How do you convert angle to distance?
Table of Contents
How do you convert angle to distance?
Calculate the sine of the angle to find the total distance between objects, or the hypotenuse. For the example, the sine of 60 degrees is √3/2 or 0.866. Divide the height of the object by the sine of the angle. For the example, dividing 150 by 0.866 results in 173.205.
How do you convert degrees to centimeters?
- How to convert degrees to centimeters?
- you can not convert degrees to cm.
- measurements if they are of the same type.
- Actually you can under certain circumstance’s.
- measuring how far a wheel turns from degrees to centimeters, now.
- THAT can be done.
- Just get the wheel’s Circumference * 360.
How do you convert from minutes to meters?
The conversion factor is 1/60; so 1 meter per minute = 0.016666666666667 meters per second. In other words, the value in m/min divide by 60 to get a value in m/s.
How do you convert angles?
The conversion of measure of an angle from radians to degrees can be done using the following formula: Angle in Radians × 180°/π = Angle in Degrees. For example, consider an angle π/9 rad. Now, using the radians to degrees formula, we have π/9 rad × 180°/π = (Angle in Degrees).
How do you convert degrees to feet?
- Degrees to Feet Formula. The following formula is used to convert an angle in degrees to length in feet. L = (a/360)*2*pi*r.
- Degrees to Feet Conversion. What is a conversion between degrees and feet?
- Example Problem. How to convert degrees to feet?
What is 2 minutes in meters?
Meter/minute to Meter/second Conversion Table
Meter/minute [m/min] | Meter/second [m/s] |
---|---|
1 m/min | 0.0166666667 m/s |
2 m/min | 0.0333333333 m/s |
3 m/min | 0.05 m/s |
5 m/min | 0.0833333333 m/s |
How do you convert seconds to meters?
Divide the distance by the time. This will give you the speed in meters per second.
How do you convert degrees minutes to decimal degrees?
Decimal degrees = Degrees + (Minutes/60) + (Seconds/3600)
- First, convert minutes and seconds to their degree equivalents and add the results. 25’/60 = 0.4167° 30″/3600 = .0083°
- Then, add this number to the number of degrees. 39° + 0.425° = 39.425°
- So, the final result is: 39° 25′ 30″ = 39.425°
How do you convert DD to DMM?
To convert latitude and longitude coordinates in decimal degrees to degrees with minutes and seconds or degrees with decimal minutes, follow these three steps:
- Take the integer – these are the degrees.
- Multiply the decimal part by 60. If you want to have decimal minutes – here they are!
- Multiply the rest by 60.