Miriam and Jessica are growing bacteria in a laboratory. Miriam uses the growth function `f(t)=n^(2t)` to model her experiment while Jessica uses the function `g(t)=((n)/(2))^(4t)` to model her experiment. In each case, n represents the initial number of bacteria, and t is the time, in hours. If Miriam starts with 6 bacteria, how many bacteria should Jessica start with to achieve the same growth over time?

A student performs an experiment an for determination of g(=(4pi^(2)l)/(T^(2))) . The error in length l is Deltal and in time T is DeltaT and n is number of times the reading is taken. The measurment of g is most accurate for

n=12times2^(t/3) The number of mice in a certain colony is shown by the formula above, such that n is the number of mice and t is the time, in months, since the start of the colony. IF 2 years have passed since the start of the colony, how many mice does the colony contain now?

Given a starting population of 100 bacteria, the formula b(t)=100(2^(t)) can be used to determine the number of bacteria, b, after t periods of time. If each time period is 15 minutes long, how many minutes will it take for the population of bacteria to reach 51,200?

If the bacteria in a culture increase continuously at a rate proportional to the number present and initial number is N, then the number present at time t is

A scientist studies Bacteria Culture A, which grows then percent every hour. Bacteria Culture A initially contained 200 microbes, and she models the growth using the equation n=200(m)^(h) , where n is the number of microbes and h is the number of hours. Q. The same scientist also studies another culture, Bacteria Culture B, which grows 15% every hour. The two cultures began at the same time with the same number of microbes. After 20 hours, how many more microbes will becteria Culture B contain than Bacteria Culture A ? (Round your answer to the nearest whole number).

A scientist studies Bacteria Culture A, which grows then percent every hour. Bacteria Culture A initially contained 200 microbes, and she models the growth using the equation n=200(m)^(h) , where n is the number of microbes and h is the number of hours. Q. What is the value of m in the equation ?