deg: Difference between revisions

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m (Text replacement - "|game5= arma2oa |version5= 1.51 " to "|game5= arma2oa |version5= 1.50 ")
m (Text replacement - "(\|[pr][0-9]+ *= *[^- ]*) *- *R([a-z ])" to "$1 - r$2")
 
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|game1= ofp
|game1= ofp
|version1= 1.00
|version1= 1.00


|game2= ofpe
|game2= ofpe
|version2= 1.00
|version2= 1.00


|game3= arma1
|game3= arma1
|version3= 1.00
|version3= 1.00


|game4= arma2
|game4= arma2
|version4= 1.00
|version4= 1.00


|game5= arma2oa
|game5= arma2oa
|version5= 1.50
|version5= 1.50


|game6= tkoh
|game6= tkoh
|version6= 1.00
|version6= 1.00


|game7= arma3
|game7= arma3
|version7= 0.50
|version7= 0.50


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|descr= Converts given value in radians to degrees. 1 degree equals 0.01745 radians or [[pi]] / 180.
|descr= Converts given value in radians to degrees. 1 degree equals 0.01745 radians or [[pi]] / 180.


{{Feature|informative|<code> 2 * [[pi]] ≙ 360°
{{Feature|informative|{{hl|1= 2 * pi ≙ 360° → 1 rad = 2 * pi / 360°}}}}
→ 1 [[rad]] {{=}} 2 * [[pi]] / 360°</code>}}
 
|s1= [[deg]] value


|1s= [[deg]] value
|p1= value: [[Number]] - radians


|p1= value: [[Number]] - Radians
|r1= [[Number]] - degrees


|r1 [[Number]] - Degrees
|x1= <sqf>_degrees = deg 1; // Returns 57.2958</sqf>
 
|x1= <code>_degrees = [[deg]] 1; {{cc|Returns 57.2958}}</code>


|x2= <code>[[deg]] (2 * [[pi]] / 360); {{cc|Returns 1}}</code>
|x2= <sqf>deg (2 * pi / 360); // Returns 1</sqf>


|seealso= [[rad]]
|seealso= [[rad]]
}}
}}

Latest revision as of 15:47, 8 November 2023

Hover & click on the images for description

Description

Description:
Converts given value in radians to degrees. 1 degree equals 0.01745 radians or pi / 180.
2 * pi ≙ 360° → 1 rad = 2 * pi / 360°
Groups:
Math - Geometry

Syntax

Syntax:
deg value
Parameters:
value: Number - radians
Return Value:
Number - degrees

Examples

Example 1:
_degrees = deg 1; // Returns 57.2958
Example 2:
deg (2 * pi / 360); // Returns 1

Additional Information

See also:
rad

Notes

Report bugs on the Feedback Tracker and/or discuss them on the Arma Discord or on the Forums.
Only post proven facts here! Add Note