Here's the graph of the complex number \( w = -4.38 + 6.69i \). The point is plotted in the complex plane, where the horizontal axis represents the real part and the vertical axis represents the imaginary part.

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### Related Questions:
1. How do you interpret the position of a complex number on the complex plane?
2. What are the effects of multiplying a complex number by a scalar on its graph?
3. How does the angle (argument) influence the position of a complex number on the complex plane?
4. How can you graph multiple complex numbers together?
5. What is the significance of the magnitude in the complex plane?
6. How do transformations like rotation and scaling affect complex numbers graphically?
7. Can you explain how to find the distance between two complex numbers on the plane?
8. How do you determine the quadrant in which a complex number lies?

**Tip**: When graphing complex numbers, it’s helpful to visualize how the magnitude and argument determine the distance and direction from the origin.

Explore how to graph the complex number w = -4.38 + 6.69i on the complex plane. Understand the interpretation of complex numbers in the context of the real and imaginary axes. Learn about the significance of the complex number's position, including its magnitude and argument.

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