Difference between revisions of "Manuals/calci/TAN"

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*This function gives the tangent of 'x'.
 
*This function gives the tangent of 'x'.
 
*In a right angled triangle, '''TAN = Opposite / Adjacent''' or '''SIN / COS'''.<br/>
 
*In a right angled triangle, '''TAN = Opposite / Adjacent''' or '''SIN / COS'''.<br/>
It will give the value in radians. To convert that in degrees  multiply with 180/PI() or we have to use the radians function like TAN(RADIANS(x))
+
*By default, Calci takes the angle in Radians.
 +
*To convert Radian to Degree, multiply with 180/PI() or we have to use the radians function like TAN(RADIANS(x))
  
 
The following example shows how TAN is applied to an array of numbers containing numbers 1..10.
 
The following example shows how TAN is applied to an array of numbers containing numbers 1..10.

Revision as of 00:53, 1 November 2013

TAN(x)


  • where x is in Radians
  • by default Calci use Radian as angle

DTAN can be used if the angle is in degrees.

The angle can be a single value or any complex array of values.

For example TAN(1..100) can give an array of the results, which is the TAN value for each of the elements in the array. The array could be of any shape.

Description

Consider     x = 90    then     =TAN(RADIANS(90))    gives    1

  • This function gives the tangent of 'x'.
  • In a right angled triangle, TAN = Opposite / Adjacent or SIN / COS.
  • By default, Calci takes the angle in Radians.
  • To convert Radian to Degree, multiply with 180/PI() or we have to use the radians function like TAN(RADIANS(x))

The following example shows how TAN is applied to an array of numbers containing numbers 1..10.

1..10@TAN

Number TAN
1 1.55740772465
2 -2.18503986326
3 -0.14254654307
4 1.15782128235
5 -3.38051500625
6 -0.29100619138
7 0.87144798272
8 -6.79971145522
9 -0.45231565944
10 0.64836082745

Examples

TAN(x)

  • x   is the angle in radians.
TAN(Radian) Value
TAN(0) 0
TAN(1) 1.55740772465
TAN(90) -1.99520041221


See Also

References