To determine if the ordered pair $(5, 0)$ is a solution to the inequality $4x - 7y > 4$, we substitute $x = 5$ and $y = 0$ into the inequality and see if it holds true.

1. Substitute $x = 5$ and $y = 0$ into $4x - 7y > 4$: $4(5) - 7(0) > 4$

2. Simplify the expression: $20 - 0 > 4$ $20 > 4$

This inequality is true. Therefore, $(5, 0)$ is indeed a solution to the inequality $4x - 7y > 4$.

Answer:

The correct choice is (A) Yes, 20 > 4.

Would you like further details or have any questions?

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Here are some related questions to expand on this concept:

1. How would you determine if an ordered pair is a solution for a different inequality, like $3x + 2y \leq 6$?
2. What is the process for checking if a point lies on the boundary of an inequality solution region?
3. Can a point satisfy an inequality but not its corresponding equation?
4. How do we graphically represent the solution set of an inequality on a coordinate plane?
5. What changes in the inequality $4x - 7y \geq 4$ compared to $4x - 7y > 4$?

Tip: Always check your substitution carefully when determining if a point is a solution to an inequality or equation.