📋 General
🔄 Converter
🧮 Calculator
💡 Examples
📖 Guide
🎯 Professional Capacitance Converter
🔋 Capacitance Units
Convert between all common capacitance units used in electronics and physics.
  • Farad (F) - Base unit
  • Microfarad (μF) - 10⁻⁶ farads
  • Nanofarad (nF) - 10⁻⁹ farads
  • Picofarad (pF) - 10⁻¹² farads
  • Millifarad (mF) - 10⁻³ farads
🔧 Electronics Tools
Professional tools for electronic circuit design and analysis.
  • RC time constant calculator
  • Capacitor energy calculator
  • Parallel capacitance calculator
  • Series capacitance calculator
  • Reactance calculator
📐 Applications
Essential for circuit design, electronics education, and engineering.
  • Filter design and analysis
  • Timing circuit calculations
  • Power supply design
  • Signal processing
  • Energy storage systems
🔋
Basic Conversion
Convert microfarads to nanofarads
Try Example
🏺
Ceramic Capacitor
Work with picofarad values
Try Example
Electrolytic Capacitor
Handle large microfarad values
Try Example
⏱️
Timing Circuit
Calculate RC time constant
Try Example
🔄 Capacitance Unit Converter
🚀 Quick Conversions
🧮 Capacitance Calculators
🔗 Series Capacitance Calculator
1/C_total = 1/C1 + 1/C2 + 1/C3
Enter capacitor values
🔀 Parallel Capacitance Calculator
C_total = C1 + C2 + C3
Enter capacitor values
⏱️ RC Time Constant Calculator
τ = R × C (time constant in seconds)
τ = R × C
⚡ Energy Storage Calculator
E = ½ × C × V² (energy in joules)
E = ½ × C × V²
🌊 Capacitive Reactance Calculator
Xc = 1 / (2π × f × C)
Xc = 1 / (2π × f × C)
💡 Capacitance Conversion Examples
Basic Unit Conversions
1 μF = 1,000 nF
1 nF = 1,000 pF
1 μF = 1,000,000 pF
1 mF = 1,000 μF
Common Capacitor Values
Ceramic Capacitors:
10pF, 22pF, 47pF, 100pF, 220pF, 470pF, 1nF, 10nF, 100nF

Electrolytic Capacitors:
1μF, 10μF, 22μF, 47μF, 100μF, 220μF, 470μF, 1000μF
Series Capacitance Example
Given: C1 = 10μF, C2 = 20μF
1/C_total = 1/10 + 1/20 = 3/20
C_total = 20/3 = 6.67μF
Parallel Capacitance Example
Given: C1 = 10μF, C2 = 20μF
C_total = 10 + 20 = 30μF
RC Time Constant Example
Given: R = 10kΩ, C = 100μF
τ = 10,000 × 0.0001 = 1 second
63.2% charge time = 1 second
Energy Storage Example
Given: C = 1000μF, V = 12V
E = ½ × 0.001 × 144 = 0.072 J
Energy stored = 72 millijoules
🏺 Common Capacitor Types & Values
Type Typical Range Voltage Rating Applications Tolerance
Ceramic 1pF - 1μF 25V - 1kV High frequency, coupling ±5% to ±20%
Electrolytic 1μF - 10,000μF 6.3V - 450V Power supply filtering ±20%
Tantalum 0.1μF - 1000μF 2V - 50V Stable, low ESR ±10% to ±20%
Film (Polyester) 1nF - 10μF 50V - 1kV Audio, timing circuits ±1% to ±10%
Supercapacitor 0.1F - 1000F 2.5V - 5.5V Energy storage, backup ±20%
Mica 1pF - 10nF 100V - 1kV RF circuits, precision ±1% to ±5%
📖 Capacitance Conversion Guide
🎯 What is Capacitance?
Capacitance is the ability to store electrical charge. It's measured in farads (F) and relates charge (Q) to voltage (V): C = Q/V.
  • Farad (F) is the base unit
  • Most practical values are in μF, nF, pF
  • Higher capacitance = more charge storage
  • Voltage rating is critical for safety
🔧 Unit Prefixes
Understanding metric prefixes is essential for working with capacitance values in electronics.
  • pico (p) = 10⁻¹² (0.000000000001)
  • nano (n) = 10⁻⁹ (0.000000001)
  • micro (μ) = 10⁻⁶ (0.000001)
  • milli (m) = 10⁻³ (0.001)
⚡ Capacitor Behavior
Understanding how capacitors behave in circuits is fundamental to electronics design.
  • Blocks DC, passes AC current
  • Charging follows exponential curve
  • Time constant τ = RC
  • Energy storage E = ½CV²
🚀 Selection Guidelines
Choosing the right capacitor requires considering multiple factors beyond just capacitance value.
  • Voltage rating > maximum circuit voltage
  • Consider temperature coefficient
  • Account for tolerance requirements
  • ESR important for high-frequency
🔬 Common Applications
Capacitors serve many functions in electronic circuits and systems.
  • Power supply filtering and smoothing
  • AC coupling and DC blocking
  • Timing circuits and oscillators
  • Energy storage and backup power
📏 Measurement Tips
Accurate capacitance measurement requires proper techniques and understanding of limitations.
  • Discharge capacitors before measuring
  • Use appropriate test frequency
  • Consider parasitic effects
  • Account for temperature effects