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  1. An imaginary number is the product of a real number and the imaginary unit i, which is defined by its property i 2 = −1. The square of an imaginary number bi is −b 2. For example, 5i is an imaginary number, and its square is −25. The number zero is considered to be both real and imaginary.

  2. Learn about the imaginary unit i, the square roots of negative numbers, and how they solve some quadratic equations. See examples, definitions, properties, and simplification methods of imaginary numbers.

  3. Imaginary numbers are numbers that have a negative square root, such as i or j. They are useful for solving equations, making complex numbers, and describing sounds and currents. Learn how to identify, create, and use them with examples, formulas, and applications.

  4. Learn what imaginary numbers are, how to perform arithmetic operations on them, and how to find their conjugate pairs. Imaginary numbers are the square root of negative numbers, written as real numbers multiplied by the imaginary unit i.

    • 8 min
  5. Learn what imaginary numbers are, how they relate to negative numbers, and why they are useful in math and physics. See diagrams, examples, and analogies to understand the concept of i and complex numbers.

    • 14 min
  6. Learn what imaginary numbers are, how they are used in complex numbers and Fourier transforms, and how to calculate their powers. See examples of imaginary numbers and their squares, and how they relate to real numbers.

  7. Learn about the imaginary unit, "i", a unique number defined as the square root of -1. It's a key part of complex numbers, which are in the form a + bi. See examples, questions, and comments on this topic.

    • 5 min
    • Sal Khan
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