Ask a New Question

Asked by robert

The number
N of bacteria in a culture at time t
(in hours) grows exponentially according to the function N(t) = 1000e^0.01t

When will the number of bacteria reach 1700?
I though you would do 1700=1,000^e0.01t and solve for t but i keep getting the wrong answer can someone please help me and show all work thank you
8 years ago

Answers

Answered by Scott
1.7 = e^0.01t

ln(1.7) = 0.01 t

100 ln(1.7) = t
8 years ago

Related Questions

1) The number of bacteria N in a culture is given by N=250e^kt where t is the time in hours. If N =... The number of bacteria in a culture is modeled by n(t)=1550e^(0.24t) (a) The initial number of ba... The number of bacteria after t hours in a controlled laboratory experiment is n=f(t). Suppose there... The number of bacteria in a certain population increases according to a continuous growth model, wit... The number of bacteria in a certain population increases according to a continuous exponential growt... Why does the number of bacteria increase rapidly in a short period of time? The number of bacteria in a petri dish doubles every 4 hours. If there are initially 200 bacteria.... The number of bacteria in a petri dish doubles every 5 hours. If there were originally 4 bacteria i... If the number of bacteria in a colony doubles every 384 hours and there is currently a population of...
Ask a New Question
Archives Contact Us Privacy Policy Terms of Use