10. \( 16 s+8 r-17 s \)

To simplify \( 16s + 8r - 17s \), you first combine the like terms. So, you have \( (16s - 17s) + 8r \), which simplifies to \( -1s + 8r \) or simply \( -s + 8r \). Voilà! You’ve transformed a complicated expression into a much clearer one! This type of simplification is super useful in various real-world scenarios, such as budgeting or calculation-related tasks where you need to combine and compare quantities effectively. Whether you’re planning a party budget or analyzing the combined features of a product, knowing how to simplify expressions like this allows you to streamline your calculations and make informed decisions!