Electrical principles, math for electronics, electronic principles, Ohm's Law
Electronic principles; capacitance, inductance, current flow in circuits, alternating current, definition of RF, power calculations
What is the ability to store energy in an electric field called?
A capacitor is a passive component made of two conductive plates separated by an insulator (called a dielectric). When voltage is applied across the plates, it creates an electric field in the dielectric — and this field stores energy. The property that describes this ability is called capacitance.
So remember:
Capacitance = ability to store energy in an electric field
This is often confused with inductance, which is the ability to store energy in a magnetic field. Both are ways of storing energy, but they work differently.
To help keep them straight:
A helpful acronym: MICE
Magnetic → Inductance
Capacitance → Electric
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Tags: electronics definitions capacitance
The basic unit of capacitance, the Farad, is named for the physicist Michael Faraday.
The other units listed here are:
"Henry was Inducted into the hall of fame, and Faraday tipped his Cap(acitance)."
An additional memory aid: Many of us have heard of a Faraday Cage. Cages CAPture things (CAPacitance)
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Tags: electronics definitions capacitance
What is the ability to store energy in a magnetic field called?
An inductor is a passive electronic component made by coiling wire — often around a core, which may be magnetic (like ferrite) or non-magnetic (like air), depending on the application. When current flows through the coil, it creates a magnetic field around it — and that magnetic field stores energy. The property that describes this ability to store energy in a magnetic field is called inductance.
This is a very common source of confusion:
Many people mix up inductance and capacitance because both refer to storing energy — but they store it in different types of fields.
To help keep them straight:
A helpful acronym: MICE
Magnetic → Inductance
Capacitance → Electric
So for this question, the ability to store energy in a magnetic field is called inductance.
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Tags: electronics definitions inductance
An inductor is a passive electrical component that stores energy in a magnetic field; its unit is the henry, which is named for Joseph Henry.
It's good to know what the other units listed are as well, since they are all real units:
Study Tip: Consider using the line "Henry was inducted into the hall of fame, and (Farad)ay tipped his Cap(acitance)" to jog your memory.
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Tags: electronics definitions inductance
Hertz is the standard unit for frequency, as used in the SI unit system. It is defined as the number of cycles per second of something periodic. For example a quartz clock ticks at \(1\)Hz. The wall outlet AC (in the US) is set to \(60\)Hz. The tone of A just below middle C is \(220\) Hz. The unit is named after Heinrich Hertz](wiki/Heinrich_Hertz). Here is a graphical example from Wikipedia.
The other (incorrect) answers here are:
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Tags: frequencies definitions
What is the abbreviation that refers to radio frequency signals of all types?
RF is short for "Radio Frequency". The other listed options mean:
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Tags: radio waves definitions
What is a usual name for electromagnetic waves that travel through space?
Electromagnetic waves are radio waves. Radio waves are typically denoted by electromagnetic wavelengths longer then Infrared. As with all electromagnetic waves, they travel at the speed of light.
The other wrong options:
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Tags: radio waves definitions
What is the formula used to calculate electrical power in a DC circuit?
\[P={E}\times{I}\]
\[E=\frac{P}{I}\]
\[I=\frac{P}{E}\]
An easy way to remember is "Pixie". P I x E
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Tags: formulas math electrical power electrical current electromotive force (voltage) power law
How much power is being used in a circuit when the applied voltage is 13.8 volts DC and the current is 10 amperes?
\(P = I \times E\) \(=\) \(10 \times 13.8\) \(=\) \(138\) watts
The formula for electrical power is \(P = I \times E\).
"Power (in watts) equals Current (in amperes) multiplied by Potential Energy (in volts)."
\(P\) (watts) = \(10\) (amps)\(\times 13.8\) (volts)
\(10 \times 13.8 = 138\)
\(138\) watts
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Tags: math dc power electrical power electromotive force (voltage) electrical current power law
How much power is being used in a circuit when the applied voltage is 12 volts DC and the current is 2.5 amperes?
Power is the rate of of electrical energy generation or consumption.
\(P = V \times I\) (watts \(=\) volts \(\times\) amperes)
Where \(P\) is power (\(W\)), \(V\) is voltage (\(V\)), and \(I\) is current (\(A\)).
\(P = 12V \times 2.5A = 30W\)
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Tags: math dc power electrical power electromotive force (voltage) electrical current power law
How many amperes are flowing in a circuit when the applied voltage is 12 volts DC and the load is 120 watts?
We will use the Power Law, which is most commonly written as:
\[P = I \times E\]
We are given:
\(\begin{align} \text{(Power) } P &= 120\text{ watts}\\ \text{(Current) } I &= \text{?}\\ \text{(Voltage) } E &= 12\text{ volts}\\ \end{align}\)
To solve for \(I\) we can divide both sides by \(E\) and get
\(\begin{align} I &= \frac{P}{E}\\ I &= \frac{120}{12}\\ &= 10\text{ amperes} \end{align}\)
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Tags: math ohm's law electrical current electrical power