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Does the point (2, 8)(2,\ 8) satisfy the inequality y2x+8y \geq 2x + 8 ?\newlineChoices:\newline(A)yes\newline(B)no

Full solution

Q. Does the point (2, 8)(2,\ 8) satisfy the inequality y2x+8y \geq 2x + 8 ?\newlineChoices:\newline(A)yes\newline(B)no
  1. Substitute values: Substitute the values of the point (2,8)(2, 8) into the inequality y2x+8y \geq 2x + 8. The substituted inequality is 82(2)+88 \geq 2(2) + 8.
  2. Simplify right side: Simplify the right side of the inequality 2(2)+82(2) + 8. This simplifies to 4+84 + 8, which equals 1212.
  3. Check for truth: The inequality now reads 8128 \geq 12. Determine if this is a true statement.
  4. Final evaluation: Since 88 is not greater than or equal to 1212, the statement 8128 \geq 12 is false. Therefore, the point (2,8)(2, 8) does not satisfy the inequality y2x+8y \geq 2x + 8.

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