w-1000-individuals-show-the-logarithmic-steps-and-conclude-the-minimal-integer-n

Question

A biologist models a population by Pn=1,000,000⋅(0.7)nP_{n}=1,000,000\$$cdot(0.7)^{n}$$ where nn is hours. Determine after how many whole hours the population will drop below 1,0001,000 individuals. Determine the minimal integer nn.

Accepted Answer

2020 hours

Answer

1515 hours

Answer

It will never drop below 1,0001,000.

Answer

2929 hours

A biologist models a population by Pn=1,000,000⋅(0.7)nP_{n}=1,000,000\(\cdot\)(0.7)^{n} where nn is hours. Determine after how many whole hours the population will drop below 1,0001,000 individuals. Determine the minimal integer nn.

A biologist models a population by $P_{n} = 1, 000, 000 \cdot (0.7)^{n}$ where $n$ is hours. Determine after how many whole hours the population will drop below $1 comma 000$ individuals. Determine the minimal integer $n$ .