Class 12 Physics Theory

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Chapter 1

Electric Charges and Field

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Coulomb’s Law

The electrostatic force of attraction or repulsion between two point charges is directly proportional to the product of the two charges and inversely proportional to the square of the distance between them

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Electric Flux

The number of electric field lines passing normally in a given area

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Gauss Law

The total electric flux over a closed surface equals 1/εo times the net charge enclosed by the surface

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Chapter 2

Electrostatic Potential and Capacitance

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Electric Potential

The work done to bring a unit positive charge from infinity to a point against electrostatic force

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<p>Equipotential surfaces</p>

Equipotential surfaces

Surface in which all points have same potential

<p>Surface in which all points have same potential</p>
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Electrostatics of Conductors

  • Inside a conductor, the electrostatic field is zero since all the charges reside only on the surface

  • At the surface of a charged conductor (E = σ/εo), the electrostatic field must be normal to the surface at every point

  • Under static conditions, all the charges in a conductor lie on the surface

  • The electrostatic potential is constant throughout the volume of the conductor and has the same value (as inside) on its surface

  • Inside a cavity, the electric field is zero and protected from the external electric field. This is known as electrostatic shielding

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Dielectrics

Insulating materials that have bound charges.

Two types:

  • Polar molecule: +ve and -ve charged centres don’t coincide; permanent dipole moment. Eg: HCl

  • Non-polar molecule: +ve and -ve charge centres coincide; induced dipole moment. Eg: H2, O2, CO2, CH4

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Polarisation

The phenomenon in which a polar molecule orients itself along the direction of the external electric field or the non-polar molecules become temporary dipoles in presence of an external electric field

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Chapter 3

Current Electricity

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Ohm’s Law

The current flowing through a conductor is directly proportional to the potential difference across it when the temperature is constant

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Limitations of Ohm’s Law

  • Does not hold good for all materials. Devices which do not obey Ohm’s law are called non-ohmic or non-linear devices

<ul><li><p>Does not hold good for all materials. Devices which do not obey Ohm’s law are called non-ohmic or non-linear devices</p></li></ul><p></p>
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Temperature Dependence on Resistivity

  • For conductors: T increases; ρ increases

  • For semiconductors/insulators: T increases; ρ decreases

  • Metals have low resistivity and α is +ve and high

  • Nichrome has higher resistivity than metals and α is positive but low. Nichrome is used as a heating element since it has high resistivity

  • Manganin has higher resistance than metals but α is 0 and is used to make standard resistors

  • Semiconductors have high resistivity but α is -ve

<ul><li><p>For conductors: T increases; <span>ρ increases </span></p></li><li><p>For semiconductors/insulators: T increases; ρ decreases</p></li><li><p>Metals have low resistivity and<strong> </strong>α is +ve and high</p></li><li><p>Nichrome has higher resistivity than metals and α is positive but low. Nichrome is used as a heating element since it has high resistivity</p></li><li><p>Manganin has higher resistance than metals but α is 0 and is used to make standard resistors</p></li><li><p>Semiconductors have high resistivity but α is -ve</p></li></ul><p></p>
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Kirchoff’s Laws

  • First Law (Current Law): The sum of all the currents entering the junction is equal to the sum of the currents leaving the junction

  • Second Law (Voltage Law): The algebraic sum of the change in the potential for a closed loop involving resistors and cells in that group is zero

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Chapter 4

Moving Charges and Magnetism

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Biot Savart’s Law

The magnetic field due to a small current carrying element is directly proportional to:

  • Current element

  • sine of angle between the element and the point

and inversely proportional to:

  • Square of the distance between the element and the point

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Ampere’s Circuital Law

The closed integral of magnetic flux over a loop equals μo times the current enclosed by the loop

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Path of Charge

  • θ = 90o : circle

  • θ = 0o or 180o : straight line

  • θ 0o or 90o or 180o : helical

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1 Ampere

1 Ampere is the current passing through two parallel wires which are separated by 1m and they experience a force 2 × 10-7N/m

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Chapter 5

Magnetism and Matter

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Properties of Bar Magnets

  • Has 2 equal and opposite poles

  • If a magnetic is cut into two pieces, they split into two magnets with each having its own north and south pole

  • There is no magnetic monopole

  • When a bar magnet is cut laterally, pole strength decreases and when it is cur transversely, pole strength remains same

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Magnetic Field Lines

Imaginary lines that represent the magnetic field around a magnet

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Properties of Magnetic Field Lines

  • Form continuous curves that originate at the north pole and end at the south pole outside. Inside, they go from south to north

