What is the domain of \(f\)?

Evaluate \(f(0) = \answer [tolerance=0.25]{-3}\)

Classify \(0\).

\(f\) is increasing on \((-5, 0)\).

\(f\) is increasing on \([-5, 0]\).

\(f\) is increasing on \((-5, 0]\).

\(f\) is increasing on \([-5, 0)\).

\(f\) is increasing on \((0, 4)\).

\(f\) is increasing on \([0, 4]\).

\(f\) is increasing on \([0, 4)\).

There exists a real number, \(M\), such that \(f(x) < M\) for all \(k\).

There exists a real number, \(M\), such that \(f(k) > M\) for all \(k\).

For any \(\epsilon > 0\), there exists a domain number in the interval \((0-\epsilon , 0+\epsilon )\).

For any \(\epsilon > 0\), there exists a domain number in the interval \((-5-\epsilon , -5+\epsilon )\).

For any \(\epsilon > 0\), there exists a domain number, \(d\), in the interval \((0-\epsilon , 0+\epsilon )\) such that \(f(d) - f(0) > 1\).

There exists an open interval, \(I\), such that \(2 < f(c) < 6\) for all \(c \in I\).

There exists a domain number, \(c\), such that \(f(c) < -9\).

How many zeros does \(f\) have?

\(f\) is an increasing function.

\(f\) is continuous on the interval \((1, 3)\).