3.9: Capacitance Flashcards
- The ability of an electronic component to store electric charge is called its:
(a) Addmittance
(b) Reluctance
(c) Capacitance
(c) Capacitance
- The amount of electricity a capacitor can store is directly proportional to :
(a) distance between the plates and inversely proportional to the plate area.
(b) plate area and is not affected by the distance between the plates.
(c) plate area and inversely proportional to the distance between the plates.
(c) plate area and inversely proportional to the distance between the plates.
- The subsatance that exists between the plates of a capacitor is more commonly
known as the:
(a) Electrode
(b) Dialectric
(c) Core
(b) Dialectric
- Placing two charges further from each other, will cause their resultant field force
to:
(a) Increase
(b) Remain the same.
(c) Decrease
(c) Decrease
- A 1 μF capacitor is equivalent to:
(a) 1,000,000 Farads
(b) 1/1,000,000 Farads
(c) 1/1,000 Farads
(b) 1/1,000,000 Farads
- A capacitor that stores 6 coulombs of electrons when a potential of 2 volts is
applied across its terminals has what total value of capacitance?
(a) 12 farads
(b) 3 farads
(c) 6 farads
(b) 3 farads
**Note: **
Q = C * V
where Q = Charge in Coulombs
C = Capacitance in Farads
V = Voltage in Volts
- What is the charge on a capacitor of value 1μF when a voltage across it is 500
volts?
(a) 5 Coulombs
(b) 500 μ Coulombs
(c) 5,000 μ Coulombs
(b) 500 μ Coulombs
Note:
Q = C * V
where Q = Charge in Coulombs
C = Capacitance in Farads
V = Voltage in Volts
- A 28VDC supply is placed across a 100 microfarad capacitor. What will the charge
be placed on it when fully charged?
(a) 100 microcoulombs
(b) 2.8 millicoulombs
(c) 28 Coulombs
(b) 2.8 millicoulombs
Note:
Q = C * V
where Q = Charge in Coulombs
C = Capacitance in Farads
V = Voltage in Volts
Prefixes - Micro (u) (Micro-Pen** 6 inches) ( 10^-6)
- Nano (n) (Nanu steak house -90e for a steak) (10^-9)
- Pico (p) (10^-12)
- If the distance between the plates of a parallel plate capacitor is increased and the
area of overlap of the plates is decreased the capacitance will be:
(a) unaffected
(b) increased
(c) decreased
(c) decreased
- When a 2μF and 100 nF capacitor are connected in parallel, the total capacitance
is equal to:
(a) 3 μF
(b) 102 μF
(c) 2100 nF
(c) 2100 nF
Remember: Capacitors in parallel behave like resistors in series
2μF + 100 nF
(2x10-9)F + 100nF
(2000x10^-9)F + 100F = 2100nF
- The capacitance of two capacitors of 12 μF and 4 μF are connected in series. The
total capacitance is?
(a) 16 μF
(b) 3 μF
(c) 8μF
(b) 3 μF
Remember: Capacitors in series behave like resistors in parallel
1/Ctotal = 1/C1 + 1/C2 ….
Ctotal = (C1)(C2) / (C1 + C2)
Ctotal = 48 / 16 = 3
- Three capacitors are connected in series. They are 470 μF, 750μF and 0.00033
μF respectively. The total capacitance is?
(a) more than 330 pF
(b) less than 330 pF
(c) Approximately 1550 pF
(b) less than 330 pF
Note: Capacitors in series behave like resistors in parallel
Question too complex to work out mathematically, remember if resistors are in parallel, the maximum resistance is less than the smallest resistor value.
- Which statement is correct about polarity markings (+/-) on capacitors?
(a) All capacitors have polarity markings.
(b) Some capacitors have polarity markings.
(c) Capacitors never have polarity markings
(b) Some capacitors have polarity markings.
- When the plates of a Capacitive Type Sensor are placed closer together the
capacitance:
(a) is increased
(b) is decreased
(c) will not change until the dialectric changes
(a) is increased
The capacitance of a capacitor depends on three factors:
1. The area of the plates
2. The distance between the plates
3. The material (dielectric) between the plates
- Which statement is correct about colour coding on capacitors?
(a) All capacitors are colour coded..
(b) Capacitors are never colour coded..
(c) Some capacitors may be colour coded..
(c) Some capacitors may be colour coded..
- Which of the following will decrease the value of a capacitor.
(a) Increase the area of the plates
(b) Increase the thickness of the dielectric.
(c) Decrease the spacing between the two plates.
(b) Increase the thickness of the dielectric.
The capacitance of a capacitor depends on three factors:
1. The area of the plates
2. The distance between the plates
3. The material (dielectric) between the plates
- Which of the following characteristics of a capacitor can be varied WITHOUT
altering its capacitance?
