Mathematics, 24.02.2020 21:06 edwinn55526
The following differential equation describes the dynamics of an experimental yeast population dN/dt = (0.57 − 0.0026N)N where N(t) is the population size (in millions of individuals per mL) at time t (in hours). Suppose N(0) = 0.2. Use Euler's method with a step size of h = 0.5 to estimate the population size after four hours. (Round your answer to four decimal places.)
N(4)= ??
Answers: 3
millions of individuals per mL.
and 
we can say that the differential equation is 
.
for 
with a step size of 
using the Euler's method you must:
, where 
.
, 
, 
.
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The following differential equation describes the dynamics of an experimental yeast population dN/dt...
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