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Capacitor A device that stores energy by maintaining a separation between positive and negative charge. Can store electric charge / energy in the electric.

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Presentation on theme: "Capacitor A device that stores energy by maintaining a separation between positive and negative charge. Can store electric charge / energy in the electric."— Presentation transcript:

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2 Capacitor A device that stores energy by maintaining a separation between positive and negative charge. Can store electric charge / energy in the electric field between its plates (like a bucket of water which can be filled and emptied). (Symbol: )

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4 capacitors

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8 Parallel Plate Capacitor
+Q -Q q and V are proportional: q = C V C = Capacitance (a fixed property of each capacitor) SI unit = 1 Farad (F) i.e. 3μF = 3*10-6 F Battery V As a uniform Field exists then:

9 (a fixed property of each capacitor)
Q and V are proportional: Q = C V C = Capacitance (a fixed property of each capacitor)

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11 The capacitance of a parallel capacitor depends on 3 factors
1) A = plate area C  A 2) d = plate separation C  1/d A d (0= 8.85 x C2/Nm2) εo is the absolute permittivity of free space 3) Adding a dielectric εr = dielectric constant Adding a dielectric increases the Capacitance

12 Dielectrics -electrically insulating material
What happens to the Electric Field? Capacitor without a dielectric Capacitor with a dielectric The Electric Field magnitude is less in a dielectric How much less depends on the dielectric constant () of the material

13 The molecules in a dielectric tend to become oriented in a way that reduces the electric field.
The dielectric ‘blocks’ some of the electric field lines, so the voltage decreases. Since Q=CV, if V decreases, C increases. Q must stay constant because the capacitor is not connected to a voltage source. This means that the electric field within the dielectric is less than it would be in air, allowing more charge to be stored for the same potential.

14 When the capacitor is fully charged: the current flow stops
SI unit = 1 Farad (F) i.e. 3μF = 3*10-6 F When the capacitor is fully charged: the current flow stops both plates have an equal and opposite amount of charge Q the pd across the plates, V = the supply voltage a uniform electric field exists between the plates

15 Determine C

16 Determine Q

17 Determine C & V with εr = 5.0

18 DIELECTRIC CONSTANT OF MATERIALS
Capacitors Show the area of the capacitor plate is 48 mm2; and determine the value of the capacitor. A porcelain dielectric is placed between the plates. What is the value of the new capacitance? 100 mm 12 mm 4.0 mm distance metres cm 1 x 10-2 mm 1 x 10-3 µm 1 x 10-6 nm 1 x 10-9 pm 1 x 10-12 DIELECTRIC CONSTANT OF MATERIALS Air 1.00 Cellulose 3.70 Glass 7.75 Teflon 2.10 Fiber 6.00 Mica 5.40 Paper 3.00 Porcelain 5.57 Quartz 3.80

19 A M M Capacitors Show the area of the capacitor plate is 48 mm2.
determine the value of the capacitor. 100 mm 12 mm 4.0 mm A porcelain dielectric is placed between the plates. What is the value of the new capacitance (Cd)? A M M

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23 [1] a) Calculate the capacitance of a capacitor whose plates are 20 cm x 3.0 cm and are separated by a 1.0 mm air (εo = 8.85 x C2/N m2) gap. b) What is the charge on each plate if the capacitor is connected to a 12 V battery? c) What is the electric field between the plates? [2]What is the capacitance in μF of a capacitor carrying a charge of C and having a 6 V potential difference? [3] If a capacitor has opposite 5.2 µC charges on the plates, and an electric field of 2.0 kV/mm is desired between the plates, what must each plate’s area be?


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