The value of a certain antique, in dollars, $V(t)$, after $t$ years is given by the function $V(t)=800(1.04{)}^{3t}$. The function can be rewritten in the form $V(t)=A(1+\frac{p}{100}{)}^t$, where $A$ is the initial value and $p$ is the annual percentage growth rate. Which of the following is closest to the value of $p$?