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The question shown in the image is about a pricing formula for renting bikes, where Cycle City charges an initial price of $15 plus $0.75 per hour for bike rentals. The formula representing this is:

\[
15 + 0.75h
\]

Here’s what each part of the formula represents:

1. **The variable $ h $ represents the number of hours for which the bike is rented.**
2. **The constant 15 represents the initial fixed cost (in dollars) for renting the bike, regardless of the time.**
3. **The term $ 0.75h $ represents the total cost (in dollars) based on the hourly rate, where $ h $ is the number of hours and $0.75 is the charge per hour.**

Let me know if you'd like further clarification or details.

Here are 5 related questions to expand on this topic:
1. How would the total cost change if the hourly rate increased?
2. What would the total cost be for renting a bike for 4 hours?
3. If the initial fee was removed, how would the formula change?
4. How would you graph the cost function based on hours?
5. Can the formula be rearranged to solve for hours $ h $?

**Tip:** Always check whether a formula includes fixed costs and variable costs separately. This helps to understand how changes affect the overall price.

Cycle City charges an initial price of $15 plus $0.75 per hour for bike rentals, which is represented by the expression 15 + 0.75h. The task is to describe what the variable h, the constant 15, and the term 0.75h represent.

Learn how to interpret a linear equation for bike rental costs. This problem involves identifying what the variable h represents, understanding the fixed initial cost, and calculating the total cost based on hourly rental rates.

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