Ohms law involves 3 variables - Voltage (\(E\), for Electromotive force) Resistance (\(R\)), and Current (\(I\)). In a recent webcast, Gordon West suggested a simple method for remembering their order. He suggests that you think of \(E\) as an Eagle, \(I\) as an Igloo, and \(R\) as a Rabbit.
Any time \(E\) is on the left side, \(I\) and \(R\) are on the right side; the Igloo and the Rabbit are both on the ground, so they go next to each other (multiplication, or \(E=I\times R\)). If \(E\) is on the right side, then the Eagle is always on top (in the air). So Resistance is \(\frac{E}{I}\), because the Eagle is always above the Igloo. Current (\(I\)) is \(\frac{E}{R}\), because the eagle is always above the Rabbit. (Remember that \(\frac{E}{R}\) means \(E\) divided by \(R\))
This might help you remember the formulae for Ohms Law.
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Tags: ohm's law electrical current electromotive force (voltage) resistance arrl chapter 3 arrl module 4
Ohms law involves 3 variables - Voltage (\(E\), for Electromotive force) Resistance (\(R\)), and Current (\(I\)). In a recent webcast, Gordon West suggested a simple method for remembering their order. He suggests that you think of \(E\) as an Eagle, \(I\) as an Igloo, and \(R\) as a Rabbit.
Any time \(E\) is on the left side, \(I\) and \(R\) are on the right side; the Igloo and the Rabbit are both on the ground, so they go next to each other (multiplication, or \(E=I\times R\)). If \(E\) is on the right side, then the Eagle is always on top (in the air). So Resistance is \(\frac{E}{I}\), because the Eagle is always above the Igloo. Current (\(I\)) is \(\frac{E}{R}\), because the eagle is always above the Rabbit. (Remember that \(\frac{E}{R}\) means \(E\) divided by \(R\))
This might help you remember the formulae for Ohms Law.
Last edited by kd7bbc. Register to edit
Tags: ohm's law electrical current electromotive force (voltage) resistance arrl chapter 3 arrl module 4
Ohms law involves 3 variables - Voltage (\(E\), for Electromotive force) Resistance (\(R\)), and Current (\(I\)). In a recent webcast, Gordon West suggested a simple method for remembering their order. He suggests that you think of \(E\) as an Eagle, \(I\) as an Igloo, and \(R\) as a Rabbit.
Any time \(E\) is on the left side, \(I\) and \(R\) are on the right side; the Igloo and the Rabbit are both on the ground, so they go next to each other (multiplication, or \(E=I\times R\)). If \(E\) is on the right side, then the Eagle is always on top (in the air). So Resistance is \(\frac{E}{I}\), because the Eagle is always above the Igloo. Current (\(I\)) is \(\frac{E}{R}\), because the eagle is always above the Rabbit. (Remember that \(\frac{E}{R}\) means \(E\) divided by \(R\))
This might help you remember the formulae for Ohms Law.
Last edited by kd7bbc. Register to edit
Tags: ohm's law resistance electromotive force (voltage) electrical current arrl chapter 3 arrl module 4
\(E = I \times R\)
\(R = \frac{E}{I}\) \(=\) \(\frac{90}{3}\) = 30 ohms
\(R\) = Resistance (ohms), \(E\) = Voltage (volts), \(I\) = Current (amperes)
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Tags: math ohm's law resistance electrical current electromotive force (voltage) arrl chapter 3 arrl module 4
\(E = I \times R\)
\(R = \frac{E}{I}\) \(=\) \(\frac{12}{1.5}\) = \(8\) ohms
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Tags: math ohm's law resistance electromotive force (voltage) electrical current arrl chapter 3 arrl module 4
\(E = I \times R\)
\(R = \frac{E}{I}\) \(=\) \(\frac{12}{4}\) \(=\) \(3\) ohms
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Tags: ohm's law math electromotive force (voltage) resistance arrl chapter 3 arrl module 4
\(E = I \times R\)
\(I = \frac{E}{R}\) \(=\) $\frac{120}{80} $\(= 1.5\) amperes
E = Electromotive force (Volts) I = Intensity (Amperes) R = Resistance (Ohms)
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Tags: math ohm's law electromotive force (voltage) resistance electrical current arrl chapter 3 arrl module 4
Voltage = Current \(\times\) Resistance
Which we can write as: \[E = I \times R\]
Where:
Time to plug and chug! \begin{align} I &= \frac{200 \text{ V}}{100\ \Omega}\\ I &= 2 \text{ A}\\ \end{align}
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Tags: ohm's law electrical current math resistance electromotive force (voltage) arrl chapter 3 arrl module 4
\(E = I \times R\)
\(I = \frac{E}{R} = \frac{240}{24} = 10\) amperes
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Tags: ohm's law math electrical current electromotive force (voltage) resistance arrl chapter 3 arrl module 4
This is an Ohm's law question. Remember
\(E = I \times R\)
\(E = 0.5 \text{ A} \times 2\ \Omega = 1 \text{ V}\)
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Tags: ohm's law math electrical current electromotive force (voltage) resistance arrl chapter 3 arrl module 4
Ohm's Law is the relationship between voltage, current, and the resistance in a DC circuit. It can be represented in the equation:
\(E = I \times R\)
Where \(E\) is the voltage/electromotive force (\(E\)), \(I\) is the current (\(A\)), and \(R\) is the resistance (Ω).
If you have any two values in the equation you can find the third:
So for our equation:
\(E = I \times R = 10Ω \times 1A = 10V\)
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Tags: ohm's law math electrical current electromotive force (voltage) resistance arrl chapter 3 arrl module 4
\(E = I \times R = 2 \times 10 = 20\) volts
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Tags: ohm's law math electrical current electromotive force (voltage) resistance arrl chapter 3 arrl module 4
In the animation below, the amount of voltage is indicated by the darkness of the green, and the current is represented by the "walking ant" animation.
The current is determined by the total resistance through the whole series so the current at the junction is unchanged as can be seen from the fact that all three test points show 10mA, and the dots move at the same speed through the whole series.
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Tags: arrl chapter 3 arrl module 3
In the animation below, the amount of voltage is indicated by the darkness of the green, and the current is represented by the "walking ant" animation.
Notice that across the components in parallel the current (85mA) is divided between the components based on the value of the components.
In this case the components are resistors and their values are resistance in ohms. The dots are moving faster through the \(100 \Omega\) resistor than they are through the \(500\Omega\) resistor. The speed of the dots indicates the amount of current, indicating less current through the higher value resistors.
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Tags: arrl chapter 3 arrl module 3
In the animation below, the amount of voltage is indicated by the darkness of the green, and the current is represented by the "walking ant" animation.
The current in the series doesn't change, but the voltage across each of the two components does change. So it is determined by the type and value of the components, in this case the resistance of the resistors.
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Tags: arrl chapter 3 arrl module 3
In the animation below, the amount of voltage is indicated by the darkness of the green, and the current is represented by the "walking ant" animation.
Notice that across the components in parallel the voltage (5V) is the same as the voltage source.. The values of the resistors have no effect.
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Tags: arrl chapter 3 arrl module 3