https://file.aiquickdraw.com/mathbot/file/1727763655941u32fflr3.jpg

The image appears to show a physics problem related to the measurement of a pendulum's length, with distances between positions of a mass (possibly a pendulum bob) given in centimeters. The task seems to involve finding the pendulum length based on the given distances.

The distances shown are:
- Vertical distance: 3.67 cm
- Horizontal distance between two masses: 12.25 cm
- Total horizontal displacement: 27.90 cm
- Horizontal distance on the right: 2.27 cm

The question asks to compute the pendulum length in whole numbers. It seems like this is a setup for calculating the length of the pendulum using geometric relations, such as from trigonometry or physical principles.

Would you like me to walk through how to calculate the pendulum's length based on these measurements?

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Here are 5 relative questions for further exploration:
1. How is the angle of swing related to the pendulum length?
2. What trigonometric formulas can be used to calculate the pendulum's length from displacement data?
3. How would the period of the pendulum change with its length?
4. Can energy conservation principles be applied to analyze the motion of the pendulum?
5. How would the maximum velocity of the pendulum be calculated from the given data?

**Tip**: Pendulum problems often involve using the sine or cosine functions to relate small angle approximations to length and displacement.

Setelah ketiga foto ditumpang-tindih, Andi mengukur jarak antara posisi beban. Dari informasi ini, Andi berhasil mendapatkan kembali bahwa panjang bandul adalah ... cm (isi dengan bilangan bulat).

Learn how to calculate the length of a pendulum using the distances between the positions of the pendulum bob. This problem involves applying the Pythagorean Theorem and trigonometric principles to find the pendulum's length.

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