N=(N_(0))/(e)

In the equation N_(t)=N_(0)e^(rt),'e' is

What does 'e' represent in the integral form of exponential growth equation given below? N_(t)=N_(0)e^(rt)

What does 'e' represent in the integral form of exponential growth equation given below? N_(t)=N_(0)e^(rt)

Growth of a bacteria is represented as N(t)=N_(0)e^(lamdat) After one hour a drug is given which decreases bacterial growth as (dN)/(dt)=-5N^(2) Which of the following graph is correct.

x=(e^(n)-e^(-n))/(e^(n)+e^(-n)) then the value of n

The integral form of the exponential growth equation as N_t=N_0e^(rt) A. population density after time t B. population density at time zero C. intrinsic rate of natural increase D. the base of natural logarithms (2.71828) Identify A,B,C and D fromt eh given equation.