Solve this population doubling time problem
A population of 42057 doubles in size every 8 years. What will be the population after 8 years?
The doubling time is time it takes for a population or data set to double in size/value
Calculate the doubling time periods:
| Doubling Time Periods (t) = | Total Period of Time From Now |
| Doubling Period |
| Doubling Time Periods (t) = | 8 |
| 8 |
Doubling Time Periods (t) = 1
Calculate the new population
t = Doubling time periods
Population = Initial Population * 2t
Population = 42057 * 21
Population = 42057 * 2
Population = 84,114
What is the Answer?
Population = 84,114
How does the Population Doubling Time Calculator work?
Free Population Doubling Time Calculator - Determines population growth based on a doubling time.
This calculator has 1 input.
This calculator has 1 input.
What 2 formulas are used for the Population Doubling Time Calculator?
Doubling time periods = Total Period of Time/Doubling Period
Population = Initial Population * 2t
Population = Initial Population * 2t
What 5 concepts are covered in the Population Doubling Time Calculator?
- doubling time
- the amount of time it takes for a given quantity to double in size or value at a constant growth rate
- exponential
- of or relating to an exponent
- population
- all the inhabitants of a particular town, area, or country.
- population doubling time
- The time it takes a population to double in size
- time
- a point of time as measured in hours and minutes past midnight or noon
