The compond inequality is .

Split the compound inequality into two separate inequlities.

The ineqality 1: and The ineqality 2: .

Solve the ineqality 1: .

Apply addition property of inequality: Add 5 to each side.

             (Apply additive inverse property: )

                   (Apply additive identity property: )

                       (Add: )

Apply division property of inequality: Divide each side by 3.

                       (Cancel common terms)

                            (Divide: )

Solve the ineqality 2:.

Apply addition property of inequality: Add 4 to each side.

            (Apply additive inverse property: )

                  (Apply additive identity property: )

                        (Add: )

Multiply each side  by negative one and flip the symbol.

           (Product of two signs is positive) \ \

Write the compond inequality by using two inequalities, and .

Split the compound inequality into two separate inequlities. and.

First draw First, graph the inequality .

Since the inequality symbol is , draw a dot at 4 with an arrow to the right.

Next, graph the inequality .

Since the ineqality symbol is , draw a circle at 7 with an arrow to the left on the same number line.

Finally find the unoverlapping region.

The uncompound inequality solution set is .