Geometric growth refers to the pattern of exponential increase in the number of cells within a population over successive cycles of division. In this context, each newly formed cell in a population retains the capacity to divide further, leading to a significant increase in cell numbers over time.
To visualize this process, think of it like a chain reaction: when one cell divides, it doesn't just double. Instead, both resulting cells can also divide and continue this pattern. This leads to a rapid increase in numbers, indicative of exponential or geometric growth.
- In exponential growth, the population doubles each cycle.
- Such growth occurs under optimal conditions, where resources are not a limiting factor.
- Essential in processes like embryonic development, tissue growth, and healing.