Solve for g. 1 > (g)/(-2)+2

Isolate variable term: Isolate the variable term (g)/(-2) by subtracting 2 from both sides of the inequality. 1 > (g)/(-2) + 2 1 - 2 > (g)/(-2) + 2 - 2 -1 > (g)/(-2)Multiply by -2: Multiply both sides of the inequality by -2 to solve for g. Remember that multiplying or dividing both sides of an inequality by a negative number reverses the inequality sign. -1 × (-2) < (g)/(-2) × (-2) 2 < gFinal solution: We have isolated g and found the solution to the inequality.

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Solve for $g$ . $\newline$ 1>\frac{g}{-2}+2

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Math Problems

Grade 8

Solve multi-step inequalities

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Q. Solve for

g

\newline

1>\frac{g}{-2}+2

Isolate variable term: Isolate the variable term $(g)/(-2)$ by subtracting $2$ from both sides of the inequality. $\newline$ 1 > \frac{g}{-2} + 2 $\newline$ 1 - 2 > \frac{g}{-2} + 2 - 2 $\newline$ -1 > \frac{g}{-2}
Multiply by $-2$ : Multiply both sides of the inequality by $-2$ to solve for $g$ . Remember that multiplying or dividing both sides of an inequality by a negative number reverses the inequality sign. $\newline$ -1 \times (-2) < \frac{g}{-2} \times (-2) $\newline$ 2 < g
Final solution: We have isolated $g$ and found the solution to the inequality.