THE
PRINCIPLE of MUTUAL INDUCTION.
E V N I
S S S P
E V N I
P P P S
This is KNOWN as the TRANSFORMER EQUATION:
Where:
Vp = Primary Voltage (V) Vs = Secondary Voltage (V)
Ip = Primary Current (A) Is = Secondary Current (A)
Np = No. of Turns on the primary Coil Ns= No. of Turns on the Secondary Coil
Ep = Emf induced on the primary Coil Ep = Emf induced on the Secondary Coil
TWO TYPEs OF TRANSFORMERS
STEP UP
Has more Turns or Windings on the Secondary Coil than the
Primary Coil.
Resulting in the Induced Secondary Voltage being More than the
Primary Voltage
STEP DOWN
Has more Turns or Windings on the Primary Coil than the
Secondary Coil.
Resulting in the Induced Primary Voltage being More than the
Secondary Voltage
Example NO: 1
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Technical Sciences Grade: 12 NW/SEPTEMBER 2020
A Step -Up Transformer in the X-Ray Machines of a Hospital is used to Convert
a Potential Difference of 120 V to 100 kV. If there are 50 Turnings in the Primary
Coil.
1 HOW many TURNINGS are there in the SECONDARY COIL?
Example NO: 2
The ADAPTER of a CELLPHONE BATTERY has a TRANSFORMER that
REDUCES the MAIN SUPPLY from 240 V to 6 V. If the PRIMARY COIL has
1000 turns/ windings.
Assume that the TRANSFORMER is 100% EFFICIENT and that the CURRENT
IN the SECONDARY COIL is 10 A.
1 CALCULATE the RATIO of the turnings of this TRANSFORMER.
2 What is CURRENT in the PRIMARY COIL?
Example NO: 3
An IDEAL TRANSFORMER has a 500 Primary Turns and 3 000 SECONDARY
TURNS. If the PRIMARY VOLTAGE is 240 V.
1 CALCULATE the SECONDARY VOLTAGE
Example NO: 4
An IDEAL TRANSFORMER with a RATIO OF 2:7 is FED FROM a 240 V
SUPPLY.
1 CALCULATE THE OUTPUT VOLTAGE
Learner Activity NO: 1
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Technical Sciences Grade: 12 NW/SEPTEMBER 2020
CALCULATE the OUTPUT VOLTAGE for a Transformer if the SUPPLY
VOLTAGE BETWEEN the VOLTAGES is 230 V.
THE Number of Turns on the Primary Coil is 2500 and on the SECONDARY
COIL is 150
Learner Activity NO: 2
A SINGLE PHASE TRANSFORMER HAS 6000 TURNS on its PRIMARY
WINDING, WHICH IS CONNECTED to a 230 V AC SUPPLY. The
VOLTAGE on the SECONDARY SIDE is 113, 5 V.
1 CALCULATE the NUMBER of TURNS on the SECONDARY SIDE.
Learner Activity NO: 3
A CD PLAYER IS DESIGNED TO WORK ON A 6 V POTENTIAL
DIFFERENCE.
The ELECTRICAL POTENTIAL DIFFERENCE SUPPLY IS 240 V.
Kabza Da Small DECIDES TO USE A TRANSFORMER THAT HAS 480
WINDINGS IN ITS PRIMARY COIL FOR HIS CD - PLAYER.
1 CALCULATE the NUMBER of WINDINGS in the SECONDARY
COIL of the TRANSFORMER
Learner Activity NO: 4
An IDEAL TRANSFORMER has TURNS RATIO 8:1 and the PRIMARY
CURRENT is 3 A WHEN it is SUPPLIED AT 240 V.
1 CALCULATE the SECONDARY VOLTAGE and
CURRENT.
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Technical Sciences Grade: 12 NW/SEPTEMBER 2020
Learner Activity NO: 5
An IDEAL TRANSFORMER has TURNS RATIO of 1:12 and is SUPPLIED at
20 V when the PRIMARY CURRENT is 4 A.
CALCULATE the SECONDARY VOLTAGE assuming that this is an IDEAL
TRANSFORMER.
