To calculate the angle in degrees from distance and diameter:
\[ \theta = \left( \frac{d}{\pi D} \right) \times 360 \]
Where:
While centimeters (cm) and degrees are different types of measurements, in circular contexts, you can use the distance traveled along the circumference of a circle to find the angle in degrees. This calculation helps convert linear measurements into angular measurements for applications involving circular motion or geometry.
Let's assume the following values:
Use the formula:
\[ \theta = \left( \frac{10}{\pi \times 20} \right) \times 360 \approx 28.65 \]
The angle is approximately 28.65 degrees.
Let's assume the following values:
Use the formula:
\[ \theta = \left( \frac{25}{\pi \times 10} \right) \times 360 \approx 286.48 \]
The angle is approximately 286.48 degrees.
