Difference between revisions of "Manuals/calci/IMCOT"

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(Created page with "<div style="font-size:30px">'''IMCOT(iz)'''</div><br/> * where iz is the complex number ==Description== *This function gives the COTAN value of a complex number. *Where 'iz...")
 
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<div style="font-size:30px">'''IMCOT(iz)'''</div><br/>
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<div style="font-size:30px">'''IMCOT(ComplexNumber)'''</div><br/>
* where iz is the complex number
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* where <math>ComplexNumber</math> is any complex number.
  
 
==Description==
 
==Description==
  
 
*This function gives the COTAN value of a complex number.  
 
*This function gives the COTAN value of a complex number.  
*Where 'iz' is the complex number in the form of <math>x+iy</math>
+
*Consider the complex number in the form of <math>x+iy</math>
 
*x & y are the real numbers.
 
*x & y are the real numbers.
 
*'i' is the imaginary unit <math>i=\sqrt{-1}</math>
 
*'i' is the imaginary unit <math>i=\sqrt{-1}</math>
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== Examples ==
 
== Examples ==
'''IMCOT(iz)'''
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'''IMCOT(ComplexNumber)'''
*'''iz''' is the complex number.  
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*'''ComplexNumber''' is any complex number.  
  
 
{|id="TABLE1" class="SpreadSheet blue"
 
{|id="TABLE1" class="SpreadSheet blue"
  
 
|- class="even"
 
|- class="even"
|'''IMCOT(iz)'''
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|'''IMCOT(ComplexNumber)'''
 
|'''Value'''
 
|'''Value'''
  

Revision as of 15:02, 16 July 2018

IMCOT(ComplexNumber)


  • where is any complex number.

Description

  • This function gives the COTAN value of a complex number.
  • Consider the complex number in the form of
  • x & y are the real numbers.
  • 'i' is the imaginary unit
  • Also x is called the real part & y is the imaginary part of a complex number.
  • COMPLEX is the function used to convert Real & Imaginary numbers in to a complex number.
  • is defined by

Examples

IMCOT(ComplexNumber)

  • ComplexNumber is any complex number.
IMCOT(ComplexNumber) Value
IMCOT("6+4i") -0.0003602042160073492-i1.0005662583935644
IMCOT("6-8i") -1.207666770520797e-7+i1.000000189926516
IMCOT("10") 1.54235104535692+i0

Related Videos

Trigonometric Form of Complex Numbers

See Also


References