Math Problem Statement

t=6i-6i

Solution

To simplify the expression t=6i6it = 6i - 6i, let's calculate it step by step.

  1. Combine the like terms: t=6i6it = 6i - 6i

Since 6i6i and 6i-6i are like terms (both have the imaginary unit ii), we can simply subtract them:

  1. Simplifying: t=(66)i=0it = (6 - 6)i = 0i

Finally, 0i0i is just 0.

So, t=0t = 0.


Would you like to explore more details about imaginary numbers or have any questions?

Here are 5 related questions to consider:

  1. What is the definition of an imaginary number?
  2. How do you add or subtract complex numbers?
  3. What is the square of the imaginary unit ii?
  4. How do you multiply two complex numbers?
  5. Can you graph complex numbers on a coordinate plane?

Tip: When working with complex numbers, always combine like terms (real and imaginary parts) separately.

Ask a new question for Free

By Image

Drop file here or Click Here to upload

Math Problem Analysis

Mathematical Concepts

Complex Numbers
Imaginary Numbers

Formulas

-

Theorems

-

Suitable Grade Level

Grades 10-12