Contents
1
1. Ohm’s Law
2. Relationship of Voltage, Current,
Resistance
3. Calculating Voltage, Current,
Resistance
Introduction
 In 1816 Georg Simon Ohm found that
current, voltage, and resistance are related
in a specific and predictable way.
 Ohm expressed this relationship with a
formula that is known today as Ohm's Law
• Ohm's law describes mathematically how
voltage, current, and resistance in a circuit
are related.
2
3
•Ohm determined experimentally that if the voltage
across a resistor is increased, the current through the
resistor will also increase; and, likewise, if the voltage
is decreased, the current will decrease.
4
Ohm also determined that if the voltage is
kept constant, less resistance results in more
current, and, also, more resistance results in
less current.
5
Ohm's law states that current is directly
proportional to voltage and inversely
proportional to resistance.
6
The Linear Relationship of Current
and Voltage:
 In resistive circuits, current and voltage are
linearly proportional.
 Linear means that if one of the quantities is
increased or decreased by a certain
percentage, the other will increase or
decrease by the same percentage, assuming
that the resistance is constant in value.
 For example, if the voltage across a resistor
is tripled, the current will triple.
7
8
9
Let's take a constant value of resistance, for
example, 10.0, and calculate the current for
several values of voltage ranging from 10 V to
100 V in the circuit in Figure.
The current values obtained are shown in
Figure. The graph of the I values versus the V
values is shown in Figure. Note that it is a
straight line graph. This graph tells us that a
change in voltage results in a linearly
proportional change in current.
10
11
As you have seen, current varies inversely with
resistance as expressed by Ohm's law, I = VR. When
the resistance is reduced, the current goes up; when
the resistance is increased, the current goes down.
Let's take a constant value of voltage, for example,
10 V, and calculate the current for several values of
resistance ranging from 10 n to 100 n in the circuit
in Figure. The values obtained are shown in Figure.
The graph of the I values versus the R values is
shown in Figure.
The Inverse Relationship of Current and
Resistance
12
13
Calculating Current:
Solution:
1. If the resistance is 47 ohm and the voltage is 50
volt, what is the current?
2. If V= 5 V and R=1000 ohm, what is the current?
3. If V= 50 V and R=1 K ohm, what is the current?
4. If V= 50 V and R=10 K ohm, what is the current?
14
Related Problems:
15
16
1. If V= 25 V and R=1.8 M ohm, what is the
current?
2. If R is doubled in the circuit, what is the
new value of current?
17
Calculating Voltage
18
19
20
21
22
AP L5 Ohm_s Law and its explaination.pptx

AP L5 Ohm_s Law and its explaination.pptx

  • 1.
    Contents 1 1. Ohm’s Law 2.Relationship of Voltage, Current, Resistance 3. Calculating Voltage, Current, Resistance
  • 2.
    Introduction  In 1816Georg Simon Ohm found that current, voltage, and resistance are related in a specific and predictable way.  Ohm expressed this relationship with a formula that is known today as Ohm's Law • Ohm's law describes mathematically how voltage, current, and resistance in a circuit are related. 2
  • 3.
    3 •Ohm determined experimentallythat if the voltage across a resistor is increased, the current through the resistor will also increase; and, likewise, if the voltage is decreased, the current will decrease.
  • 4.
    4 Ohm also determinedthat if the voltage is kept constant, less resistance results in more current, and, also, more resistance results in less current.
  • 5.
    5 Ohm's law statesthat current is directly proportional to voltage and inversely proportional to resistance.
  • 6.
  • 7.
    The Linear Relationshipof Current and Voltage:  In resistive circuits, current and voltage are linearly proportional.  Linear means that if one of the quantities is increased or decreased by a certain percentage, the other will increase or decrease by the same percentage, assuming that the resistance is constant in value.  For example, if the voltage across a resistor is tripled, the current will triple. 7
  • 8.
  • 9.
    9 Let's take aconstant value of resistance, for example, 10.0, and calculate the current for several values of voltage ranging from 10 V to 100 V in the circuit in Figure. The current values obtained are shown in Figure. The graph of the I values versus the V values is shown in Figure. Note that it is a straight line graph. This graph tells us that a change in voltage results in a linearly proportional change in current.
  • 10.
  • 11.
    11 As you haveseen, current varies inversely with resistance as expressed by Ohm's law, I = VR. When the resistance is reduced, the current goes up; when the resistance is increased, the current goes down. Let's take a constant value of voltage, for example, 10 V, and calculate the current for several values of resistance ranging from 10 n to 100 n in the circuit in Figure. The values obtained are shown in Figure. The graph of the I values versus the R values is shown in Figure. The Inverse Relationship of Current and Resistance
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  • 14.
    1. If theresistance is 47 ohm and the voltage is 50 volt, what is the current? 2. If V= 5 V and R=1000 ohm, what is the current? 3. If V= 50 V and R=1 K ohm, what is the current? 4. If V= 50 V and R=10 K ohm, what is the current? 14 Related Problems:
  • 15.
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    16 1. If V=25 V and R=1.8 M ohm, what is the current? 2. If R is doubled in the circuit, what is the new value of current?
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