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Electricity, types of charges, current, circuits
 There are two types of charges :-
 Positive charge :- These are made of sub
atomic particle proton.
 Negative charge :- These are made of
negative sub atomic particle electron.
 The S.I. unit of charge is coulomb.
 An electron posses a negative charge of 1.5
x 10-19.
 The S.I. unit of one coulomb is equivalent to
the charge containing 6.25 x 10-18.
Conductors Insulators
 These substance have
the property to
conduct electricity
through them.
 These have free or
loosely held electrons
which helps in
conducting
electricity.
 Example – copper.
 These substance have
the property to
obstruct the flow of
electricity.
 These do not have free
electrons present in
them.
 Example – Rubber
Insulation.
 When a small electric charge is placed in the
electric field due to another charge, it
experiences a force. So, work has to be done
on the positive charge to move it against this
force of repulsion.
 The electric potential is defined as the work
done in moving a unit positive charge fro
infinity to that point.
 The concept of electric potential is closely linked to
that of the electric field. A small charge placed
within an electric field experiences a force, and to
have brought that charge to that point against the
force requires work. The electric potential at any
point is defined as the energy required to bring a
unit test charge from an infinite distance slowly to
that point.It is usually measured in volts.
 A voltmeter is an
instrument used for
measuring electrical
potential difference
between two points
in an electric
circuit.
 Voltmeter has a
high resistance so
that it takes
negligible current.
 The movement of electric charge is known as
an electric current, the intensity of which is
usually measured in amperes. Current can
consist of any moving charged particles; most
commonly these are electrons, but any
charge in motion constitutes a current.
 1 ampere =
1 𝐶𝑜𝑢𝑙𝑜𝑚𝑏
1 𝑆𝑒𝑐𝑜𝑛𝑑
.
 An ammeter is
a measuring
instrument used to
measure the electric
current in a circuit.
Electric currents are
measured in amperes (A),
hence the name.
 An ammeter should have
a very low resistance so
that it may not change
the value of current
flowing in the circuit.
 We know that an electric circuit, as shown in Fig.
12.1, comprises a cell(or a battery), a plug key,
electrical component(s), and connecting wires. It
is often convenient to draw a schematic diagram,
in which different components of the circuit are
represented by the symbols conveniently used.
Conventional symbols used to represent some of
the most commonly used electrical components.
 Ohm’s Law explains the relationship between
voltage (V or E), current (I) and resistance (R)
 Used by electricians, automotive technicians,
stereo installers.
 According to Ohm’s law : At constant
temperature, the current flowing through a
conductor is directly proportional to the
potential difference across its end.
 An electron traveling through the wires and loads of
the external circuit encounters
resistance. Resistance is the hindrance to the flow of
charge. For an electron, the journey from terminal to
terminal is not a direct route. Rather, it is a zigzag
path that results from countless collisions with fixed
atoms within the conducting material. The electrons
encounter resistance - a hindrance to their
movement.
 The S.I. unit of resistance is ohm’s (Ω).
i. Length of conductor.
ii. Area of cross section of the conductor (or
thickness of the conductor).
iii. Nature of the material of the conductor, and
iv. Temperature of conductor.
 It has been found by experiments that :
 The resistivity of a given of a given conductor is
directly proportional to its length.
 The resistivity of a given conductor is inversely
proportionWhere p(rho) is a constant known as
resistivity of the material.
 The resistivity of a substance is numerically equal
to the resistance of a rod of that substance which
is 1 meter long and 1 square meter in cross
section.
 Resistivity, p =
𝑅 𝑥 𝐴
𝑙
.
 The unit of resistance R is ohm.
 al to its area of cross section.
 Resistors can be combined in two
ways –
i. In series.
ii. In parallel.
 When two (or more) resistors are connected
end to end consecutively, they are said to be
connected in series.
 According to the law of combination of
resistance in series: The combined resistance
of any number of resistances connected in
series is equal to the sum of the individual
resistances.
R= R1 +R2 +R3+………..
 When two (or more) resistors are connected
between the same points, they are said to be
connected in parallel.
 According to the law of combination of resistance
in parallel: The reciprocal of the combined
resistance of any number of resistances
connected in parallel is equal to the sum of the
reciprocals of the individual resistances.
