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Solve for mm.2(m15)102(m - 15) \geq -10

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Q. Solve for mm.2(m15)102(m - 15) \geq -10
  1. Distribute 22: First, distribute the 22 across the terms inside the parentheses.\newline2(m15)102(m - 15) \geq -10\newline2×m2×15102 \times m - 2 \times 15 \geq -10\newline2m30102m - 30 \geq -10
  2. Isolate variable term: Next, isolate the variable term by adding 3030 to both sides of the inequality.\newline2m30+3010+302m - 30 + 30 \geq -10 + 30\newline2m202m \geq 20
  3. Divide by 22: Finally, divide both sides of the inequality by 22 to solve for mm.2m2202\frac{2m}{2} \geq \frac{20}{2}m10m \geq 10

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