ELECTRICAL PRINCIPLES
ELECTRICAL PRINCIPLES
Capacitance and inductance terminology and units; Radio frequency definition and units; Impedance definition and units; Calculating power
What describes the ability to store energy in an electric field?
A capacitor is a passive component made of two conductive plates separated by an insulator (the dielectric). When a voltage is applied across the plates, an electric field forms in the dielectric and this field stores energy. The property that describes the amount of energy a capacitor can store is called capacitance.
Capacitance therefore describes the ability to store energy in an electric field. This is often compared with inductance, which describes the ability to store energy in a magnetic field — they both store energy but in different ways.
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The basic unit of capacitance, the Farad, is named for the physicist Michael Faraday. Capacitance measures how much electric charge a component stores per volt of potential difference.
The other units listed here are:
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What describes the ability to store energy in a magnetic field?
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 common point of confusion because both inductance and capacitance refer to storing energy, but they store it in different kinds of fields:
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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 helpful to know what the other units listed are, since they are all real units:
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Impedance is a measure of how much a circuit element resists the flow of alternating current, combining the effects of resistance, inductive reactance, and capacitive reactance. Because it quantifies opposition to current in the same way resistance does, impedance is measured in the same unit as resistance: ohms.
The important distinction is that impedance depends on frequency: inductors and capacitors change how much they oppose current as frequency changes. For example, inductors have low opposition at DC (frequency = 0) but increasing impedance at higher frequencies because they resist changes in current. Capacitors have very high opposition at DC (they block steady current) but lower impedance at higher frequencies because they pass changing voltages more easily.
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The correct abbreviation is kHz. The unit hertz is written "Hz" and the metric prefix for kilo (one thousand) is the lowercase "k", so the proper combined symbol is kHz.
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M is the SI prefix for mega, meaning one million (×10^6). Hz is the SI unit symbol for hertz, meaning cycles per second. The correct abbreviation combines the prefix and the unit with the proper capitalization: MHz.
Capitalization matters in SI symbols: an uppercase M means mega (10^6), while a lowercase m means milli (10^-3). Likewise, the unit symbol for hertz is properly written with an uppercase H and a lowercase z (Hz), not all uppercase or incorrect letter-case mixes.
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What formula is used to calculate electrical power (P) in a DC circuit?
The power in a DC circuit is the product of voltage and current:
\[P = E \times I\]
From this you can rearrange to solve for any one quantity:
\[E = \frac{P}{I}\]
\[I = \frac{P}{E}\]
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How much power is delivered by a voltage of 13.8 volts DC and a current of 10 amperes?
The electrical power delivered is the product of current and voltage. Using P = I × E, substitute the given values: P = 10 A × 13.8 V = 138 watts.
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How much power is delivered by a voltage of 12 volts DC and a current of 2.5 amperes?
Power is the rate at which electrical energy is generated or consumed. For a DC circuit, electrical power is the product of voltage and current:
P = V × I
Substitute the given values:
P = 12 V × 2.5 A = 30 W
So the circuit delivers 30 watts of power.
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How much current is required to deliver 120 watts at a voltage of 12 volts DC?
We use the power law:
\[P = I \times E\]
Given:
\[\begin{align} \text{(Power) } P &= 120\text{ watts}\\ \text{(Current) } I &= \text{?}\\ \text{(Voltage) } E &= 12\text{ volts}\\ \end{align}\]
Solve for current by dividing both sides by the voltage:
\[\begin{align} I &= \frac{P}{E}\\ I &= \frac{120}{12}\\ &= 10\text{ amperes} \end{align}\]
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What is impedance?
Impedance is the measure of how much a circuit resists the flow of alternating current. The inverse of resistance is conductance (measured in siemens, historically called mhos), so the inverse of resistance is not impedance. The inverse of reactance by itself is not a commonly used single term; the inverse of impedance as a whole is admittance (also measured in siemens), whose imaginary part is called susceptance. Power-handling capability is measured in watts and is unrelated to the definition of impedance.
Impedance is measured in ohms and is represented by the symbol Z. For purely DC systems, impedance reduces to ordinary resistance. In AC circuits, impedance generally has both magnitude and phase and is represented as a complex number (real part = resistance, imaginary part = reactance).
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