Discharge Rate Calculator

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Battery Discharge Rate Calculator

Calculate C-Rating, Runtime, and Effective Capacity

Default 0.9 for Li-ion, 0.5 for Lead Acid (Peukert effect)
Please enter valid positive numbers for Capacity and Current.
Discharge C-Rate:
Estimated Runtime (Ideal):
Estimated Runtime (Real-world):
Effective Power Output (at 12V ref):

About Battery Discharge Rates

Understanding the discharge rate of a battery is crucial for designing reliable power systems, whether for solar setups, electric vehicles, or consumer electronics. This calculator determines the C-Rate (a measure of the rate at which a battery is discharged relative to its maximum capacity) and the expected runtime based on your electrical load.

How It Works

The core logic of battery discharge relies on the relationship between Capacity (measured in Amp-hours or Ah) and Current (measured in Amperes or Amps).

1. C-Rate Formula:
The C-Rate describes how fast a battery is being discharged. A 1C rate means the discharge current will drain the entire battery in 1 hour.

Formula: C-Rate = Load Current (A) / Battery Capacity (Ah)

2. Runtime Calculation:
The theoretical time a battery lasts is calculated by dividing capacity by the current draw. However, real-world inefficiencies (internal resistance, heat, Peukert's Law for lead-acid) reduce this time.

Formula: Runtime (Hours) = (Capacity (Ah) / Current (A)) × Efficiency Factor

Example Calculation

Let's say you have a deep-cycle battery with the following specifications:

  • Battery Capacity: 100 Ah
  • Connected Load: 20 Amps
  • Efficiency: 90% (0.9 for Lithium-Ion)

Results:

  • C-Rate: 20A / 100Ah = 0.2C
  • Ideal Runtime: 100Ah / 20A = 5 Hours
  • Real Runtime: 5 Hours × 0.9 = 4.5 Hours

Why Efficiency Matters?

Batteries are rarely 100% efficient. Lead-acid batteries suffer heavily from the Peukert effect, where discharging at high currents significantly reduces usable capacity (efficiency can drop to 0.5 or 0.6). Lithium-based batteries are much more efficient, typically retaining 90-95% of their rated capacity even at higher discharge rates.

function calculateDischarge() { // 1. Get input values by ID var capacityInput = document.getElementById("battCapacity"); var currentInput = document.getElementById("loadCurrent"); var efficiencyInput = document.getElementById("battEfficiency"); var errorMsg = document.getElementById("errorMsg"); var resultBox = document.getElementById("results"); var capacity = parseFloat(capacityInput.value); var current = parseFloat(currentInput.value); var efficiency = parseFloat(efficiencyInput.value); // 2. Validate inputs if (isNaN(capacity) || isNaN(current) || capacity <= 0 || current <= 0) { errorMsg.style.display = "block"; resultBox.style.display = "none"; return; } // Validate Efficiency (default to 0.9 if invalid or out of range) if (isNaN(efficiency) || efficiency 1) { efficiency = 0.9; efficiencyInput.value = "0.9"; } errorMsg.style.display = "none"; // 3. Perform Calculations // C-Rate = Current / Capacity var cRate = current / capacity; // Ideal Time (Hours) = Capacity / Current var timeIdeal = capacity / current; // Real Time (Hours) = Ideal Time * Efficiency var timeReal = timeIdeal * efficiency; // Reference Power (Watts) assuming 12V system just for context // P = V * I. This is an estimate for a standard 12V battery. var powerRef = 12 * current; // 4. Format Results (Helper function for converting decimal hours to H:M) function formatTime(decimalHours) { var h = Math.floor(decimalHours); var m = Math.round((decimalHours – h) * 60); if (m === 60) { h++; m = 0; } return h + "h " + m + "m"; } // 5. Update DOM document.getElementById("resCRate").innerHTML = cRate.toFixed(3) + " C"; document.getElementById("resTimeIdeal").innerHTML = formatTime(timeIdeal) + " (" + timeIdeal.toFixed(2) + " hrs)"; document.getElementById("resTimeReal").innerHTML = formatTime(timeReal) + " (" + timeReal.toFixed(2) + " hrs)"; document.getElementById("resPower").innerHTML = "~" + powerRef.toFixed(1) + " Watts"; // Show results resultBox.style.display = "block"; }

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