1/R= 1/R1 +1/R2 +1/R3+………..
 When a number of resistances are connected in
parallel then their combined resistance is less
than the smallest individual resistance.
Parallel connection Series connection
 If one electric appliance
stops working due to some
defect, then all other
appliances keep working
normally.
 In parallel circuits, each
electric appliance has its
own switch due to which it
can be turned on or off
independently.
 Each appliance gets same
voltage as that of power
source.
 If one electric appliance
stop working due to some
defect, then all other
appliances stop working.
 All the electric appliances
have only one switch due to
which they cannot be
turned on or off separately.
 In series circuit, the
appliances do not get same
voltage (220 V) as that of
the power supply line.
 In series circuit the overall
resistance of the circuit
increases due to which the
current from the power
source is low.
 When electricity passes through a high
resistance wire like a nichrome wire, the
resistance wire becomes very hot and
produces heat. This is called the heating
effect of current.
Let
An electric current I is flowing through a resistor
having resistance equal to R.
The potential difference through the resistor is
equal to V.
The charge Q flows through the circuit for the time
t.
Thus, work done in moving of charge Q of potential
difference V = VQ
Since, this charge Q flows through the circuit for
time t,
The heat produced in wire is directly proportional to
i. Square of current.
ii. Resistance of wire.
iii. Time for which current is passed
 H = I2 Rt gives the rate at which electric energy is dissipated or
consumed in an electric circuit. This is also termed as electric power.
The power P is given by
P = VI
Or P = I2R = V2/R
 The SI unit of electric power is watt (W). It is the power consumed by a
device that carries 1 A of current when operated at a potential difference
of 1 V. Thus,
1 W = 1 volt × 1 ampere = 1 V A
 The unit ‘watt’ is very small. Therefore, in actual practice we use a much
larger unit called ‘kilowatt’. It is equal to 1000 watts. Since electrical
energy is the product of power and time, the unit of electric energy is,
therefore, watt hour (W h). One watt hour is the energy consumed when
1 watt of power is used for 1 hour. The commercial unit of electric
energy is kilowatt hour (kW h), commonly known as ‘unit’.
1 kW h = 1000 watt × 3600 second
= 3.6 × 106 watt second
= 3.6 × 106 joule (J)
Electricity, types of charges, current, circuits

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Electricity, types of charges, current, circuits

  • 2.  There are two types of charges :-  Positive charge :- These are made of sub atomic particle proton.  Negative charge :- These are made of negative sub atomic particle electron.
  • 3.  The S.I. unit of charge is coulomb.  An electron posses a negative charge of 1.5 x 10-19.  The S.I. unit of one coulomb is equivalent to the charge containing 6.25 x 10-18.
  • 4. Conductors Insulators  These substance have the property to conduct electricity through them.  These have free or loosely held electrons which helps in conducting electricity.  Example – copper.  These substance have the property to obstruct the flow of electricity.  These do not have free electrons present in them.  Example – Rubber Insulation.
  • 5.  When a small electric charge is placed in the electric field due to another charge, it experiences a force. So, work has to be done on the positive charge to move it against this force of repulsion.  The electric potential is defined as the work done in moving a unit positive charge fro infinity to that point.
  • 6.  The concept of electric potential is closely linked to that of the electric field. A small charge placed within an electric field experiences a force, and to have brought that charge to that point against the force requires work. The electric potential at any point is defined as the energy required to bring a unit test charge from an infinite distance slowly to that point.It is usually measured in volts.
  • 7.  A voltmeter is an instrument used for measuring electrical potential difference between two points in an electric circuit.  Voltmeter has a high resistance so that it takes negligible current.
  • 8.  The movement of electric charge is known as an electric current, the intensity of which is usually measured in amperes. Current can consist of any moving charged particles; most commonly these are electrons, but any charge in motion constitutes a current.  1 ampere = 1 𝐶𝑜𝑢𝑙𝑜𝑚𝑏 1 𝑆𝑒𝑐𝑜𝑛𝑑 .
  • 9.  An ammeter is a measuring instrument used to measure the electric current in a circuit. Electric currents are measured in amperes (A), hence the name.  An ammeter should have a very low resistance so that it may not change the value of current flowing in the circuit.
