Solve for z. 3 - -2z ≥ -1 ______

Simplify the inequality: First, we need to simplify the inequality by removing the double negative next to the variable z. 3 - -2z ≥ -1 3 + 2z ≥ -1 Isolate the variable term: Next, we isolate the variable term 2z by subtracting 3 from both sides of the inequality. 3 + 2z - 3 ≥ -1 - 3 2z ≥ -4 Solve for z: Now, we solve for z by dividing both sides of the inequality by 2, which is the coefficient of z. 2z/2 ≥ -4/2 z ≥ -2

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Solve for $z$ . $3 - -2z \geq -1$

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Math Problems

Algebra 1

Solve two-step linear inequalities

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Q. Solve for

z

3 - -2z \geq -1

Simplify the inequality: First, we need to simplify the inequality by removing the double negative next to the variable $z$ . $3 - -2z \geq -1$ $3 + 2z \geq -1$
Isolate the variable term: Next, we isolate the variable term $2z$ by subtracting $3$ from both sides of the inequality. $3 + 2z - 3 \geq -1 - 3$ $2z \geq -4$
Solve for $z$ : Now, we solve for $z$ by dividing both sides of the inequality by $2$ , which is the coefficient of $z$ . $\frac{2z}{2} \geq \frac{-4}{2}$ $z \geq -2$