Led Calculator

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LED Series Resistor Calculator

Calculate the required resistance and power rating for your LED circuit.

Calculated Specifications

Required Resistance: 0 Ω
Power Dissipated by Resistor: 0 W
Recommended Resistor Wattage: 0 W
Warning: Source voltage must be higher than the total LED forward voltage.

Understanding LED Resistance Calculations

When building circuits with Light Emitting Diodes (LEDs), you cannot connect them directly to a power source like a battery or power supply without a resistor. Because LEDs are non-linear devices, they will attempt to draw as much current as possible, which leads to immediate "thermal runaway" and destroys the component.

To prevent this, we use a Current Limiting Resistor. This calculator uses Ohm's Law to determine the exact resistance needed to protect your LEDs while ensuring they shine at their optimal brightness.

The LED Resistor Formula

The math behind this calculator follows a simple variation of Ohm's Law (V = I × R):

R = (Vsource – (Vforward × N)) / Iforward

  • Vsource: The voltage provided by your power supply.
  • Vforward: The voltage drop across a single LED (see table below).
  • N: The number of LEDs connected in series.
  • Iforward: The desired current in Amperes (Note: 1000mA = 1A).

Typical LED Forward Voltages

LED Color Typical Forward Voltage (V) Typical Current (mA)
Red 1.8V – 2.2V 20mA
Yellow / Orange 2.0V – 2.2V 20mA
Green 2.1V – 3.3V 20mA
Blue / White 3.0V – 3.6V 20mA
Infrared 1.2V – 1.5V 20mA

Real-World Example Calculation

Suppose you have a 12V battery and you want to light up 3 Red LEDs in series. Each LED has a forward voltage of 2.0V and requires 20mA (0.020A).

  1. Calculate total LED voltage: 3 LEDs × 2.0V = 6.0V.
  2. Calculate voltage the resistor must drop: 12V – 6.0V = 6.0V.
  3. Apply Ohm's Law: 6.0V / 0.020A = 300 Ohms.
  4. Calculate Power: 6.0V × 0.020A = 0.12 Watts. A standard 1/4 watt (0.25W) resistor would work perfectly.
function calculateLED() { var vSource = parseFloat(document.getElementById('sourceVoltage').value); var vForward = parseFloat(document.getElementById('forwardVoltage').value); var iForwardmA = parseFloat(document.getElementById('forwardCurrent').value); var count = parseInt(document.getElementById('ledCount').value); var resultsDiv = document.getElementById('ledResults'); var warningDiv = document.getElementById('voltageWarning'); if (isNaN(vSource) || isNaN(vForward) || isNaN(iForwardmA) || isNaN(count) || iForwardmA <= 0 || count = vSource) { warningDiv.style.display = 'block'; document.getElementById('resistorValue').innerText = "N/A"; document.getElementById('powerWattage').innerText = "N/A"; document.getElementById('recWattage').innerText = "N/A"; } else { warningDiv.style.display = 'none'; // Calculate Resistance: R = (Vsource – Vled_total) / I var resistance = (vSource – totalForwardVoltage) / iForwardA; // Calculate Power: P = V_drop * I var voltageDrop = vSource – totalForwardVoltage; var power = voltageDrop * iForwardA; // Recommend wattage (at least 2x the actual dissipation for safety) var recommended; if (power < 0.125) { recommended = "1/8 W (0.125W)"; } else if (power < 0.25) { recommended = "1/4 W (0.25W)"; } else if (power < 0.5) { recommended = "1/2 W (0.5W)"; } else if (power < 1) { recommended = "1 W"; } else { recommended = (Math.ceil(power * 2)) + " W (High Power)"; } document.getElementById('resistorValue').innerText = resistance.toFixed(2) + " Ω"; document.getElementById('powerWattage').innerText = power.toFixed(4) + " W"; document.getElementById('recWattage').innerText = recommended; } }

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