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The image shows a section from a textbook or worksheet containing mathematical problems. Below the diagram of a circle with a marked sector, there are several multiple-choice questions (numbered 4 to 6) related to the diagram.

Let me describe and analyze the questions:

### Problem Breakdown:

1. **The Diagram**:
   - The diagram shows a circle with a sector (part of the circle) highlighted. The circle has a diameter of 33 cm. The sector angle is \(75^\circ\).
   
2. **Question 4**:
   - This question likely asks about calculations related to the sector of the circle, possibly concerning the area or length of the arc.
   
3. **Question 5**:
   - This question seems to involve a decision-making scenario, possibly regarding financial calculations or pricing options.
   
4. **Question 6**:
   - This question seems to involve the calculation of interest or financial planning, based on the multiple-choice options listed, which include different monetary amounts.

### Translation and Analysis:
1. **Translation of the Diagram Information**:
   - The circle's diameter: 33 cm.
   - Sector angle: \(75^\circ\).

2. **Sample Questions**:
   - **Question 4** might ask something like: "Calculate the area of the sector or the length of the arc based on the given diagram."
   - **Question 5** could involve choosing the correct action based on certain conditions or calculations.
   - **Question 6** might ask for the calculation of interest or some other financial metric, with multiple-choice answers.

### Assistance:
If you'd like, I can provide detailed solutions or explanations for these problems. Would you like help with a specific question or more detailed explanations of the concepts involved?

### Follow-up Questions:

1. How do you calculate the area of a sector of a circle?
2. What is the formula for the arc length of a sector?
3. How would you solve a financial problem involving simple or compound interest?
4. What role does the angle play in calculating the sector's area?
5. How do you interpret multiple-choice financial questions?

**Tip**: For circle-related problems, always remember that the angle of the sector is crucial for determining both the area of the sector and the length of the arc. The ratio of the angle to 360° gives you the fraction of the circle used in calculations.

The image shows a section from a textbook containing mathematical problems related to a circle with a sector. The problems involve calculations related to the sector of a circle, including areas, arc lengths, and possibly financial scenarios.

Explore problems related to a circle's sector, including calculating the area and arc length. This exercise also touches on basic financial mathematics concepts such as simple interest. Suitable for students in Grades 8-10.

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