**What is the complex conjugate of -5 + 3i**

The complex conjugate of a complex number \( a + bi \) is obtained by changing the sign of the imaginary part. For the complex number \( -5 + 3i \), the complex conjugate is:

\[
-5 - 3i
\]

Let me know if you'd like more details on complex conjugates or have further questions. 

Here are some related questions to explore:

1. What is the modulus of \( -5 + 3i \)?
2. How do you find the argument (angle) of \( -5 + 3i \)?
3. How does the complex conjugate relate to the modulus of a complex number?
4. What is the result of multiplying \( -5 + 3i \) by its conjugate?
5. How do complex conjugates behave in division of complex numbers?

**Tip:** The product of a complex number and its conjugate always yields a real number, specifically the square of the modulus.

What is the complex conjugate of -5 + 3i?

Discover how to find the complex conjugate of the number -5 + 3i. This solution covers key concepts in complex numbers, ideal for high school students studying grades 10-12.

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