Math Problem Statement
Jefferson finds the additive inverses of some numbers. The additive inverse of 33 is __. The additive inverse of -79 is __. The additive inverse of 16 is __. The additive inverse of -84 is __.
Solution
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 is .
- The additive inverse of 33 is -33.
- The additive inverse of -79 is 79.
- The additive inverse of 16 is -16.
- 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:
- What is the additive inverse of 0?
- How does the concept of an additive inverse apply to negative numbers?
- Can the additive inverse of a fraction be calculated the same way as for integers?
- How do you solve equations involving additive inverses?
- 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!
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Math Problem Analysis
Mathematical Concepts
Additive Inverses
Integer Operations
Formulas
The additive inverse of a number x is -x
Theorems
Additive inverse property of real numbers
Suitable Grade Level
Grade 4-6