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{:[" S. Solve "],[-129 <= 3(-6v+5)]:}

 S. Solve 1293(6v+5) \begin{array}{c}\text { S. Solve } \\ -129 \leq 3(-6 v+5)\end{array}

Full solution

Q.  S. Solve 1293(6v+5) \begin{array}{c}\text { S. Solve } \\ -129 \leq 3(-6 v+5)\end{array}
  1. Question Prompt: question_prompt: What is the value of vv if 1293(6v+5)-129 \leq 3(-6v+5)?
  2. Distribute and Simplify: Distribute 33 to both terms inside the parentheses. 1293(6v)+3(5)-129 \leq 3(-6v) + 3(5)
  3. Subtract to Isolate Variable: Simplify the inequality. 12918v+15-129 \leq -18v + 15
  4. Combine Like Terms: Subtract 1515 from both sides to isolate the variable term. 1291518v-129 - 15 \leq -18v
  5. Divide and Solve: Combine like terms on the left side. 14418v-144 \leq -18v
  6. Final Value of vv: Divide both sides by 18-18 to solve for vv, remembering to flip the inequality sign because we're dividing by a negative number. 144/18v-144 / -18 \geq v
  7. Final Value of vv: Divide both sides by 18-18 to solve for vv, remembering to flip the inequality sign because we're dividing by a negative number. 144/18v-144 / -18 \geq v Simplify the division to find the value of vv. 8v8 \geq v

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