Cycle Time Calculator
Cycle time = net production time ÷ units produced. Example: an 8-hour shift with 30 min of breaks (450 min = 27,000 s) that makes 420 units has a cycle time of 64.29 s/unit and a throughput of 56 units/hour. With demand of 400 units, takt time = 27,000 ÷ 400 = 67.5 s, so capacity covers 105% of demand.
Use the Cycle Time Calculator
Production Inputs
Planned: breaks, meetings, planned changeovers (excluded). Unplanned: breakdowns, waiting (count against OEE availability).
Fill in the inputs and click Calculate to see your cycle time results.
Average Cycle Time
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seconds per unit
Minutes
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HH:MM:SS
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Throughput
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units / hour
Net run CT
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s / unit while running
Planned time
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minutes
8-h capacity
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units
Cycle Time vs. Takt Time
Takt time
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Capacity vs demand
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OEE
—Availability
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Performance
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Quality
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Lead Time (Little's Law)
Line balance: bottleneck cycle time
Enter each station's cycle time in seconds, separated by commas or new lines. The line runs at the speed of its slowest station. Takt time from the calculator above is used for the minimum station count.
Cycle time vs takt time vs lead time
| Metric | Formula | Answers | Example (shift above) |
|---|---|---|---|
| Cycle time | planned time ÷ units | How fast are we producing? | 27,000 s ÷ 420 = 64.29 s |
| Takt time | planned time ÷ demand | How fast must we produce? | 27,000 s ÷ 400 = 67.5 s |
| Ideal cycle time | design / nameplate rate | How fast could we produce? | 55 s |
| Throughput | 3600 ÷ cycle time | Units per hour | 56.0 units/h |
| Lead time | WIP × cycle time | How long does one unit wait and flow? | 20 × 64.29 s = 21.4 min |
| OEE | ideal CT × good ÷ planned time | Share of planned time that is fully productive | 55 × 410 ÷ 27,000 = 83.5% |
Worked example
An 8-hour shift has 30 minutes of breaks, so planned production time is 450 min (27,000 s). The line made 420 units, 410 of them good, and stopped for 20 minutes of breakdowns.
Cycle time = 27,000 ÷ 420 = 64.29 s/unit, or 56.0 units/h. While running (430 min) the cycle was 25,800 ÷ 420 = 61.43 s. With demand of 400 units, takt time = 67.5 s; 67.5 ÷ 64.29 = 105% of demand, so the line keeps up with 5% to spare.
OEE with a 55 s ideal cycle: availability 25,800 ÷ 27,000 = 95.6%, performance 55 × 420 ÷ 25,800 = 89.5%, quality 410 ÷ 420 = 97.6%. OEE = 83.5%; world-class is usually quoted as 85%.
Summary
Cycle time is the average time between completed units: the net production time divided by the number of units made. This calculator turns a shift record (clock time, planned breaks, stops, units and good units) into cycle time, throughput and daily capacity, compares it with takt time from customer demand, and, when you enter an ideal cycle time, breaks performance into OEE availability, performance and quality. It also applies Little's Law (lead time = WIP × cycle time) for process cycle efficiency, and balances a line from station times to find the bottleneck.
How it works
- Enter the observation period (clock time) and the planned downtime (breaks, meetings, planned changeovers). Planned production time = clock time − planned downtime.
- Enter units produced. Cycle time = planned production time ÷ units; throughput = units ÷ time.
- For takt time, enter customer demand for the same period (takt = planned production time ÷ demand) or type a takt time directly.
- Optionally enter unplanned stops, good units and the ideal (design) cycle time to get OEE = availability × performance × quality.
- Optionally enter WIP units and value-added time per unit for Little's Law lead time and process cycle efficiency.
- Paste station times (seconds) to find the bottleneck, line balance efficiency and the minimum number of stations for the takt time.
Use cases
- Turn a shift tally into cycle time and units per hour for a production board.
- Check whether a line can meet customer demand by comparing cycle time with takt time.
- Split lost output into OEE availability, performance and quality losses.
- Estimate manufacturing lead time and process cycle efficiency from WIP using Little's Law.
- Find the bottleneck station and line balance efficiency before a kaizen event.
- Estimate daily and weekly capacity from a measured cycle time.