Complex conjugate: Difference between revisions

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(Delete my draft and #REDIRECT Arithmetic/Complex. I merged my own Factor and Ruby examples.)
 
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#REDIRECT [[Arithmetic/Complex]]
{{draft task}}
Given a [[Arithmetic/Complex|complex number]], find its [[wp:complex conjugate|complex conjugate]]. By definition, the complex conjugate of <math>a + bi</math> is <math>a - bi</math> (where <math>a</math> and <math>b</math> are real numbers, and <math>i</math> is the square root of -1).

Some languages have complex number libraries available. If possible, use your library's operation for complex conjugate.

=={{header|Factor}}==
<lang factor>USING: math.functions prettyprint ;

C{ 2 3 } conjugate . ! prints C{ 2 -3 }
C{ 4 -5 } conjugate . ! prints C{ 4 5 }</lang>

=={{header|Ruby}}==
<lang ruby>require 'complex' # With Ruby 1.9, this line is optional.

# Complex#conj or Complex#conjugate finds the conjugate.
i = Complex::I
puts (2 + 3*i).conj # 2-3i
puts (4 - 5*i).conjugate # 4+5i

# Numeric#conj or Numeric#conjugate returns self.
puts 67.conjugate # 67</lang>

=={{header|Tcl}}==
{{tcllib|math::complexnumbers}}
<lang tcl>package require math::complexnumbers
namespace import math::complexnumbers::*
foreach x {{2 3} {4 -5} {67 0}} {
set c [complex {*}$x]
puts "[tostring $c] conjucate is [tostring [conj $c]]"
}</lang>
Produces the output
<pre>
2+3i conjucate is 2-3i
4-5i conjucate is 4+5i
67 conjucate is 67</pre>

Latest revision as of 20:07, 27 January 2012

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