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The question presented in the image asks:

**"Moana bought a new boat to be sold at a price of Php 1,650.00, which has a profit of 75% of the cost. How much is Moana's profit for the boat?"**

To solve this:

1. Let the cost of the boat be denoted as \( C \).
2. The selling price is given as Php 1,650.
3. The profit is 75% of the cost, which can be expressed as \( 0.75C \).

The formula for the selling price is:
\[
\text{Selling Price} = C + 0.75C = 1.75C
\]

Thus, to find \( C \), we can set the selling price equal to Php 1,650:
\[
1.75C = 1,650
\]

Now, solving for \( C \):
\[
C = \frac{1,650}{1.75} \approx 942.86
\]

Now, the profit is 75% of the cost, so:
\[
\text{Profit} = 0.75 \times 942.86 \approx 707.14
\]

Thus, Moana's profit is **Php 707.14**, which is one of the answer choices.

Would you like more details or have any further questions?

Here are some related questions:
1. How do you calculate profit percentage based on cost?
2. What would the profit be if the cost were Php 2,000 instead?
3. How does the selling price affect the profit margin?
4. Can you explain the difference between gross profit and net profit?
5. What is the formula for calculating markup price?

**Tip:** Always ensure you're clear whether the profit percentage is based on cost or selling price for correct calculations!

Moana bought a new boat to be sold at a price of Php 1,650.00 which has a profit of 75% of the cost. How much is Moana's profit for the boat?

Learn how to calculate profit from a boat sold by Moana at Php 1,650 with a profit margin of 75% of the cost. This example covers key business mathematics concepts related to cost, selling price, and profit percentage. Ideal for students in Grades 11-12.

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