Difference between revisions of "Manuals/calci/ATAN"

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*It is also known as Cyclometric function.
 
*It is also known as Cyclometric function.
 
*ATAN is described as arctan of a given number and denoted by <math>tan^{-1}(x)</math>.
 
*ATAN is described as arctan of a given number and denoted by <math>tan^{-1}(x)</math>.
*In  ATAN(x) ,x value applicable for all real numbers.
+
*In  ATAN(x), x value applicable for all real numbers.
*To find the angle in degrees, multiply the result angle with 180/PI().
+
*To find the angle in degrees, multiply the result angle with 180/PI(), or use DEGREES function.
*DEGREES function can also be used.
 
  
 
For example ATAN(-0.8)*180/PI() or DEGREES(ATAN(-0.8)) gives -38.659808
 
For example ATAN(-0.8)*180/PI() or DEGREES(ATAN(-0.8)) gives -38.659808
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== Examples ==
 
== Examples ==
 
'''ATAN(x)'''
 
'''ATAN(x)'''
*'''x  ''' is the number.
+
*'''x  ''' is the number.
  
 
{|id="TABLE1" class="SpreadSheet blue"
 
{|id="TABLE1" class="SpreadSheet blue"

Revision as of 07:00, 12 November 2013

ATAN(x)


  • Where x is a number
  • The value of ATAN(x) is in radians in the range 0 to -pi()/2 to pi()/2.
  • Calci returns the value of arctangent (inverse tan) in Radians.
  • The number can be a single value or any number of values.

For example, ATAN(0.5,(-0.2),1) gives the arcTAN or inverseTAN values for each element.

Description

Consider     x = 0.8    then     =ATAN(0.8)    gives    0.67474094

  • This function is the inverse function of TAN in trigonometry
  • It is also known as Cyclometric function.
  • ATAN is described as arctan of a given number and denoted by .
  • In ATAN(x), x value applicable for all real numbers.
  • To find the angle in degrees, multiply the result angle with 180/PI(), or use DEGREES function.

For example ATAN(-0.8)*180/PI() or DEGREES(ATAN(-0.8)) gives -38.659808

Examples

ATAN(x)

  • x   is the number.
ATAN(number) Angle(radian)
ATAN(0) 0
ATAN(1) 0.78539816
ATAN(90) 1.55968567

See Also

References