$\"\"$

The functions are $\"\"$ and $\"\"$ .

Given $\"\"$ .

$\"\"$ .

Write the inequality so that the expression $\"\"$ is on the left side and zero is on the right side.

$\"\"$ .

The function is $\"\"$ .

$\"\"$

Determine the real zeros ( $\"\"$ -intercepts of the graph ) of $\"\"$ and the real numbers for which $\"\"$ is undefined.

The zeros of the function are the values of $\"\"$ for which $\"\"$ .

$\"\"$ .

Let $\"\"$ .

$\"\"$

Earlier we considered $\"\"$ .

$\"\"$

The zeros of $\"\"$ are $\"\"$ and $\"\"$ .

Since $\"\"$ are imiginary roots these are not to be considered.

Therefore the zeros of the function are $\"\"$ and $\"\"$ .

$\"\"$

Use the zeros found in Step 2 to divide the real number line into intervals.

The function intervals are $\"\"$ and $\"\"$ .

Since there are $\"\"$ real zeros, divide the $\"\"$ - axis into three intervals.

$\"\"$

Choose a number for $\"\"$ in each interval and evaluate $\"\"$ .

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$\"\"$

Graph :

(1) Draw the coordinate plane.

(2) Graph the functions $\"\"$ and $\"\"$ on the same graph.

$\"\"$

Observe the graph $\"\"$ is below to the graph of the function $\"\"$ .

The inequality function interval is $\"\"$ at $\"\"$ .

The Solution of algebraical inequality $\"\"$ are in the intervals $\"\"$ .

Graph :

$\"\"$ .