Cell Confluence Calculator
Estimate how confluent a culture is from its cell number and the vessel's growth area, and how long it will take to reach a target confluence at a given doubling time.
Formula
- cells per cm² when the surface is fully covered; specific to the cell line
- doubling time
How it works
Confluence is the share of the growth surface covered by cells. If the number of cells per cm² at full coverage is known for a cell line, the current cell number converts directly to a percentage.
The time to reach a target follows from exponential growth. This is an estimate: the confluent density varies between cell lines and with cell size, and growth slows as cells run out of room. The default density is a placeholder, not a property of any particular line.
Worked example
A T-75 flask holds 7.5 × 10⁵ cells. The line reaches 10⁵ cells/cm² at confluence and doubles every 24 hours. The target is 80%.
- Cells at 100% = 75 cm² × 10⁵ = 7.5 × 10⁶.
- Confluence now = 7.5 × 10⁵ / 7.5 × 10⁶ = 10%.
- Time = 24 h × log₂(6 × 10⁶ / 7.5 × 10⁵) = 24 h × 3 = 72 h.
The flask is about 10% confluent and should reach 80% in roughly 72 hours, or 3 days.
These are the values the calculator opens with, so you can check its output against this example.
Assumptions
- The confluent density entered is correct for your cell line and conditions.
- Growth is exponential until the target is reached.
- Cells are spread evenly across the surface.
Common mistakes
- Using another cell line's confluent density. Large, flat cells cover a surface at far lower numbers than small ones.
- Expecting the estimate to hold above about 90%, where contact inhibition slows growth.
- Treating this as a measurement. Confluence judged by eye or by image analysis is the ground truth.
Related tools
Related equipment
Service documentation, failure modes and parts for the instruments this calculation is used with.