To solve the inequality \( 56x \leq -10 \), we can divide both sides by 56 to isolate \( x \):
\[
x \leq \frac{-10}{56}
\]
Dividing both sides by a positive number (56) does not change the direction of the inequality. Therefore, the inequality symbol should stay the same.
Now evaluating each person's statements:
- **Juana:** She mistakenly thinks the inequality symbol must be reversed because there is a negative sign in the inequality. This is incorrect.
- **Anish:** He correctly identifies that the Multiplication or Division Property of Inequalities must be applied but does not specifically state whether the inequality should change or stay the same.
- **Giselle:** She correctly states that the inequality symbol must stay the same.
Based on this analysis:
- Anish is correct in his understanding of the property to be applied.
- Giselle is also correct in saying the inequality symbol must stay the same.
- Juana is incorrect.
Thus, the combination of correct individuals is **Anish and Giselle**.
The correct response from the provided options is **Giselle and Anish**.