Group T5C

Storing and Moving Energy: Capacitance, Inductance, Impedance, and Power

Concept

Every lesson in this unit so far has dealt with resistance — a component that simply turns electrical energy into heat and gets out of the way. Capacitors and inductors do something different: instead of burning energy off, they store it temporarily and hand it back a moment later. That distinction is the whole reason this pair of components gets its own vocabulary. A capacitor stores energy in an electric field, built up between two conductive plates separated by a thin insulating layer. Apply a voltage across those plates and the field grows, pulling in charge; remove the voltage and the field collapses, pushing that charge back out. The property describing how much charge — and how much energy — a given capacitor can hold in that field at a given voltage is capacitance, and it's measured in farads. A whole farad is an enormous quantity for a real component, so the parts you'll actually meet in T6A get specified in microfarads and picofarads instead. For now the concept is what matters: capacitance is stored energy, held in a field, waiting to be released.

Concept

Inductance is capacitance's mirror image. Where a capacitor holds energy in an electric field between two plates, an inductor holds it in a magnetic field built up around a coil of wire. Push current through a loop of wire and that current creates a magnetic field circling it; coil the wire around itself so those fields overlap and reinforce, and the total field — and the energy tied up in it — grows with every added turn. The property describing how strongly a given coil resists a change in the current flowing through it, by virtue of that stored field, is inductance, and its unit is the henry. A capacitor and an inductor push back against change in opposite ways: a capacitor resists a change in the voltage across it, while an inductor resists a change in the current through it. Neither behaves like a plain resistor, which treats a slow trickle and a sudden surge identically. That reaction to change, rather than flat opposition to flow, is what makes both parts indispensable for filtering, tuning, and timing — exactly the behavior T6A picks up once real capacitors and inductors are in your hands.

Concept

Ohm's Law, from two lessons back, ties voltage, current, and resistance together — but it was written for the steady, one-direction flow of DC. Once current starts alternating, reversing direction dozens or millions of times a second, capacitors and inductors stop being bystanders and start actively fighting the change, each in the manner described above. That AC-specific pushback, separate from plain resistance, is called reactance, and it depends on frequency: a capacitor resists a slow change less than a fast one, while an inductor does the reverse. Add reactance together with a circuit's ordinary resistance and the result is the total pushback an AC circuit presents against current — and that combined total has its own name, impedance, measured conveniently in the very same unit resistance uses: the ohm. Impedance is why a station's transmitter, feedline, and antenna all get described using matching numbers — fifty ohms is the standard you'll meet again and again — and why a bad enough mismatch means power stops reaching the antenna and starts reflecting back toward the radio instead. Resistance is the DC special case; impedance is the general AC picture that contains it.

Concept

Radio frequency, RF for short, describes how fast a signal's voltage or current reverses direction and repeats — measured in cycles per second, a unit called the hertz. A station operating anywhere on the amateur bands works somewhere between roughly half a million and many billions of hertz, and writing out that many digits every time would be unworkable, which is exactly the problem the metric prefixes from two lessons back exist to solve. A thousand hertz is a kilohertz, and the prefix for thousand gets a lowercase letter. A million hertz is a megahertz, and the prefix for million gets a capital letter instead. That capitalization isn't decoration — SI convention keeps the thousand-multiplier and the million-multiplier visually distinct on purpose, so a stray typo or a sloppy handwritten note can't turn one into the other. Two meters, the band this course has already spent a full lesson on, runs from 144 to 148 megahertz — a span that would be nine unreadable digits long without a prefix doing that work. Getting the prefix right isn't a formality; misreading kilo for mega misreads a frequency by a factor of a thousand.

Concept

Power is the rate energy gets used, measured in watts, and in a DC circuit it comes from the same two quantities Ohm's Law already introduced: voltage and current. Multiply the two together and the result is power — volts times amps equals watts, a straight multiplication, nothing more complicated hiding underneath. A handheld radio pulling 2 amps from a 12-volt battery is drawing 24 watts; push the current draw to 4 amps at that same 12 volts and the power doubles right along with it to 48 watts, because the relationship scales exactly the way multiplication does. That same relationship rearranges cleanly in either direction: given a radio's rated power draw in watts and its supply voltage, dividing power by voltage recovers the current it will pull — the number that actually decides what gauge of wire and what size of fuse an installation needs. Getting that current figure right before wiring a station matters. Undersize the wire or the fuse for the current a given power level actually demands, and the failure shows up as a melted connector or a nuisance-tripping breaker, not a graceful shutdown.

Concept

Put capacitance, inductance, impedance, and power together and they answer the practical question this whole unit has been building toward: what actually happens inside a station once current starts flowing? A power supply is rated in watts because that number, more than volts or amps alone, tells you what it can actually deliver to a radio drawing current at a particular voltage. A feedline and antenna are matched in ohms of impedance because a mismatch there wastes power as reflected energy instead of radiated signal. And the capacitors and inductors that make impedance frequency-dependent in the first place aren't abstractions — they're physical parts sitting inside every filter, tuner, and matching network a station uses, which is exactly where T6A picks up next, putting real components under these ideas for the first time. None of these four concepts stands alone: inductance and capacitance explain why impedance depends on frequency, impedance explains why matching numbers across a station matters, and the power calculation explains what a given voltage and current combination actually costs or delivers. That's the electrical-principles toolkit assembled in one place, ready to attach to hardware.

Analogy

Two mental pictures, borrowed from plumbing, make the difference between capacitance and inductance concrete. A capacitor behaves like a small tank plumbed into a pipe: turn on the flow and the tank fills, absorbing water without letting pressure downstream jump immediately; turn off the flow and the tank drains back into the pipe, keeping some flow going for a moment after the source stops. An inductor behaves like a heavy flywheel spliced into that same pipe instead: at rest it resists starting to spin, so flow ramps up gradually rather than jumping to full force the instant a valve opens; and once spinning fast, it resists stopping too, keeping flow going for a moment after a valve slams shut. A resistor, by contrast, is just a narrow section of pipe — it slows flow all the time, in exactly the same way, with nothing stored and nothing released. Two components that store and release energy; one that only restricts it. That's the entire distinction capacitance and inductance are built to describe.