Adding complex numbers might seem tricky at first, but it’s actually pretty easy once you learn how! Let’s break it down step by step:

1. Know the Standard Form: Complex numbers are written as $a + bi$. Here, $a$ is called the real part, and $b$ is the imaginary part (where $i$ stands for the square root of -1).

2. Group Real and Imaginary Parts: When you’re adding two complex numbers, just put the real parts together and the imaginary parts together. For example, if you have $3 + 4i$ and $2 + 5i$, you do this:

   • For the real parts: $3 + 2 = 5$
   • For the imaginary parts: $4i + 5i = 9i$

3. Combine Your Answers: Now, just put your two results together. So, $3 + 4i + 2 + 5i$ becomes $5 + 9i$.

4. Try Subtraction Too: Subtracting complex numbers is similar! Just be careful with the signs when you're subtracting the imaginary parts.

The key is to look at the real parts and the imaginary parts separately. With some practice, it will become super easy! Remember to combine like parts, and you’ll get it right every time!