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Capacitors

A capacitor stores electrical energy in an electric field between two conductive plates separated by an insulating material called a dielectric. Unlike a resistor which dissipates energy as heat, a capacitor stores and releases energy — making it one of the most versatile components in electronics and a critical building block in every radio circuit.

What you will learn: How capacitors store charge, the main capacitor types and their markings, how to calculate capacitance in series and parallel circuits, the RC time constant, and capacitive reactance — the key to understanding how capacitors behave at radio frequencies.

How Capacitors Work

A capacitor consists of two conductive plates facing each other with a dielectric (insulator) between them. When a voltage is applied, electrons accumulate on one plate and are repelled from the other, creating an electric field across the dielectric. This field stores energy. When the voltage source is removed, the capacitor discharges, releasing the stored energy back into the circuit.

Capacitance is measured in farads (F). One farad is the capacitance that stores one coulomb of charge when one volt is applied. Practical capacitors are much smaller:

  • Microfarad (µF) — 10−6 F, common in power supplies and audio circuits
  • Nanofarad (nF) — 10−9 F, common in RF and timing circuits
  • Picofarad (pF) — 10−12 F, common in RF tuning circuits

The capacitance of a capacitor depends on the plate area, the distance between plates, and the dielectric constant of the insulating material. A larger plate area, shorter gap, or higher dielectric constant all increase capacitance.

Key formula: The charge stored is Q = CV, where Q is charge in coulombs, C is capacitance in farads, and V is voltage in volts.

Capacitor Types

Various capacitor types including electrolytic, ceramic, film, and variable capacitors

Common capacitor types: electrolytic (cylindrical), ceramic disc, film, and variable air-gap capacitors used in RF tuning.

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Type Typical Range Polarized? Key Characteristic
Electrolytic (aluminum) 1 µF – 100,000 µF Yes High capacitance, low voltage rating, power supply filtering
Tantalum electrolytic 0.1 µF – 1,000 µF Yes Compact, stable, used in audio and signal circuits
Ceramic (MLCC) 1 pF – 100 µF No Very common, cheap, good for bypass and RF decoupling
Film (polyester, polypropylene) 1 nF – 10 µF No Stable, low loss, excellent for audio and timing circuits
Silver mica 1 pF – 1,000 pF No Very stable, low loss, precision RF circuits and filters
Variable (air / trimmer) 1 pF – 500 pF No Adjustable capacitance for antenna tuners and oscillators
Warning — Electrolytic Polarity: Electrolytic capacitors are polarized. Connecting them backwards applies reverse voltage to the dielectric oxide layer, which can cause the capacitor to heat rapidly, bulge, and rupture — sometimes explosively. Always observe the positive (+) and negative (−) markings, and never exceed the rated voltage.
Electrolytic capacitor showing positive lead (longer, marked +) and negative lead (shorter, with stripe down the can) with voltage rating labelled

Electrolytic capacitor polarity markings: the longer lead is positive; the stripe running down the can marks the negative lead. The voltage rating printed on the body must not be exceeded.

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To identify polarity on a through-hole electrolytic: the positive lead is longer and the body is usually unmarked on that side. The negative lead is shorter and a prominent stripe with minus signs runs down the can next to it. On PCBs, the footprint silk-screen shows a plus sign or a filled half-circle on the positive pad. SMD tantalum capacitors mark the positive terminal with a stripe or a plus sign on top of the body.

Reading Capacitor Values

Small capacitors use a three-digit code similar to resistor color codes. The first two digits are significant figures, and the third is a multiplier (power of ten in picofarads).

Example — three-digit code:
Code 104 → 10 × 104 pF = 100,000 pF = 100 nF = 0.1 µF
Code 472 → 47 × 102 pF = 4,700 pF = 4.7 nF
Code 220 → 22 × 100 pF = 22 pF
A trailing letter gives the tolerance: J = ±5 %, K = ±10 %, M = ±20 %.

Large electrolytics print their value directly in µF along with the voltage rating (e.g., 1000 µF 25 V). The negative lead is marked with a stripe or minus signs down the can.

Series and Parallel Capacitors

Capacitors combine differently from resistors. When capacitors are connected in parallel, capacitances add directly — they share the same voltage. When connected in series, the total capacitance is less than the smallest individual value — they share the same charge.

Parallel rule: Ctotal = C1 + C2 + C3 + …
Series rule: 1/Ctotal = 1/C1 + 1/C2 + 1/C3 + …

Capacitors in Series & Parallel

Enter up to four capacitor values (leave unused fields blank). Select the circuit configuration.

Enter values and click Calculate.

RC Time Constant

When a resistor and capacitor are connected together, the capacitor does not charge or discharge instantly. The time it takes to charge to approximately 63.2 % of the supply voltage (one time constant) is given by:

τ = R × C  —  τ (tau) in seconds, R in ohms, C in farads
RC capacitor charging curve showing voltage rising to 63% at one time constant and approaching 100% after five time constants

The RC charging curve: voltage reaches 63.2 % of supply at τ, 86.5 % at 2τ, and is considered fully charged after 5τ.

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After five time constants (5τ) the capacitor is considered fully charged (99.3 %). The same curve applies in reverse during discharge — after 5τ the capacitor is considered fully discharged.

Example: A 10 kΩ resistor and a 100 µF capacitor give τ = 10,000 × 0.0001 = 1 second. The capacitor reaches 63 % of the supply voltage in one second and is fully charged in about five seconds.

RC Time Constant Calculator

Enter resistance and capacitance to find τ (tau) and the time to full charge (5τ).

Enter values and click Calculate.

