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Solve for yy.\newliney+1014y + 10 \geq 14 or y1716y - 17 \leq -16\newlineWrite your answer as a compound inequality with integers.\newlineChoices:\newline(A)y4y \geq 4 or y33y \leq -33\newline(B)y24y \geq 24 or y33y \leq -33\newline(C)y24y \geq 24 or y1y \leq 1\newline(D)y4y \geq 4 or y1y \leq 1

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Q. Solve for yy.\newliney+1014y + 10 \geq 14 or y1716y - 17 \leq -16\newlineWrite your answer as a compound inequality with integers.\newlineChoices:\newline(A)y4y \geq 4 or y33y \leq -33\newline(B)y24y \geq 24 or y33y \leq -33\newline(C)y24y \geq 24 or y1y \leq 1\newline(D)y4y \geq 4 or y1y \leq 1
  1. Isolate yy by subtracting 1010: To solve the inequality y+1014y + 10 \geq 14, we need to isolate yy by subtracting 1010 from both sides of the inequality.\newliney+10101410y + 10 - 10 \geq 14 - 10\newliney4y \geq 4
  2. Isolate yy by adding 1717: To solve the inequality y1716y - 17 \leq -16, we need to isolate yy by adding 1717 to both sides of the inequality.\newliney17+1716+17y - 17 + 17 \leq -16 + 17\newliney1y \leq 1
  3. Combine compound inequality: Now we combine both parts of the compound inequality to get the final answer. y4y \geq 4 or y1y \leq 1

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