To convert degrees to radians, use the following formula:

$\text{radians} = \text{degrees} \times \left( \frac{\pi}{180} \right)$

For 41°, the conversion would be:

$41^\circ = 41 \times \left( \frac{\pi}{180} \right)$

$41^\circ = \frac{41\pi}{180} \text{ radians}$

So, $41^\circ = \frac{41\pi}{180}$ radians or approximately $0.714$ radians.

Would you like more details or further explanations on this?

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1. How do you convert from radians back to degrees?
2. What is the significance of the number $\pi$ in radians?
3. Can angles in radians be used for trigonometric functions?
4. How do you calculate the arc length of a circle using radians?
5. Why are radians often preferred over degrees in calculus?

Tip: When working with radians, remember that $\pi$ radians equals 180°, making it easier to convert between the two units.