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The given complex number in the question is \( 6 - 2i \). 

A complex number is generally expressed in the form \( a + bi \), where:
- \( a \) is the real part,
- \( b \) is the imaginary part, and
- \( i \) represents the imaginary unit (\( i = \sqrt{-1} \)).

In \( 6 - 2i \), the real component is \( 6 \) and the imaginary component is \( -2i \).

Thus, the correct answer to the question is:
**6**.

Would you like further details or have any questions?

Here are 5 related questions to expand on this concept:
1. What is the imaginary component of \( 6 - 2i \)?
2. How do you add two complex numbers together?
3. What is the magnitude of the complex number \( 6 - 2i \)?
4. How would you multiply two complex numbers?
5. Can complex numbers be represented graphically?

**Tip:** When dealing with complex numbers, always separate the real and imaginary parts clearly to avoid confusion.

Which is the real number component of the complex number 6 − 2i?

Understand how to determine the real number component of the complex number 6 - 2i. This problem teaches the key concept of separating real and imaginary parts in complex numbers. Suitable for Grades 9-10 students.

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