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The image you provided contains several statements asking for the additive inverses of different numbers. Let's go over them.

The **additive inverse** of a number is the number that, when added to the original number, results in 0. In other words, the additive inverse of a number \( x \) is \( -x \).

1. The additive inverse of **33** is **-33**.
2. The additive inverse of **-79** is **79**.
3. The additive inverse of **16** is **-16**.
4. The additive inverse of **-84** is **84**.

Would you like any more details or have any questions about additive inverses? 

Here are some related questions:
1. What is the additive inverse of 0?
2. How does the concept of an additive inverse apply to negative numbers?
3. Can the additive inverse of a fraction be calculated the same way as for integers?
4. How do you solve equations involving additive inverses?
5. What would be the result if you added a number and its additive inverse?

**Tip**: The additive inverse always changes the sign of the original number!

Jefferson finds the additive inverses of some numbers. Find the numbers that make the statements true. (The additive inverse of 33 is ___, etc.)

Learn how to calculate additive inverses with step-by-step examples. This guide explains the concept using numbers like 33, -79, 16, and -84, suitable for students in Grades 6-8.

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