Bicycles, E-Bikes & Micromobility worked example

Assembly Takt Capacity with net available assembly time of 1,100 min / shift: a worked example

What does the result look like when net available assembly time reaches 1,100 min / shift? The full calculation is worked below with real intermediate numbers. Use it to set line pace, staffing, and station balance for Bicycles, E-Bikes & Micromobility whenever demand or available time changes.

The inputs for this scenario

  • Net available assembly time: 1,100 min / shift (raised for this scenario; the documented default is 450)
  • Customer demand per shift: 60 units / shift (unchanged)
  • Shifts per day: 2 shifts (unchanged)

Working through the calculation

  • Applying the documented formula (Takt time = net available production time × 60 ÷ customer demand) to the inputs above produces each figure below.
  • At this operating point the engine returns 1,100 sec / unit for takt time, the number this scenario is built around.
  • At this operating point the engine returns 3.27 units / hr for required rate.
  • At this operating point the engine returns 2,200 min for available time / day.
  • At this operating point the engine returns 120 units for demand / day.

How this compares with the baseline

  • Against the tool's baseline example, where net available assembly time sits at 450 min / shift and the headline result is 450 sec / unit, this scenario comes in 144% above the baseline at 1,100 sec / unit.
  • A figure at this level is achievable when net available assembly time is genuinely sustained, not just peaked for a shift. Takt assumes steady demand and uniform available time; it doesn't account for downtime or yield loss, so plan your actual cycle time below takt to leave buffer.

Results at a glance

  • Takt time: 1,100 sec / unit (headline result)
  • Required rate: 3.27 units / hr
  • Available time / day: 2,200 min
  • Demand / day: 120 units

Run it with your numbers

  • Every input above is editable in the live Assembly Takt Capacity calculator, which recalculates instantly and can be shared with the inputs intact.

Last reviewed 2026-05-12.