What is the additive inverse of the complex number -8 + 3i?

Step 1: Define the Problem

Identify the additive inverse of the complex number $-8 + 3i$.

Step 2: Break Down the Problem

The additive inverse of a complex number $a + bi$ is a number that, when added to $a + bi$, results in zero.

Step 3: Apply Relevant Concepts

For a complex number $a + bi$, the additive inverse is $-a - bi$.

Step 4: Analysis, Verify and Summarize

Given the complex number $-8 + 3i$, its additive inverse is: $-(-8) - 3i = 8 - 3i$

Final Answer

The additive inverse of the complex number $-8 + 3i$ is $8 - 3i$.