Solve the Problem $1900 .$ A) $\mathrm { P } ( \mathrm { t } ) = \frac { 11.679 } { 1 + 13.251 \mathrm { e } ^ { - 0.0116 \mathrm { t } } }$

Multiple Choice

Solve the problem.
-Use the data in the table to compute a logistic regression model for the population of the city t years after $1900 .$

A) $\mathrm { P } ( \mathrm { t } ) = \frac { 11.679 } { 1 + 13.251 \mathrm { e } ^ { - 0.0116 \mathrm { t } } }$

B) $\mathrm { P } ( \mathrm { t } ) = \frac { 10.279 } { 1 + 9.053 \mathrm { e } ^ { - 0.0273 \mathrm { t } } }$

C) $\mathrm { P } ( \mathrm { t } ) = \frac { 8.731 } { 1 + 7.663 \mathrm { e } ^ { - 0.0362 \mathrm { t } } }$

D) $\mathrm { P } ( \mathrm { t } ) = \frac { 9.053 } { 1 + 10.279 \mathrm { e } ^ { - 0.0273 \mathrm { t } } }$