Suppose that a school of fish in a pond grows according to the exponential law $\mathrm { P } ( \mathrm { t } ) = \mathrm { P } _ { 0 } \mathrm { e } ^ { \mathrm { kt } }$ and suppose that the size of the colony triples in 24 days. Determine k.
Enter your answer exactly in the form $\frac { \ln a } { \mathrm {~b} }$ where a, b are integers.

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The Answer of Suppose that a school of fish in a pond grows according to the exponential law $\mathrm { P } ( \mathrm { t } ) = \mathrm { P } _ { 0 } \mathrm { e } ^ { \mathrm { kt } }$ and suppose that the size of the colony triples in 24 days. Determine k.
Enter your answer exactly in the form $\frac { \ln a } { \mathrm {~b} }$ where a, b are integers.

Suppose That a School of Fish in a Pond Grows P(t)=P0ekt\mathrm { P } ( \mathrm { t } ) = \mathrm { P } _ { 0 } \mathrm { e } ^ { \mathrm { kt } }P(t)=P0​ekt

Suppose That a School of Fish in a Pond Grows $\mathrm { P } ( \mathrm { t } ) = \mathrm { P } _ { 0 } \mathrm { e } ^ { \mathrm { kt } }$