  • 10.  We know that an electric circuit, as shown in Fig. 12.1, comprises a cell(or a battery), a plug key, electrical component(s), and connecting wires. It is often convenient to draw a schematic diagram, in which different components of the circuit are represented by the symbols conveniently used. Conventional symbols used to represent some of the most commonly used electrical components.
  • 11.  Ohm’s Law explains the relationship between voltage (V or E), current (I) and resistance (R)  Used by electricians, automotive technicians, stereo installers.  According to Ohm’s law : At constant temperature, the current flowing through a conductor is directly proportional to the potential difference across its end.
  • 12.  An electron traveling through the wires and loads of the external circuit encounters resistance. Resistance is the hindrance to the flow of charge. For an electron, the journey from terminal to terminal is not a direct route. Rather, it is a zigzag path that results from countless collisions with fixed atoms within the conducting material. The electrons encounter resistance - a hindrance to their movement.  The S.I. unit of resistance is ohm’s (Ω).
  • 13. i. Length of conductor. ii. Area of cross section of the conductor (or thickness of the conductor). iii. Nature of the material of the conductor, and iv. Temperature of conductor.
  • 14.  It has been found by experiments that :  The resistivity of a given of a given conductor is directly proportional to its length.  The resistivity of a given conductor is inversely proportionWhere p(rho) is a constant known as resistivity of the material.  The resistivity of a substance is numerically equal to the resistance of a rod of that substance which is 1 meter long and 1 square meter in cross section.  Resistivity, p = 𝑅 𝑥 𝐴 𝑙 .  The unit of resistance R is ohm.  al to its area of cross section.
  • 15.  Resistors can be combined in two ways – i. In series. ii. In parallel.
  • 16.  When two (or more) resistors are connected end to end consecutively, they are said to be connected in series.  According to the law of combination of resistance in series: The combined resistance of any number of resistances connected in series is equal to the sum of the individual resistances. R= R1 +R2 +R3+………..
  • 17.  When two (or more) resistors are connected between the same points, they are said to be connected in parallel.  According to the law of combination of resistance in parallel: The reciprocal of the combined resistance of any number of resistances connected in parallel is equal to the sum of the reciprocals of the individual resistances. 1/R= 1/R1 +1/R2 +1/R3+………..  When a number of resistances are connected in parallel then their combined resistance is less than the smallest individual resistance.
  • 18. Parallel connection Series connection  If one electric appliance stops working due to some defect, then all other appliances keep working normally.  In parallel circuits, each electric appliance has its own switch due to which it can be turned on or off independently.  Each appliance gets same voltage as that of power source.  If one electric appliance stop working due to some defect, then all other appliances stop working.  All the electric appliances have only one switch due to which they cannot be turned on or off separately.  In series circuit, the appliances do not get same voltage (220 V) as that of the power supply line.  In series circuit the overall resistance of the circuit increases due to which the current from the power source is low.
  • 19.  When electricity passes through a high resistance wire like a nichrome wire, the resistance wire becomes very hot and produces heat. This is called the heating effect of current.
  • 20. Let An electric current I is flowing through a resistor having resistance equal to R. The potential difference through the resistor is equal to V. The charge Q flows through the circuit for the time t. Thus, work done in moving of charge Q of potential difference V = VQ Since, this charge Q flows through the circuit for time t, The heat produced in wire is directly proportional to i. Square of current. ii. Resistance of wire. iii. Time for which current is passed
  • 21.  H = I2 Rt gives the rate at which electric energy is dissipated or consumed in an electric circuit. This is also termed as electric power. The power P is given by P = VI Or P = I2R = V2/R  The SI unit of electric power is watt (W). It is the power consumed by a device that carries 1 A of current when operated at a potential difference of 1 V. Thus, 1 W = 1 volt × 1 ampere = 1 V A  The unit ‘watt’ is very small. Therefore, in actual practice we use a much larger unit called ‘kilowatt’. It is equal to 1000 watts. Since electrical energy is the product of power and time, the unit of electric energy is, therefore, watt hour (W h). One watt hour is the energy consumed when 1 watt of power is used for 1 hour. The commercial unit of electric energy is kilowatt hour (kW h), commonly known as ‘unit’. 1 kW h = 1000 watt × 3600 second = 3.6 × 106 watt second = 3.6 × 106 joule (J)