complex plane Sentence Examples

  1. The electrical engineer visualized the current flow in the circuit by plotting it on the complex plane.
  2. Navigating the complex plane felt like venturing into a new dimension for the student first encountering complex numbers.
  3. Each point on the complex plane represents a unique complex number, with the x-axis denoting the real part and the y-axis the imaginary part.
  4. By adding complex numbers graphically on the complex plane, we can visualize the geometric interpretation of addition.
  5. Complex plane diagrams are a powerful tool for analyzing the behavior of complex functions.
  6. The elegant spiral of the Fibonacci sequence can be beautifully depicted on the complex plane.
  7. Solving higher-order polynomial equations often involves finding the roots, which may lie on the complex plane.
  8. The distance between two points on the complex plane can be calculated using a specific formula.
  9. Complex plane rotations are a fundamental concept in complex analysis, with applications in various fields.
  10. Visualizing complex numbers on the complex plane helps bridge the gap between the abstract concept and its practical applications.

complex plane Meaning

Wordnet

complex plane (n)

a geometric representation of the complex numbers established by the real axis and the orthogonal imaginary axis; it can be thought of as a modified Cartesian plane, with the real part of a complex number represented by a displacement along the x-axis, and the imaginary part by a displacement along the y-axis

Synonyms & Antonyms of complex plane

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FAQs About the word complex plane

a geometric representation of the complex numbers established by the real axis and the orthogonal imaginary axis; it can be thought of as a modified Cartesian p

No synonyms found.

No antonyms found.

The electrical engineer visualized the current flow in the circuit by plotting it on the complex plane.

Navigating the complex plane felt like venturing into a new dimension for the student first encountering complex numbers.

Each point on the complex plane represents a unique complex number, with the x-axis denoting the real part and the y-axis the imaginary part.

By adding complex numbers graphically on the complex plane, we can visualize the geometric interpretation of addition.