$$ 6 m+8-10 $$ or $$ 10 m+9

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$$ 6 m+8>-10 $$ or $$ 10 m+9<39 $$ Solution Interval Notation $$ \square $$

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Solve the equation $$ 6m+8>-10 $$. Solve the inequality by following steps: - step0: Solve for $$m$$: $$6m+8>-10$$ - step1: Move the constant to the right side: $$6m>-10-8$$ - step2: Subtract the numbers: $$6m>-18$$ - step3: Divide both sides: $$\frac{6m}{6}>\frac{-18}{6}$$ - step4: Divide the numbers: $$m>-3$$ Solve the equation $$ 10m+9<39 $$. Solve the inequality by following steps: - step0: Solve for $$m$$: $$10m+9<39$$ - step1: Move the constant to the right side: $$10m<39-9$$ - step2: Subtract the numbers: $$10m<30$$ - step3: Divide both sides: $$\frac{10m}{10}<\frac{30}{10}$$ - step4: Divide the numbers: $$m<3$$ The solution to the first inequality $$6m+8>-10$$ is $$m>-3$$. The solution to the second inequality $$10m+9<39$$ is $$m<3$$. Therefore, the solution interval notation for the given inequalities is $$(-3, 3)$$. The solution interval is $$(-3, 3)$$.

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