Suppose that the percentage of children not vaccinated against the disease Dermatitis is given by the equation $V(t)=3+97(0.84)^t$, where $t$ is in years since 1950. As $t$ goes to infinity, what happens to $V(t)$? What does this mean in practical terms? Select the answer that best fits the situation.

A. As $t$ becomes large, $V(t)$ gets closer and closer to zero. That is, eventually every child receives the vaccination.
B. As $t$ becomes large, $V(t)$ becomes very large. That is, eventually the number of unvaccinated children becomes very large.
C. As $t$ becomes large, $V(t)$ gets closer and closer to 3. That is, eventually almost every child receives the vaccination.
D. As $t$ becomes large, $V(t)$ gets closer and closer to 97. That is, eventually almost every child receives the vaccination.

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