1 CALCULATE the SECONDARY CURRENT.
Learner Activity NO: 6
A TRANSFORMER with an INPUT VOLTAGE of 250 V AC, has a TURN
RATIO of 5:1
1 CALCULATE THE:
1.1 SECONDARY VOLTAGE:
1.2 CURRENT if the PRIMARY CURRENT is 30 mA COIL?
ELECTRICAL GENERATORS
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Technical Sciences Grade: 12 NW/SEPTEMBER 2020
(AC & DC GENERATOR)
THERE ARE TWO TYPES OF GENERATORS:
AC GENERATOR & DC GENERATOR.
AC/DC GENERATOR CONVERTS:
MECHANICAL ENERGY INTO ELECTRICAL ENERGY.
BASED on same FUNDAMENTAL PRINCIPLE which is
FARADAY’S LAW of ELECTROMAGNETIC INDUCTION.
THE PRINCIPLE OF FUNCTIONING OF A GENERATOR IS THE LAW
OF ELECTROMAGNETIC INDUCTION:
The layout of a SIMPLE AC GENERATOR is shown in FIGURE
BELOW.
The CONDUCTOR in the SHAPE of a coil is CONNECTED
TO a SLIP RING.
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The CONDUCTOR is then MANUALLY ROTATED in the
MAGNETIC FIELD GENERATING an ALTERNATING
EMF.
The SLIP RINGS are CONNECTED to the LOAD via
BRUSHES.
DC GENERATOR
A simple DC GENERATOR is constructed the same way as an AC
GENERATOR
EXCEPT that there is ONE SLIP RING which is SPLIT into
TWO PIECES,
CALLED a COMMUTATOR, so the CURRENT in the
EXTERNAL CIRCUIT does not change direction.
The layout of a DC GENERATOR is SHOWN BELOW.
The SPLIT-RING (COMMUTATOR) accommodates for the
CHANGE in DIRECTION of the CURRENT in the LOOP,
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Technical Sciences Grade: 12 NW/SEPTEMBER 2020
THUS CREATING DIRECT CURRENT (DC) CURRENT
GOING through the BRUSHES and OUT to the CIRCUIT.
IN CONCLUSION:
1. AC GENERATOR uses SLIP - RINGS on output while DC
GENERATOR use SPLIT - RINGS COMMUTATOR.
COMMUTATOR
MAINTAINS ELECTRICAL CONTACT BETWEEN THE
LOAD AND THE ROTATING COIL IN A DC GENERATOR
OR MOTOR
ELECTRIC MOTORS
An ELECTRIC MOTOR works by using a source of EMF to make
a CURRENT FLOW in a CONDUCTOR LOOP.
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Technical Sciences Grade: 12 NW/SEPTEMBER 2020
MOTORS CONVERT ELECTRICAL ENERGY INTO
MECHANICAL ENERGY
APPLICATIONS OF GENERATORS AND MOTOR
GENERATORS MOTORS
Car Alternator In Electric Drills
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Technical Sciences Grade: 12 NW/SEPTEMBER 2020
Bicycle Dynamo In Washing Machines
Hybrid Electric Vehicle (HEV) Drive Systems In Mixers
Aircraft Auxiliary Power Generation In Dentist Drills
Wind Generators In Fans
High Speed Gas Turbine Generators The Starter Of A Car
Learner Activity NO: 1
1 Identify the following parts labelled 1 – 4
2 What type of motor is this?
3 What energy conversion that take place in this motor
4 Name the function of part 4
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ELECTRIC POWER
DEFINE POWER As:
The RATE at which ELECTRICAL ENERGY is CONVERTED in an
ELECTRIC CIRCUIT.
WRITTEN MATHEMATICALLY AS:
W V2
(P = ) (P = VI ) (P = I R ) (P =
2
)
∆t R
SI UNIT For POWER (P) is Watts (W).
PRACTICAL UNITS of POWER is KILOWATT HOUR (kWh)
N:B 1 kWh = 3.6 x 106 J
THE HEATING EFFECT OF ELECTRIC CURRENT
MATHEMATICALLY:
V2
W = P ∆t: W = I2R∆t: W = ∆t: W = VI∆t:
R
N.B: W = ENERGY (E)
SI UNIT OF ENERGY IS JOULES (J).