  • They never cross each other

  • They are closer together in areas of stronger magnetic field and spread out in areas of weaker magnetic field

  • The density of field lines at a point is directly proportional to the strength of the magnetic field at that point

  • If magnetic field lines are parallel - uniform

  • The direction of the magnetic field is given by the tangent to the field lines at that point

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Gauss Law for Magnetism

The closed integral of magnetic flux over a surface is zero

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Diamagnetic Materials

  • Exhibit negative magnetism i.e align themselves opposite to the aligned magnetic field

  • Have no unpaired electrons

  • Negative susceptibility

  • Relative permeability less than 1

  • When freely placed in an external magnetic field, it goes from a stronger to a weaker region

  • When not allowed to move in an external magnetic field, field lines expel out of it

  • They are weakly repelled in the presence of an external field

  • Superconducting materials are diamagnetic and hence expel all magnetic field lines out of it

  • Ex: Bismouth, Pb, Cu, N2, Si, H2O, NaCl

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Paramagnetic Materials

  • In the presence of an external field, the molecules align themselves in the direction of the field

  • Have unpaired electron(s)

  • Positive susceptibility

  • Relative Permeability greater than 1

  • When freely placed in an external magnetic field, it goes from a weaker to a stronger regions

  • They are weakly attracted in the presence of an external field

  • As the temperature increases, the molecules have thermal agitation so the net magnetic moment decreases. Hence the susceptibility of a paramagnet depends on temperature (inversely proportional)

  • Eg: Al, Na, Ca, O2, CuCl2

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Ferromagnetic Materials

  • They are paramagnetic and form domains

  • Domains: groups of atoms/molecules that behave as a single unit

  • The susceptibility of ferro magnets is very high

  • Relative Permeability is a lot greater than 1

  • As temperature increases the domain will break and ferro magnets will become para magnets

  • Ferro magnets can be classified as:

    • Hard: Retain magnetic property even after removing from an external field

      Eg: Alnico, loadstone

    • Soft: Does not retain magnetic property

      Eg: Fe, Ni, Co, Gadolinium

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Chapter 6

Electromagnetic Induction

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Faraday’s Law of Induction

The induced emf developed is directly proportional to the rate of change of magnetic flux linked with the closed circuit

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Lenz’s Law

Induced current always flows in a direction that opposes the rate of change of flux.

It is based in conservatioj of energy

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Self Inductance and Mutual Inductance

The phenomenon in which rate if change of current in a coil creates induced EMF in the same coil/in another coil

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1 Henry

Self: 1 henry is the self inductance of a coil which creates 1 Webber of magnetic flux when 1A current is passed through it

Mutual: 1 henry is the mutual inductance between two coils if 1A current passing through 1 coil creates a magnetic flux of 1 Wb in another coil

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Chapter 7

Alternating Current

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Phasor Diagrams

see cw

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Wattless Current

In case of a pure inductor or capacitor, the average power dissipated over a complete cycle is zero. Thus, the current flowing through it is known as wattless current

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Energy Loss in Transformers

Flux loss:

Cause: Flux created in primary coil is not completely linked with secondary coil

Minimisation: Keep the coils together

Heat Loss:

Cause: Heat loss in primary and secondary bindings due to resistance

Minimsation: Thick wires can be used

Eddy Current Loss:

Cause: Induced current in the core causes heat loss

Minimsation: Using laminated cores

Hysterisis Loss:

Cause: Repeated magnetisation and demagnetisation of the core created energy loss

Minimsation: Using materials with less hysterisis loss: Ex: Soft iron

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Chapter 8

Electromagnetic Waves

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Displacement Current
(Differentiate between conduction current and displacement current)

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Maxwell’s Equations

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EM Spectrum

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Chapter 9

Ray Optics and Optical Instruments

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Applications of TIR

  • Optical fibre cables

  • Mirage and Looming

  • Circle of illumination

  • TIR in prism

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Microscope

Used to achieve linear magnification of very small objects (uses convex lens)

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Simple Microscope

Uses a convex lens of small focal length

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Compound Microscope

2 convex lenses:

  1. Objective lens: Real, inverted, enlarged image, small focal length

  2. Eye piece: Virtual, erect, enlarged image, large focal length

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Telescope

  • A device that provides angular magnification to see distant objects

  • Has 2 convex lenses:

    • Objective Lens: Real, inverted, enlarged image, larger focal length and aperture

    • Eye piece: Virtual, erect, enlarged image, smaller focal length and aperture

  • Two types:

    • Astronomical

    • Terrestrial

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Drawbacks of Refracting Telescopes

