Find the range of the function defined by the set of points below. Express your answer as a set of numbers. $$ (2,8),(-1,-2),(-5,-8),(-7,9),(3,10) $$

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To find the range of the function defined by the given set of points, we need to identify all the unique $$ y $$-values from the points provided.

The points are:
- $$ (2, 8) $$
- $$ (-1, -2) $$
- $$ (-5, -8) $$
- $$ (-7, 9) $$
- $$ (3, 10) $$

Now, let's extract the $$ y $$-values from each point:
- From $$ (2, 8) $$, the $$ y $$-value is $$ 8 $$.
- From $$ (-1, -2) $$, the $$ y $$-value is $$ -2 $$.
- From $$ (-5, -8) $$, the $$ y $$-value is $$ -8 $$.
- From $$ (-7, 9) $$, the $$ y $$-value is $$ 9 $$.
- From $$ (3, 10) $$, the $$ y $$-value is $$ 10 $$.

Now, we compile the $$ y $$-values:
- $$ 8, -2, -8, 9, 10 $$

Next, we will list these values in ascending order to express the range clearly:
- The unique $$ y $$-values are $$ -8, -2, 8, 9, 10 $$.

Thus, the range of the function is:
$$
\{ -8, -2, 8, 9, 10 \}
$$
The range of the function is $$\{-8, -2, 8, 9, 10\}$$.

Find the range of the function defined by the set of points below. Express your answer as a set of numbers. \[ (2,8),(-1,-2),(-5,-8),(-7,9),(3,10) \]

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