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The given complex number is \( 3 + 2i \).

In any complex number of the form \( a + bi \), the real part is \( a \), and the imaginary part is \( bi \).

For \( 3 + 2i \):
- The real part is \( 3 \).
- The imaginary part is \( 2i \).

Thus, the correct answer is **c. 3**.

Would you like any further details or have any questions?

Here are five related questions you might find interesting:
1. What is the imaginary part of the complex number \( 3 + 2i \)?
2. How do you add or subtract two complex numbers?
3. What happens when you multiply two complex numbers?
4. Can a real number be considered a complex number? Why?
5. How do you represent complex numbers on a plane?

**Tip:** The real part of a complex number is always the term without the \( i \) (imaginary unit).

Given the complex number 3 + 2i, which represents the real part?
 a. 2i
 b. -2i
 c. 3
 d. -3

Learn how to identify the real part of the complex number 3 + 2i. This problem explores the basic concept of complex numbers, focusing on differentiating between the real and imaginary components. Suitable for students in Grades 9-12.

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