To determine which point is a solution to the simultaneous inequalities \( y > 12x \) and \( y > 13x + 3 \), we will evaluate each point against both inequalities.
-
Point (3, 6):
- For \( y > 12x \):
- \( 6 > 12(3) \) → \( 6 > 36 \) (False)
- This point does not satisfy the first inequality.
- For \( y > 12x \):
-
Point (25, 12):
- For \( y > 12x \):
- \( 12 > 12(25) \) → \( 12 > 300 \) (False)
- This point does not satisfy the first inequality.
- For \( y > 12x \):
-
Point (10, 5):
- For \( y > 12x \):
- \( 5 > 12(10) \) → \( 5 > 120 \) (False)
- This point does not satisfy the first inequality.
- For \( y > 12x \):
-
Point (2, 2):
- For \( y > 12x \):
- \( 2 > 12(2) \) → \( 2 > 24 \) (False)
- This point does not satisfy the first inequality.
- For \( y > 12x \):
None of the points provided are solutions to the inequalities \( y > 12x \) and \( y > 13x + 3 \). Please check the points or images provided for additional context or corrections.