The statement "100g corresponds to \(90^\circ\)" is likely referring to angular measurements in **gradians** (also known as **gons**). 

### Explanation:
- **Degrees (°):** There are 360 degrees in a full circle.
- **Gradians (g or gon):** There are 400 gradians in a full circle.

To convert between degrees and gradians:
\[
\text{Gradians (g)} = \frac{Degrees (^\circ) \times 400}{360}
\]

For \(90^\circ\) to gradians:
\[
90^\circ \times \frac{400}{360} = 100g
\]

So, \(100g\) corresponds exactly to \(90^\circ\).

Therefore, the statement "100g corresponds to \(90^\circ\)" is **True**.

Would you like more details on this conversion, or do you have any other questions?

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### Further Questions:
1. What are the different units used for measuring angles?
2. How do you convert from gradians to degrees?
3. What are practical applications of gradians?
4. Why are there 400 gradians in a full circle?
5. How does the concept of angular measurement apply in real-world contexts?
6. What is the relationship between radians and gradians?
7. How does using different angular units affect calculations in trigonometry?
8. What other fields use gradians besides mathematics?

**Tip:** When working with angular measurements, always verify which unit is being used (degrees, radians, or gradians) to avoid confusion.

Explore how 100g corresponds to 90 degrees in angular measurement. Learn the conversion formula between gradians and degrees. Understand the difference between gradians and degrees and their practical applications.

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