  • The lens can only be supported at the edges

  • Lenses have chromatic aberration

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Advantages and Disadvantages of Reflecting Telescopes

Advantages:

  • The lens can be supported at the back

  • Don’t have chromatic aberration

Disadvantages:

  • Some rays of the object will be blocked by the observer

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Chapter 10

Wave Optics

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Huygen’s Principle

Each point of the wavefront is the source of a secondary disturbance and acts as a source of secondary disturbances called wavelets. These secondary wavelets propagate with speed of wave and their common tangent at a later time gives the new wavefront

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Coherent Sources and Conditions

  • Two sources are said to be coherent if they have same phase or constant phase difference

  • The light waves emitted by the sources must have the same frequency and wavelength

  • Two independent sources of light can never be coherent

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Incoherent Sources

  • Incoherent sources emit light waves having a different frequency, wavelength and phase

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Diffraction of Light

  • The phenomenon in which light bends around the sharp edges of obstacles

  • Diffraction is only evident if the wavelength and the size of obstacle is almost same

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Chapter 11

Dual Nature of Radiation of Matter

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Work Function

The minimum energy required to remove an electron from the surface of a metal

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Chapter 12

Atoms

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Impact Parameter

It is the perpendicular distance of the initial velocity vector of α-particles from the centre of the nucleus

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Distance of Closest Approach

The smallest distance an α-particle can go near the nucleus

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Rutherford’s Model

  • +ve charged nucleus at the centre of the atom and electrons revolved around the nucleus in circular orbits

  • The centripetal force required for a dynamically stable orbit is given by the electrostatic force

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Drawbacks of Rutherford’s Model

  • Could not explain stability of an atom: As electron revolves around the nucleus, it should emit radiation, lose energy and spiral into the nucleus

  • Could not explain line spectra: Emission of line spectra by gases could not be explained since this model predicts continuous spectra but cannot explain why

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Bohr’s Postulates

  • Electrons could only revolve around the nucleus in stable orbits in which no radiation is emitted

  • An electron can revolve in orbits around the nucleus in which the angular momentum of electron is the integral multiple of h/2π

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Drawbacks of Bohr’s Model

  • Could not explain the relative intensity of spectral lines

  • It is only applicable for H-like atoms

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de-Broglie’s explanation on Bohr’s Model (second postulate)

According to de-Broglie electrons can exist in orbitals where the circumference of the orbit is the integral multiple of de-Broglie’s wavelength of electron

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Chapter 13

Nuclei

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Binding Energy of Nucleus

  • The energy required to bind the protons and neutrons inside the nucleus against the coulombic repulsion

  • For 30 < A < 170: Ebn is kiw

  • For A < 10: Nuclear fusion is energetically possible

  • For A > 230: Nuclear fission is energetically possible

<ul><li><p>The energy required to bind the protons and neutrons inside the nucleus against the coulombic repulsion</p></li><li><p>For 30 &lt; A &lt; 170: E<sub>bn</sub> is kiw</p></li><li><p>For A &lt; 10: Nuclear fusion is energetically possible</p></li><li><p>For A &gt; 230: Nuclear fission is energetically possible</p></li></ul><p></p>
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Properties of Nuclear Force

  • Strongest of all fundamental forces; short range force

  • Has a saturation property; K.E per nucleon is almost a constant (8 MeV)

  • Charge independent; same for p-p, n-n, p-n

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Nuclear Fission

  • The process in which a heavy nucleus breaks into smaller fragments with the release of energy

  • Eg: When uranium is bombarded by a neutron

<ul><li><p>The process in which a heavy nucleus breaks into smaller fragments with the release of energy</p></li><li><p>Eg: When uranium is bombarded by a neutron</p><p></p></li></ul><p></p>
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Nuclear Fusion

  • The process in which two or more lighter nuclei join together to form a nucleus with the release of energy

  • Required very high temperatures (108 K) to overcome the coulombic repulsion and fuses. So it is called a thermonuclear reaction

<ul><li><p>The process in which two or more lighter nuclei join together to form a nucleus with the release of energy</p></li><li><p>Required very high temperatures (10<sup>8 </sup>K) to overcome the coulombic repulsion and fuses. So it is called a thermonuclear reaction</p></li></ul><p></p>
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Chapter 14

Semiconductor Electronics: Materials, Devices, and Simple Circuits

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Semiconductors

  • Materials whose conductivity ranges between 105 - 10-6 S/m

  • Classified into elemental (pure Si or Ge) and compoundal (inorganic: PbS, GaAs; organic: anthracine)

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Energy Bands and Energy Band Diagrams

