Consider the following algorithm used to estimate a volume of revolution.

The algorithm above will print the value

1. \(5 \pi\)
2. \(9 \pi\)
3. \(14 \pi\)
4. \(29 \pi\)

Consider the following pseudocode.

define \(f(x, y)=e^{x y}\)

\(\begin{aligned} & x \leftarrow 0 \\ & y \leftarrow 0 \\ & h \leftarrow 0.5 \\ & n \leftarrow 0\end{aligned}\)

while \(n \geq 0\)

\(\begin{aligned} & y \leftarrow y+h \times f(x, y) \\ & x \leftarrow x+h \\ & n \leftarrow n+1\end{aligned}\)

print \(y\)

end while

After how many iterations will the pseudocode print 2.709 ?

1. 1
2. 2
3. 3
4. 4
5. 5