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### First Question:

**Problem:**
Angel sells 62 crafts and 50 greeting cards. She needs Php 1,271 to buy a tablet. Her profit is Php 10 per craft and Php 13 per greeting card. Will she have enough to buy the tablet?

**Solution:**
- Profit from selling 62 crafts = \( 62 \times 10 = 620 \) Php
- Profit from selling 50 greeting cards = \( 50 \times 13 = 650 \) Php
- Total earnings = \( 620 + 650 = 1,270 \) Php

Since Angel earned Php 1,270, which is just Php 1 less than the cost of the tablet (Php 1,271), **she will not be able to buy the tablet.**

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### Second Question:

**Problem:**
Three cousins want to rent a scooter for 3 hours at Php 240 per hour. They also plan to buy lunch for Php 25 each. They have a total of Php 937. Is this enough for both the rental and lunch?

**Solution:**
- Cost of renting the scooter for 3 hours = \( 240 \times 3 = 720 \) Php
- Cost of lunch for 3 cousins = \( 3 \times 25 = 75 \) Php
- Total expense = \( 720 + 75 = 795 \) Php

Since they have Php 937, which is more than Php 795, **they will have enough money for both the rental and the lunch.**

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Do you need further clarification or more details on these calculations?

Here are 5 related questions for deeper understanding:
1. What if Angel sold 5 more greeting cards? Would she then be able to buy the tablet?
2. How much more money would Angel need to earn to buy the tablet if she cannot lower the price?
3. If the cousins wanted to rent the scooter for 5 hours, how much would they need in total?
4. How much would the total profit be for Angel if she sold 100 crafts and 100 greeting cards?
5. What would happen if the cousins decided to buy a more expensive lunch at Php 50 each?

**Tip:** Always break down multi-step problems by calculating each component separately before summing them for the final answer.

Solve math problems involving profits and expenses. Calculate if Angel can afford a tablet by selling 62 crafts and 50 greeting cards, and find out if three cousins have enough money to rent a scooter and buy lunch with Php 937. These problems involve simple arithmetic suitable for Grades 4-6.

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