Capacitor Calculator
Calculate stored charge (Q=CV), energy (E=½CV²), and reactance (Xc=1/2πfC) for capacitors. Decode 3-digit ceramic capacitor codes instantly. Interactive animated diagram with step-by-step solutions.
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About Capacitor Calculator
The Capacitor Calculator is a comprehensive tool designed for electrical engineers, electronics hobbyists, and students who need to quickly determine the electrical properties of capacitors. Whether you're designing a power supply filter, selecting a coupling capacitor for an audio circuit, or decoding the markings on a ceramic disc capacitor, this calculator provides instant, accurate results with step-by-step explanations.
What is a Capacitor?
A capacitor is a passive electronic component that stores electrical energy in an electric field between two conductive plates separated by an insulating material called a dielectric. When voltage is applied across the plates, positive charges accumulate on one plate and negative charges on the other, creating an electric field that stores energy. Capacitance, measured in farads (F), represents a capacitor's ability to store charge per unit voltage.
Key Capacitor Formulas
| Property | Formula | Description |
|---|---|---|
| Stored Charge | \( Q = C \times V \) | Charge in coulombs |
| Stored Energy | \( E = \frac{1}{2}CV^2 \) | Energy in joules |
| Capacitive Reactance | \( X_C = \frac{1}{2\pi fC} \) | AC impedance in ohms |
| RC Time Constant | \( \tau = R \times C \) | Time to reach 63.2% charge |
Types of Capacitors
Capacitors come in many forms, each optimized for specific applications:
- Ceramic Capacitors — Small, inexpensive, and ideal for high-frequency decoupling. Common values range from 1 pF to 100 µF. Often marked with 3-digit codes (e.g., 104 = 100 nF).
- Electrolytic Capacitors — Polarized capacitors offering high capacitance (1 µF to 10,000 µF) for power supply filtering and energy storage. Available in aluminum and tantalum varieties.
- Film Capacitors — Known for stability and low losses, used in audio circuits, motor run applications, and power electronics. Values typically range from 1 nF to 100 µF.
- Tantalum Capacitors — Compact, high-capacitance components used in portable electronics. Offer excellent stability but require careful voltage derating.
- Supercapacitors — Ultra-high capacitance (0.1 F to 3000 F) devices bridging the gap between capacitors and batteries, used for energy harvesting and backup power.
How to Read Capacitor Codes
Ceramic capacitors often use a 3-digit code system where the first two digits represent the significant figures and the third digit is the multiplier (number of zeros to add), giving the value in picofarads (pF):
| Code | Calculation | Value |
|---|---|---|
| 104 | 10 × 10⁴ pF | 100,000 pF = 100 nF = 0.1 µF |
| 473 | 47 × 10³ pF | 47,000 pF = 47 nF = 0.047 µF |
| 222 | 22 × 10² pF | 2,200 pF = 2.2 nF |
| 101 | 10 × 10¹ pF | 100 pF = 0.1 nF |
A letter suffix may indicate tolerance: J (±5%), K (±10%), M (±20%). For example, "104K" means 100 nF with ±10% tolerance.
How to Use This Calculator
- Select a mode — Choose "Calculator" for property calculations or "Code Decoder" to decode ceramic capacitor markings.
- Enter capacitance and voltage — In Calculator mode, input your capacitance value with the appropriate unit (pF, nF, µF, mF, or F) and the applied voltage in volts.
- Add optional parameters — Enter a frequency to calculate capacitive reactance, or a resistance value to calculate the RC time constant.
- Click Calculate — Press the Calculate button to see detailed results including stored charge, energy, reactance, and time constant.
- Review step-by-step results — Examine the detailed calculation breakdown to understand how each value was derived.
Understanding Capacitive Reactance
Capacitive reactance (\(X_C\)) is the opposition a capacitor presents to alternating current (AC). Unlike resistance, reactance varies with frequency — at higher frequencies, a capacitor presents less opposition to current flow. This property makes capacitors essential for frequency-dependent circuits like filters, coupling stages, and tuning circuits. At DC (0 Hz), a capacitor has infinite reactance, effectively blocking direct current while passing AC signals.
RC Time Constant
When a capacitor charges or discharges through a resistor, the rate of voltage change follows an exponential curve defined by the time constant \(\tau = RC\). After one time constant, the capacitor reaches approximately 63.2% of its final voltage. Practical rule of thumb: a capacitor is considered fully charged after \(5\tau\) (99.3%). This principle is fundamental in timing circuits, filters, debouncing, and power supply design.
Common Capacitor Values and Applications
| Value | Code | Typical Application |
|---|---|---|
| 22 pF | 220 | Crystal oscillator load capacitor |
| 100 nF (0.1 µF) | 104 | IC decoupling / bypass capacitor |
| 1 µF | 105 | Audio coupling, small filtering |
| 10 µF | — | Voltage regulator output filtering |
| 100 µF | — | Power supply bulk filtering |
| 470 µF | — | Motor start, heavy filtering |
Frequently Asked Questions
What is capacitance and how is it measured?
Capacitance is the ability of a component to store electrical charge. It is measured in farads (F), where one farad equals one coulomb of charge stored per volt applied. In practice, most capacitors have values in picofarads (pF), nanofarads (nF), or microfarads (µF), as one farad is an extremely large capacitance.
How do I read a 3-digit capacitor code?
The first two digits are the significant figures and the third digit is the multiplier (the power of 10 to multiply by), giving the capacitance in picofarads. For example, code 104 means 10 × 10⁴ = 100,000 pF = 100 nF = 0.1 µF.
What is capacitive reactance and why does it matter?
Capacitive reactance is the frequency-dependent opposition a capacitor presents to AC current, calculated as Xc = 1/(2πfC). It matters because it determines how a capacitor behaves in AC circuits — lower reactance at higher frequencies means the capacitor passes high-frequency signals more easily, which is the basis for filter design.
What is the RC time constant?
The RC time constant (τ = R × C) is the time it takes for a capacitor to charge to approximately 63.2% of the applied voltage through a resistor, or to discharge to 36.8% of its initial voltage. After five time constants (5τ), the capacitor is considered fully charged or discharged at 99.3%.
What are typical capacitor values for common applications?
Common values include 100 nF (0.1 µF) for digital IC decoupling, 10–22 µF for voltage regulator input/output filtering, 100–1000 µF for power supply bulk filtering, 22–33 pF for crystal oscillator load capacitors, and 1–10 µF for audio coupling between amplifier stages.
How much energy can a capacitor store?
The energy stored in a capacitor is calculated using E = ½CV². A typical 100 µF capacitor charged to 12V stores 7.2 millijoules. While this seems small, supercapacitors rated at thousands of farads can store significant energy — a 3000F supercapacitor at 2.7V stores over 10 kilojoules, enough to power small devices for minutes.
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"Capacitor Calculator" at https://MiniWebtool.com/capacitor-calculator/ from MiniWebtool, https://MiniWebtool.com/
by miniwebtool team. Updated: Mar 17, 2026
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