#### Answer

The function values are largely positive with increasing magnitude, as x approaches $-2$ from the left. The function values become larger without bounds, as x approaches $-2$ from the right.

#### Work Step by Step

According to the condition, when x approaches −2 from the left, then $f\left( x \right)$ increases without bound on the y-axis, that is, it increases up to positive infinity on the y-axis.
However, it approaches negative infinity on the y-axis, when x approaches −2 from the right.
By using limits, this can be shown as:
$\underset{x\to -{{2}^{-}}}{\mathop{\lim }}\,f\left( x \right)=\infty $ and $\underset{x\to -{{2}^{+}}}{\mathop{\lim }}\,f\left( x \right)=-\infty $
Thus, as x approaches -2 from the left, the value of the function keeps on increasing without bounds, and when it approaches from the right, it becomes largely negative.