Question

A bacteria population is 10,000 when it first measured and then doubles each day

Answer 1

Keep adding by the same value everytime so start with 10,000 then add 20,000 etc

Answer 2

After 5 days, the bacteria population will be 320,000.

Explanation:

In order to calculate the final population of bacteria, we need to understand the concept of exponential growth. Exponential growth is a type of growth where the quantity of a certain entity increases at a constant rate over a certain period of time. In this case, the bacteria population is doubling each day, which means that each day, the population will be twice as much as the previous day.

To calculate the final population, we need to use the formula P = P0 x 2^n, where P0 is the initial population and n is the number of days. In this case, P0 = 10,000 and n = 5 since we are calculating the population after 5 days.

Substituting the values in the formula, we get P = 10,000 x 2^5 = 10,000 x 32 = 320,000. Therefore, after 5 days, the bacteria population will be 320,000.