Find Distance s, with radio is 9.5, angle 5pie/12

Given:
- Radius \( r = 9.5 \) cm
- Angle \( \theta = \frac{5\pi}{12} \) radians

The formula for arc length \( s \) is:

\[
s = r \times \theta
\]

Now, let's calculate the arc length \( s \).The arc length \( s \) is approximately **12.44 cm**.

Would you like more details or have any questions?

Here are five related questions you might explore:
1. How would the arc length change if the angle were doubled?
2. What is the relationship between the radius and arc length?
3. How do you convert an angle in radians to degrees?
4. What are the practical applications of calculating arc length?
5. How would you find the area of the sector corresponding to the given angle?

**Tip:** When given an angle in radians, you can directly multiply by the radius to find the arc length.

Learn how to calculate the arc length given a radius of 9.5 cm and an angle of 5π/12 radians. This problem involves applying the arc length formula in trigonometry. Suitable for high school students studying geometry and trigonometry.

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