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Angle in degrees = Angle in radians × (180/π)
Determine whether the given number is in radians or some other unit of measure.
If the given number is in radians, multiply it by (180/π) to convert it to degrees.
Angle in degrees = 2.5 radians × (180/π) = 143.24 degrees
Therefore, an angle of 2.5 radians is equivalent to 143.24 degrees.
To convert an angle to a length, you need to know the radius of the circle and the measure of the angle in radians.
Length of arc = radius × angle in radians
60 degrees × (π/180) = 1.047 radians
Length of arc = 5 × 1.047 = 5.236 units
So the length of the arc is approximately 5.236 units.
The formula for plane angle is:
θ = s / r
Where:
θ is the angle in radians. s is the arc length of the sector. r is the radius of the circle.
Alternatively, we can use the formula:
θ = L / (2πr)
Where:
| BMI Category | Healthy BMI Range |
|---|---|
| Underweight | Less than 18.5 |
| Normal Weight | 18.5 - 24.9 (Healthy) |
| Overweight | 25.0 - 29.9 |
| Obesity Class 1 | 30.0 - 34.9 |
| Obesity Class 2 | 35.0 - 39.9 |
| Obesity Class 3 | 40.0 and above (severe |
| BMI Category | Healthy BMI Range |
|---|---|
| Underweight | Less than 18.5 |
| Normal Weight | 18.5 - 24.9 |
| Overweight | 25.0 - 29.9 |
| Obesity Class 1 | 30.0 - 34.9 |
| Obesity Class 2 | 35.0 - 39.9 |
| Obesity Class 3 | 40.0 and above (severe) |
BMI is a valuable screening tool to assess if a man's weight is within a healthy range.
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