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The given expression simplifies to:

\[
24y + 4i
\]

This is already in the form \(a + bi\), where \(a = 24y\) and \(b = 4\).

Would you like any further details or explanations on this? Here are some related questions you might find interesting:

1. How do we multiply complex numbers?
2. What is the significance of the imaginary unit \(i\) in complex numbers?
3. How do you convert a complex number to its polar form?
4. What is the geometric interpretation of multiplying complex numbers?
5. Can complex numbers be used to solve real-world problems?

**Tip:** When multiplying complex numbers, remember that \(i^2 = -1\), which helps in simplifying expressions involving imaginary parts.

Learn how to simplify the complex expression (1 - 6yi)(2 + 5i) - (1 - 6yi)(2 + i). This solution covers key algebraic and complex number concepts, including the distributive property and the property that i^2 = -1. Suitable for students in Grades 10-12.

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