A population is increasing according to the exponential function defined by $\mathrm { y } = 3 \mathrm { e } .04 \mathrm { x }$, where $\mathrm { y }$ is in millions and $x$ is the number of years. Which of the following should be done in order to answer the question "How large will the population be in 4 years?"
A) Solve $3 e ^ { .04 x } = 4$.
B) Evaluate $\mathrm { y } = 3 \mathrm { e } \cdot 04 ( 1 / 4 )$.
C) Solve $3 e ^ { .04 x } = 12$.
D) Evaluate $y = 3 e ^ { - 04 ( 4 ) }$.

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The Answer of A population is increasing according to the exponential function defined by $\mathrm { y } = 3 \mathrm { e } .04 \mathrm { x }$, where $\mathrm { y }$ is in millions and $x$ is the number of years. Which of the following should be done in order to answer the question "How large will the population be in 4 years?"
A) Solve $3 e ^ { .04 x } = 4$.
B) Evaluate $\mathrm { y } = 3 \mathrm { e } \cdot 04 ( 1 / 4 )$.
C) Solve $3 e ^ { .04 x } = 12$.
D) Evaluate $y = 3 e ^ { - 04 ( 4 ) }$.

A Population Is Increasing According to the Exponential Function Defined y=3e.04x\mathrm { y } = 3 \mathrm { e } .04 \mathrm { x }y=3e.04x

A Population Is Increasing According to the Exponential Function Defined $\mathrm { y } = 3 \mathrm { e } .04 \mathrm { x }$