EV & Battery Manufacturing worked example
Cell Grading Buffer Coverage with graded cell inventory on hand of 240,000 cells: a worked example
Push graded cell inventory on hand up to 240,000 cells and the picture changes. This example computes every intermediate figure at that operating point. a module assembly planner needs to know whether graded cells can cover the next production window
The inputs for this scenario
- Graded cell inventory on hand: 240,000 cells (raised for this scenario; the documented default is 96,000)
- Daily graded-cell demand: 18,000 cells / day (unchanged)
- Grading buffer safety factor: 1.25 x (unchanged)
Working through the calculation
- Applying the documented formula (Unprotected graded-cell days = graded cell inventory รท daily cell demand) to the inputs above produces each figure below.
- At this operating point the engine returns 10.67 days for protected graded-cell coverage, the number this scenario is built around.
- At this operating point the engine returns 13.33 days for unprotected graded-cell days.
- At this operating point the engine returns 240,000 cells for graded cell inventory.
- At this operating point the engine returns 18,000 cells / day for daily cell demand.
How this compares with the baseline
- Against the tool's baseline example, where graded cell inventory on hand sits at 96,000 cells and the headline result is 4.27 days, this scenario comes in 150% above the baseline at 10.67 days.
- It computes protected graded-cell coverage as inventory divided by daily demand, then divided by the grading buffer safety factor. The value of this scenario is the size of the gap it exposes: that gap, priced out over a year, is the budget you can justify spending to close it.
Results at a glance
- Protected graded-cell coverage: 10.67 days (headline result)
- Unprotected graded-cell days: 13.33 days
- Graded cell inventory: 240,000 cells
- Daily cell demand: 18,000 cells / day
Run it with your numbers
- Every input above is editable in the live Cell Grading Buffer Coverage calculator, which recalculates instantly and can be shared with the inputs intact.
Last reviewed 2026-05-12.