Illustrate a conceptual image for a mathematics problem related to bacterial population growth. Show four bacteria at the start, visually conveying their multiplication into a large colony of bacteria over time. Also, depict a stylized representation of a calculator, indicating difficulty in solving the equation, without including any text or numbers on it. The overall visual should represent the problem: the transition from a small group of bacteria to a large colony in the content of a challenging arithmetic problem.

The generation time G for a particular bacterium is the time it takes for the population to double. The bacteria increase in population is shown by the formula G = t over 3.3log a p, where t is the time period of the population increase, a is the number of bacteria at the beginning of the time period, and P is the number of bacteria at the end of the time period. If the generation time for the bacteria is 4.5 hours, how long will it take 4 of these bacteria to multiply into a colony of 7525 bacteria? I understand how to set it up, but I am not getting any of the optional answers as my answer. I don't know how I'd plug it into my calculator.

1. B 3/16

2. D 0.3281
3. C 1.31
4. A 95
5. B 43.3013

anubis is correct thank you <333

Anubis is correct

Anubis is still 100% right for November 2021!!! ^_^

Anubis is 100% correct

Still correct

Feb still correct

Still correct December 2022!

I don't understand the explanation with all the symbols. If anyone has time, can you please dumb it down for me? also how do you change bases??

Right still