COST OF ELECTRICITY
COST OF ELECTRICITY = (kWh) x Tarrifs.
EXAMPLE NO: 1
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Technical Sciences Grade: 12 NW/SEPTEMBER 2020
1 CALCULATE THE TOTAL RESISTANCE IN
1.1 CIRCUIT: (A)
1.2 CIRCUIT: (B)
2 CALCULATE THE TOTAL POWER DISSIPATED IN
2.1 CIRCUIT: (A)
2.2 CIRCUIT: (B)
EXAMPLE NO: 2
CALCULATE the POWER DISSIPATED by a RESISTOR 10 Ω when a
CURRENT of 6 A flows through it
EXAMPLE NO: 3
CALCULATE the VALUE of the CURRENT which, when flowing in a
220 Ω RESISTOR, dissipate 1 kW of POWER.
EXAMPLE NO: 4
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Technical Sciences Grade: 12 NW/SEPTEMBER 2020
A DC Motor takes 9 A from 240 V Power Supply.
CALCULATE THE POWER INPUT to the Motor
EXAMPLE NO: 5
A HEATING ELEMENT ABSORBS 2, 1 kW of POWER and the CURRENT
is 10, 5 A.
CALCULATE THE VOLTAGE APPLIED to the HEATING ELEMENT.
EXAMPLE NO: 6
A 12 V BATTERY is CONNECTED across a LOAD HAVING a
RESISTANCE of 10 Ω.
1 CALCULATE THE:
1.1 CURRENT Flowing in the load
1.2 POWER consumed
1.3 HEAT DISSIPATED in 60 min
1.4 COST of ELECTRICITY: Tariff R0. 50 Per kWh
LEARNER ACTIVITY NO: 1
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Technical Sciences Grade: 12 NW/SEPTEMBER 2020
1 CALCULATE THE TOTAL RESISTANCE IN
1.1 CIRCUIT: (A)
1.2 CIRCUIT: (B)
2 CALCULATE THE TOTAL POWER DISSIPATED IN
2.1 CIRCUIT: (A)
2.2 CIRCUIT: (B)
LEARNER ACTIVITY NO: 2
A 20 A CURRENT flows in a cable of RESISTANCE 200 Ω
CALCULATE THE POWER LOST in the cables
LEARNER ACTIVITY NO: 3
A 100 W LAMP PASSES a CURRENT of 0, 42 A.
1 CALCULATE IT’S:
1.1 RESISTANCE
1.2 VOLTAGE
LEARNER ACTIVITY NO: 4
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Technical Sciences Grade: 12 NW/SEPTEMBER 2020
A CONTRACTOR COIL has RESISTANCE of 20 Ω
CALCULATE THE POWER absorbed by this coil from 240 V DC supply.
LEARNER ACTIVITY NO: 5
An ELECTRIC HEATER of RESISTANCE 8 Ω draws 15 A from the SERVICE
MAINS in 2 Hours.
1 CALCULATE THE:
1.1 POWER consumed
1.2 HEAT DISSIPATED in 2 Hours
1.3 COST of ELECTRICITY: Tariff R0. 50 Per kWh
LEARNER ACTIVITY NO: 6
An ELECTRICAL APPLIANCE takes a CURRENT of 12 A FROM a 240 V
1 CALCULATE THE:
1.1 RESISTANCE of the ELECTRIC WIRE.
1.2 POWER RATING of the ELECTRIC WIRE
1.3 ENERGY (HEAT) TRANSFERRED in 20 hours
1.4 COST of ELECTRICITY: Tariff R1. 50 Per kWh
Formula Sheet
R 1.R 2 1 1 1 1
RS=R1 +R2 Rp = R 1 + R 2 = + +
Rp R1 R2 R3
W V2
(P = ) (P = VI) (P = I R ) (P =
2
)
∆t R
V2
W = P ∆t: W = I2R∆t: W = ∆t: W = VI∆t
R
COST OF ELECTRICITY = (kW
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