**How Will This Worksheet on "Find Complex Conjugate" Benefit Your Student's Learning?**

- Simplifies division and multiplication of complex numbers.
- Helps rationalize denominators in complex fractions.
- Enhances understanding of how complex numbers work.
- Assists in solving equations with complex roots.
- Useful for practical problems in physics, engineering, and math.

**How to Find Complex Conjugate?**

- Start with a complex number in the form \( a + bi \), where \( a \) is the real part and \( b \) is the imaginary part.
- Keep the real part \( a \) the same and change the sign of the imaginary part \( b \).
- Combine the unchanged real part with the new imaginary part to form \( a - bi \).