Capacitive Reactance

In a DC circuit, a fully charged capacitor blocks current — it acts like an open circuit. In an AC circuit, the capacitor repeatedly charges and discharges as the voltage alternates, so current does flow. The opposition a capacitor presents to AC current is called capacitive reactance (XC), measured in ohms:

XC = 1 / (2π f C)  —  XC in ohms, f in hertz, C in farads

Capacitive reactance decreases as frequency increases — a capacitor passes high-frequency signals more easily than low-frequency ones. This is the opposite behavior to an inductor and is fundamental to filter design.

Example: A 100 pF capacitor at 7 MHz: XC = 1 / (2π × 7,000,000 × 100 × 10−12) ≈ 227 Ω. At 14 MHz the same capacitor presents only about 114 Ω — half the reactance at double the frequency.

Capacitive Reactance Calculator

XC = 1 / (2π f C) — enter frequency and capacitance to find reactance in ohms.

Enter values and click Calculate.

Capacitors in Ham Radio

Capacitors appear throughout radio equipment in several critical roles:

  • Power supply filtering — large electrolytics (1,000 µF and up) smooth the pulsating DC from a rectifier into steady voltage. A bigger capacitor means less ripple.
  • Bypass and decoupling — ceramic capacitors (0.1 µF) placed across power supply pins of ICs bypass high-frequency noise to ground, preventing it from reaching sensitive circuits. Multiple values in parallel cover a wider frequency range.
  • Coupling (blocking DC) — a capacitor in series with a signal path passes AC while blocking DC bias. It couples one stage to the next without disturbing operating points.
  • RF tuning (tank circuits) — a variable capacitor paired with an inductor forms a resonant LC circuit that selects a specific frequency. The classic variable air capacitor in a valve transmitter or antenna tuner works this way.
  • Timing and oscillators — the RC time constant sets the frequency of oscillators, timers, and keyer circuits.
  • Antenna tuners — switched or variable capacitors adjust the impedance matching network to present 50 Ω to the transmitter regardless of antenna impedance.
Key rule of thumb: Capacitors pass high frequencies and block low frequencies (including DC). Inductors do the opposite. This complementary behavior is what makes LC filters and resonant circuits possible.

Hands-On Experiment

Experiment: RC Charge and Discharge Timing

Observe the RC time constant in action using a resistor, capacitor, LED, and a 9 V battery. You will see how the capacitor charges through the resistor and then discharges through the LED, producing a visible fade.

Parts needed:
  • 9 V battery with clip connector
  • 1,000 µF electrolytic capacitor (16 V or higher rating)
  • 1 kΩ resistor (for charge path)
  • 470 Ω resistor (current limit for LED)
  • LED (any color)
  • Breadboard and jumper wires
  • Multimeter (optional — to observe voltage)
  1. Connect the 1 kΩ resistor in series with the positive terminal of the capacitor (observe polarity — long lead is positive). Connect the negative lead of the capacitor to the battery negative. Connect the 1 kΩ resistor to battery positive. τ = 1,000 Ω × 0.001 F = 1 second.
  2. Touch the battery clip to the battery and allow the capacitor to charge for about 5 seconds. If you have a multimeter, watch the voltage rise from 0 V toward 9 V.
  3. Disconnect the battery. Now connect the LED (in series with the 470 Ω resistor) across the capacitor terminals, observing polarity.
  4. Watch the LED glow and then fade over several seconds as the capacitor discharges through the LED circuit. The fade follows the same exponential curve you saw in the diagram above.
  5. Repeat with a larger resistor (e.g. 10 kΩ) in the charge path and observe how much longer it takes to charge to the same voltage.
Expected result: With a 1 kΩ charge resistor and 1,000 µF capacitor the LED should stay lit for roughly 3–5 seconds after the battery is disconnected. Switching to the 10 kΩ resistor extends charge time to about 50 seconds — demonstrating that τ = R × C scales directly with both components.

Frequently Asked Questions

What happens if I connect an electrolytic capacitor backwards?

Reverse polarity destroys the oxide dielectric layer inside the capacitor, causing it to draw excessive current, overheat, bulge, and potentially rupture or explode. Always match the positive terminal (longer lead, marked + or unmarked stripe) to the higher voltage point in the circuit. Replace any capacitor that shows signs of bulging immediately.

Why does adding capacitors in parallel increase total capacitance?

Parallel capacitors share the same voltage but their plate areas effectively add together. More plate area means more charge can be stored at the same voltage, so total capacitance is the sum of all individual values. This is the opposite of resistors in parallel, which reduce the total value.

What is a decoupling capacitor and why does every IC need one?

A decoupling capacitor (typically 100 nF ceramic) is placed as close as possible to the power supply pins of an IC. When the IC switches rapidly it draws short bursts of current that the PCB traces cannot supply fast enough. The decoupling capacitor acts as a local energy reservoir, supplying that current instantly and preventing voltage spikes from coupling into other circuits. Without it, ICs can malfunction or introduce noise.

Why do capacitors pass high frequencies but block low frequencies?

Capacitive reactance XC = 1/(2πfC) falls as frequency rises. At high frequencies the reactance is very low so the capacitor presents little opposition to current — it passes the signal easily. At low frequencies and especially DC the reactance is extremely high (infinite at DC) so virtually no current flows. This frequency-dependent behavior makes capacitors essential for filters and RF coupling circuits.

How do I read a three-digit capacitor code like 104?

Take the first two digits as the base value (10) and raise 10 to the power of the third digit (4), giving 10 × 104 = 100,000 pF = 100 nF = 0.1 µF. The units are always picofarads. A trailing letter gives tolerance: J = ±5 %, K = ±10 %, M = ±20 %. This same convention applies to many ceramic and film capacitors.

Test Your Knowledge

Answer the questions below to check your understanding. Every answer can be found in the lesson above.

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