(a) Thickness of the plates
(b) Area of the plates
(c) Material of the dielectric
(a) Thickness of the plates
The capacitance of a capacitor depends on three factors:
1. The area of the plates
2. The distance between the plates
3. The material (dielectric) between the plates
- If a 3μF capacitor is placed in series with a 6μF capacitor, the total capacitance
is:
(a) 1.5 μF
(b) 2.0 μF
(c) 4.5 μF
(b) 2.0 μF
Remember: Capacitors in series behave like resistors in parallel
1/Ctotal = 1/C1 + 1/C2 + …..
Ctotal = (C1*C2) / (C1 + C2)
Ctotal = (3 * 6) / (3 + 6)
= 18/9 = 2
- A capacitor which stores a charge of one millionth of a coulomb when the emf
of one volt is applied has a value of:
(a) 1 farad.
(b) 1 microfarad.
(c) 1 picofarad.
(b) 1 microfarad.
Capacitance is measured in units called farads. A one-farad capacitor stores one coulomb (6.28 x10^18 electrons) of charge when a potential of 1 volt is applied across the terminals of the capacitor.
- A circuit has a 1μF and 2 μF capacitor in series what is the total capacitance?
(a) .66 μF
(b) 0.99 μF
(c) 1.0 μF
(a) .66 μF
Remember: Capacitors in series behave like resistors in parallel
1/Ctotal = 1/C1 + 1/C2 + ….
Ctotal = (C1 * C2) / (C1 + C2)
Ctotal = (1 * 2) / (1 + 2)
=2/3 = 0.6666
- A circuit has a 1 μF and 2 μF connected in parallel . What is the total capacitance
of the circuit?
(a) 1 μF
(b) 2 μF
(c) 3 μF
(c) 3 μF
Remember: Capacitors in paralle behave like resistors in series
Ctotal = C1 + C2 + ….
Ctotal = 1 + 2
= 3
- A 500Ω resistor is connected in series with a 2 μF What is the time constant of the
circuit.
(a) .5 second
(b) 1 msecond
(c) 2 seconds
(b) 1 msecond
1 TC = C * R
Where TC is Time Constant in seconds
C = Capacitance in Farads
R = Resistance in Ohms
1 TC = time required to charge capacitor to 63% of full charge OR to discharge it to 37% of it’s initial voltage
5 TC = time required to be fully charged / discharged
- The capacitance of a capacitor is the ratio of :
(a) voltage between plates to charge
(b) voltage between plates to plate spacing
(c) charge to voltage between plates
(c) charge to voltage between plates
Remember: Q = C * V
Where Q = Charge in Coulombs
C = Capacitance in Farads
V = Voltage in Volts
- Four 8 microfarad capacitors are connected in parallel. The equivalent
capacitance is :
(a) 2 microfarads
(b) 32 microfarads
(c) 8 microfarads
(b) 32 microfarads
Remember: Capacitors in parallel behave like resistors in series
Ctotal = C1 + C2 + ….
Ctotal = 8 + 8 + 8 + 8
Ctotal = 32 microfarads
- A 1 M ohm resistor is connected in series with a 1 μF capacitor across a 10V
battery. What is the voltage across the capacitor 1 second after the capacitor starts
charging.
(a) 5.2 V
(b) 6.32 V
(c) 8.65 V
(b) 6.32 V
1 TC = C * R
Where TC is Time Constant, C is capacitance in Farads and R is resistance in ohms
1 TC = (1x10^-6) * (1x10^6)
Remember (10^a) *(10^b) = 10^(a+b)
1 TC = 1 second
1 TC = 63.2% of charge or 37% of discharge, therefore after 1 second,
1 TC = 63.2% of 10V = 6.32V
- The switch on a DC circuit containing a fully charged capacitor is opened. The
voltage across the capacitor:
(a) Starts to fall exponentially to zero.
(b) Remains equal to the original charging voltage supplied
(c) Drops immediately to zero.
(b) Remains equal to the original charging voltage supplied
Option B: 7.36 volts
1 TC = 63.2% of full charge OR 36.8% discharge of its initial voltage
A capacitor is considered to be fully charged or discharged after 5 Time Constants
1 TC = C (Capacitance in Farads) * R (resistance in Ohms)
Option A: the max voltage that can be constantly applied
Note: Exceed the voltage at which the capacitor is rated, and you destroy the capacitor
Option B: the relative permittivity of the dielectric in relation to a vacuum
Note: ‘Relative’ means relative to ‘free space’ (a ‘vacuum’ in other words)
Option A: leaking dielectric capacitor