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Solve for gg.2(g+15)102(g + 15) \leq 10

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Q. Solve for gg.2(g+15)102(g + 15) \leq 10
  1. Distribute and Simplify: 2(g+15)102(g + 15) \leq 10\newlineSimplify the left side by using the distributive property.\newline2(g)+2(15)102(g) + 2(15) \leq 10\newline2g+30102g + 30 \leq 10
  2. Isolate Variable Term: 2g+30102g + 30 \leq 10\newlineIsolate the variable term.\newlineSubtract 3030 from both sides.\newline2g+303010302g + 30 - 30 \leq 10 - 30\newline2g202g \leq -20
  3. Solve for gg: 2g202g \leq -20\newlineSolve for gg.\newlineDivide both sides of the inequality by 22.\newline(2g)/220/2(2g) / 2 \leq -20 / 2\newlineg10g \leq -10

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