To solve the inequality \( 56x \leq -10 \), we can use the Division Property of Inequality, which states that if you divide (or multiply) both sides of an inequality by a positive number, the inequality symbol stays the same. However, if you divide (or multiply) both sides by a negative number, the inequality symbol must be reversed.
In the inequality \( 56x \leq -10 \):
1. We want to isolate \( x \) by dividing both sides by 56, which is a positive number. Therefore, the direction of the inequality does not change.
So, we divide both sides by 56:
\[
x \leq \frac{-10}{56}
\]
This simplifies to:
\[
x \leq -\frac{5}{28}
\]
Now, let's evaluate the statements made by Juana, Anish, and Giselle:
- **Juana** is incorrect because the inequality symbol does not need to be reversed since we divided by a positive number.
- **Anish** is correct because he refers to using the Division Property of Inequality correctly, but the implication of needing to reverse the symbol is not applicable here.
- **Giselle** is correct because the inequality symbol must remain as \( \leq \).
Thus, the correct combination of people who are correct about the inequality is **Anish and Giselle**.