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To solve this question on percent profit:

### Given:
- Purchase price of the bike: Php 12,500
- Additional cost (customization and repainting): Php 2,100
- Total cost: Php 12,500 + Php 2,100 = Php 14,600
- Selling price: Php 17,250

### Formula for profit percentage:
\[
\text{Profit Percent} = \left( \frac{\text{Selling Price} - \text{Total Cost}}{\text{Total Cost}} \right) \times 100
\]

Now, let's calculate the profit percentage.

- Profit = Selling Price - Total Cost = Php 17,250 - Php 14,600 = Php 2,650
- Profit Percent = \( \frac{2,650}{14,600} \times 100 \approx 18.15\% \)

### Answer:
The percent profit is **18.15%**, which corresponds to the first option.

Would you like more details or have any questions? Here are five related questions for you to consider:

1. How would the percent profit change if Tina sold the bike for Php 19,000 instead?
2. What if Tina had spent Php 3,000 on customization—how would that affect the profit?
3. How do you calculate percent loss if the selling price is lower than the total cost?
4. What is the break-even selling price where there would be no profit or loss?
5. How can you use the percent profit formula for a multi-step business scenario?

**Tip**: Always include any additional costs, such as customization or repairs, when calculating total cost in business mathematics problems.

Tina bought a mountain bike for Php 12,500. She spent Php 2,100 to have it customized and repainted. She then sold it for Php 17,250. How much was her percent profit?

Learn how to calculate percent profit using basic business mathematics. This example involves the purchase of a mountain bike for Php 12,500, with additional customization costs of Php 2,100, and a final selling price of Php 17,250. Follow a detailed step-by-step solution to calculate the profit percentage.

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