Solve the problem.
-The population of a small country increases according to the function $\mathrm { B } = 900,000 \mathrm { e } ^ { 0.02 \mathrm { t } }$, where $\mathrm { t }$ is measured in years. How many people will the country have after 4 years?
A) $1,082,038$
B) $987.219$
C) $2,273,156$
D) 974,958

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The Answer of Solve the problem.
-The population of a small country increases according to the function $\mathrm { B } = 900,000 \mathrm { e } ^ { 0.02 \mathrm { t } }$, where $\mathrm { t }$ is measured in years. How many people will the country have after 4 years?
A) $1,082,038$
B) $987.219$
C) $2,273,156$
D) 974,958

Solve the Problem B=900,000e0.02t\mathrm { B } = 900,000 \mathrm { e } ^ { 0.02 \mathrm { t } }B=900,000e0.02t

Solve the Problem $\mathrm { B } = 900,000 \mathrm { e } ^ { 0.02 \mathrm { t } }$