$\"\"$

The function is $\"g\\left$ .

Make the table of values to find ordered pairs that satisfy the function.

Choose values for $\"x\"$ and find the corresponding values for $\"y\"$ .

$\"x\"$	$\"y=\\sqrt{\\left$	$\"\\left$
$\"1\"$	$\"y=\\sqrt{\\left$	$\"\\left$
$\"3\"$	$\"y=\\sqrt{\\left$	$\"\\left$
$\"6\"$	$\"y=\\sqrt{\\left$	$\"\\left$
$\"12\"$	$\"y=\\sqrt{\\left$	$\"\\left$
$\"15\"$	$\"y=\\sqrt{\\left$	$\"\\left$
$\"18\"$	$\"y=\\sqrt{\\left$	$\"\\left$
$\"22\"$	$\"y=\\sqrt{\\left$	$\"\\left$

$\"\"$

Graph :

1. Draw a coordinate plane.

2. Plot the coordinate points.

3. Then sketch the graph, connecting the points with a smooth curve.

$\"\"$

Observe the above graph :

Since $\"g\\left$ is radical function, radicand should be greater than or equals to zero.

$\"{\\left$ and $\"{\\left$

$\"{\\left$ and $\"{\\left$

$\"x\\leq$ and $\"x\\geq$ .

Thus, the domain of the function is $\"\\left$ .

Find the range by substituting $\"x$ and $\"x=$ in the original function.

At $\"x$ , $\"g\\left$ .

At $\"x=$ , $\"g\\left$ .

Thus, the range of the function is $\"\\left$ .

Find the $\"x\"$ - intercept by substituting $\"y=$ in $\"y=\\sqrt{\\left$ .

$\"\\\\\\sqrt{\\left$

$\"x\"$ - intercept is $\"\\left$ .

There is no $\"y\"$ - intercept .

The function is continuous on the interval $\"\\left$ .

Decreasing on the interval : $\"\\left$ .

$\"\"$

The graph of the function $\"g\\left$ is :

$\"\"$

Domain of the function is $\"\\left$ .

Range of the function is $\"\\left$ .

$\"x\"$ - intercept : $\"\\left$

There is no $\"y\"$ - intercept .

The function is continuous on the interval $\"\\left$ .

Decreasing on the interval : $\"\\left$ .