6. Write down the additive inverses of these numbers. $$ \begin{array}{ll} ext { a) }-21 & ext { b) } 56 \ ext { c) }-101 & ext { d) }-1\end{array} $$

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6. Write down the additive inverses of these numbers. $$ \begin{array}{ll}	ext { a) }-21 & 	ext { b) } 56 \ 	ext { c) }-101 & 	ext { d) }-1\end{array} $$

UpStudy AI · Accepted Answer

Sure! The **additive inverse** of a number is another number that, when added to the original number, equals zero. Essentially, it's the negative of the given number.

Let's find the additive inverses for each of the provided numbers:

$$
\begin{array}{ll}
\text{a) }-21 & \text{Additive Inverse: } 21 \
\text{b) }56 & \text{Additive Inverse: }-56 \
\text{c) }-101 & \text{Additive Inverse: }101 \
\text{d) }-1 & \text{Additive Inverse: }1 \
\end{array}
$$

**Summary of Additive Inverses:**

- **a)** The additive inverse of $$-21$$ is **$$21$$**.
- **b)** The additive inverse of $$56$$ is **$$-56$$**.
- **c)** The additive inverse of $$-101$$ is **$$101$$**.
- **d)** The additive inverse of $$-1$$ is **$$1$$**.
The additive inverses are: - a) 21 - b) -56 - c) 101 - d) 1

6. Write down the additive inverses of these numbers. \( \begin{array}{ll}\text { a) }-21 & \text { b) } 56 \\ \text { c) }-101 & \text { d) }-1\end{array} \)

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