The growth of a bacterial culture is modeled by

MATHEMATICS · Subjective · AP · Calculus AB · Differential Equations · Differential Equations

Problem

The growth of a bacterial culture is modeled by dPdt=6−0.25P\dfrac{dP}{dt}=6-0.25P, where P(t)P(t) is the population in thousands. Rewrite this equation in the form dPdt=k(L−P)\dfrac{dP}{dt}=k(L-P) and state both kk and LL.

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