The plot shows the complex number \( 1 + i \) (in blue) and its complex conjugate \( 1 - i \) (in red). Both points lie on the complex plane, with the real part (x-axis) being 1 for both, and the imaginary part (y-axis) being positive for \( 1 + i \) and negative for \( 1 - i \).

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Here are five related questions:
1. What is the geometric interpretation of complex conjugates?
2. How does conjugation affect the magnitude of a complex number?
3. Can you find the conjugate of any arbitrary complex number \( a + bi \)?
4. What happens if you multiply a complex number by its conjugate?
5. How do complex conjugates relate to solving quadratic

Learn how to plot the complex number 1 + i and its conjugate 1 - i on the complex plane. This tutorial covers key concepts like complex numbers and conjugation. Ideal for students in Grades 10-12.

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