6i+i, Write your answer in the form of a+bi

To express \(6i + i\) in the form \(a + bi\), we start by combining the terms:

\[
6i + i = 7i
\]

Since there is no real part, we can write this as:

\[
0 + 7i
\]

Thus, in the form \(a + bi\), the answer is:

\[
0 + 7i
\]

Would you like further details or have any questions?

Here are some related questions for practice:

1. Simplify \(3i + 4i\) in the form \(a + bi\).
2. Write \(5 + 3i + 2i\) in the form \(a + bi\).
3. Combine \(4 + 2i + 3 - i\) into the form \(a + bi\).
4. Express \(-2i + 6i\) as \(a + bi\).
5. Simplify \(3i - 7i\) in the form \(a + bi\).

**Tip:** When working with imaginary terms, remember to combine like terms (real with real, imaginary with imaginary) for clarity.

6i + i, Write your answer in the form of a+bi

Learn how to simplify 6i + i and express it in the standard complex number form a + bi. This solution demonstrates how to combine imaginary terms, making it suitable for students in Grades 8-10 studying complex numbers.

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