Question

ar insect in a provincial park. The population at this rate. Initially there are 100 insects. $p(t) = 100e^{\ln(3)t}$ $p'(t) = 100 \cdot e^{\ln(3)t}$

          ar insect in a provincial park. The population
at this rate. Initially there are 100 insects.
$p(t) = 100e^{\ln(3)t}$
$p'(t) = 100 \cdot e^{\ln(3)t}$

ar insect in a provincial park. The population
at this rate. Initially there are 100 insects.
p(t) = 100e^ln(3)t
p'(t) = 100 · e^ln(3)t

Added by Jim A.

Calculus: Early Transcendentals

James Stewart 8th Edition

Instant Answer

Solved by Expert Hoan Nguyen

02/27/2024

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The function is given by p(t) = 100e^(ln(3)*t). Show more…

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this rate. Initially there are 100 insects. p(t)=100e^(ln(3)*t) {(:P^(')(t)=100*e^(ln(3)*t)ln(3))} How does ln(3) cause? If not, what is the derivative of p(t) At insect in a provincial park at this rate. Initially there are 100 insects p(t)=100e^(ln(3)*t) {(:P^(')(t)=100*e^(ln(3)*t)ln(3))} What is the