To determine which of the given ordered pairs is part of the relation \( y = -23x + 6 \), we can substitute the \( x \) value from each ordered pair into the equation and see if we get the corresponding \( y \) value.
-
For the pair \( (1, 4) \):
- Substitute \( x = 1 \): \[ y = -23(1) + 6 = -23 + 6 = -17 \quad \text{(not 4)} \]
-
For the pair \( (3, 4) \):
- Substitute \( x = 3 \): \[ y = -23(3) + 6 = -69 + 6 = -63 \quad \text{(not 4)} \]
-
For the pair \( (3, 8) \):
- Substitute \( x = 3 \): \[ y = -23(3) + 6 = -69 + 6 = -63 \quad \text{(not 8)} \]
-
For the pair \( (0, -23) \):
- Substitute \( x = 0 \): \[ y = -23(0) + 6 = 0 + 6 = 6 \quad \text{(not -23)} \]
Since none of the pairs match the output of \( y \) for the corresponding \( x \) values, it appears none of the given ordered pairs are part of the relation \( y = -23x + 6 \).
If you have further context or specific options, please share, and I can assist further!