  • Collection of closely spaced energy levels

<ul><li><p>Collection of closely spaced energy levels</p><p></p></li></ul><p></p>
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Intrinsic semiconductors

  • Pure/undoped (Si or Ge)

  • In intrinsic semiconductors, the number of excited electrons is equal to the number of holes

  • It shows a low electrical conductivity under room temperature (insulator at 0K) and its conductivity depends on its temperature

<ul><li><p>Pure/<span>undoped</span> (Si or Ge)</p></li><li><p><span>In intrinsic semiconductors, the number of excited electrons is equal to the number of holes</span></p></li><li><p><span>It shows a low electrical conductivity under room temperature (insulator at 0K) and its conductivity depends on its temperature</span></p></li></ul><p></p>
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Extrinsic semiconductors

  • Obtained when an impurity is added to intrinsic semiconductors

  • Adding impurities or dopants increases conductivity and this process is called doping

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p-type Semiconductors

  • When an intrinsic conductor is doped with trivalent impurities (Al, In, B)

  • Majority carriers: holes

  • Minority carriers: electrons

  • In a p-type semiconductor, the hole density is much greater than the electron density

  • The acceptor energy level of the p-type is close to the valency bond and away from the conduction band

<ul><li><p>When an intrinsic conductor is doped with trivalent impurities (Al, In, B)</p></li><li><p>Majority carriers: holes</p></li><li><p>Minority carriers: electrons</p></li><li><p>In a p-type semiconductor, the hole density is much greater than the electron density</p></li><li><p>The acceptor energy level of the p-type is close to the valency bond and away from the conduction band</p></li></ul><p></p>
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n-type Semiconductors

  • Obtained when an intrinsic conductor is doped with pentavalent impurities (P, As, Sb)

  • Majority carriers: electrons

  • Minority carriers: holes

  • In the n-type of semiconductor, the electron density is much greater than the hole density

  • The donor energy level of n-type is close to the conduction band and away from the valency band

<ul><li><p>Obtained when an intrinsic conductor is doped with pentavalent impurities (P, As, Sb)</p></li><li><p>Majority carriers: electrons</p></li><li><p>Minority carriers: holes</p></li><li><p>In the n-type of semiconductor, the electron density is much greater than the hole density</p></li><li><p><span>The donor energy level of n-type is close to the conduction band and away from the valency band</span></p></li></ul><p></p>
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p-n Junction diode

  • A junction known as the p-n junction is an interface or a boundary that is present between p and n-type semiconductor

  • The side which is known as the p-side or the positive side of the semiconductor has an excess of holes and the n-side or the negative side has an excess of electrons

  • Cannot be formed by joining separate p and n-type materials

  • A single waver of p-type material is doped with n-type material on one side and it forms a junction in the middle

  • When the junction forms, two processes occur:

    • Diffusion: Due to the difference in concentration of charge carriers; free electron diffusion from n-side to p-side; hole diffusion from p-side to n-side

    • Drift: During diffusion, a depletion region is created due to the recombining of electron-hole paris consisting of immobile donors and acceptors (no charge carriers). An electric field is established in the region due to immobile ions and it is directed from the n-side to the p-side

  • There is a potential barrier across PN junction that prevents charge carriers from crossing the junction at equilibrium (Idiffusion = Idrift; I = 0)

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p-n Junction in forward bias

  • When the p-side is connected to the +ve terminal and the n-side is connected to the -ve terminal

  • The width of the depletion region reduces

  • Effective barrier height reduces and when the external voltage is equal to the barrier potential, the barrier disappears and charge carriers start crossing the junction resulting in a current flow

  • The diffusion current will be greater than the drift current

  • After cut-in voltage, the current increases rapidly and the diode offers less resistance

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p-n Junction in reverse bias

  • When the p-side is connected to the -ve terminal and the n-side is connected to the +ve terminal

  • The width of the depletion region increases

  • Potential barrier increases

  • The motion of carriers from one side of the junction to another decreases

  • The drift current will be greater than the diffusion current

  • After the breakdown voltage, the current increases heavily

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Ideal Diode

  • Vcut-in = 0

  • Vr =

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<p>Rectifier</p>

Rectifier

  • A device that converts AC to DC:

    • Half Wave Rectifier: step-down transformer; one diode

    • Full Wave Rectifier: centre-tap transformer; 2 diodes

<ul><li><p>A device that converts AC to DC:</p><ul><li><p>Half Wave Rectifier: step-down transformer; one diode</p></li><li><p>Full Wave Rectifier: centre-tap transformer; 2 diodes</p></li></ul></li></ul><p></p>
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