Manuals/calci/IMLOG2 - Revision history

Devika at 08:59, 16 March 2020

2020-03-16T08:59:22Z

2015-06-12T19:43:57Z

2015-06-03T17:08:40Z

ZOS Section

2014-07-03T06:38:59Z

ZOS Section

2014-06-25T05:20:38Z

2014-06-25T05:15:10Z

2013-12-16T11:42:45Z

Examples

2013-12-16T11:38:24Z

References

2013-12-16T11:35:42Z

2013-12-16T11:35:22Z

Examples

@@ Line 6: / Line 6: @@
 *<math>IMLOG2(Complexnumber)</math>, where Complexnumber is  in the form of <math>z=x+iy</math>. i.e. <math>x</math> & <math>y</math> are the real numbers.
 *And <math>I</math> is the imaginary unit .<math>i=\sqrt{-1}</math>.
-*Binary logarithm is the inverse function of <math>n ↦ 2n</math>.
+*Binary logarithm is the inverse function of the Power of two functions.
 *Log base 2 is called Binary logarithm.
 *To find the Binary logarithm of a complex number we have to calculate from the natural logarithm.

@@ Line 25: / Line 25: @@
 #=IMLOG2("11i") = 3.45943161890355+2.26618007108801i
 #=IMLOG2("0") = NULL
 ==See Also==

@@ Line 12: / Line 12: @@
 *We can use COMPLEX function to convert real and imaginary number in to a complex number.
-==ZOS Section==
+==ZOS==
 *The syntax is to calculate Binary logarithm of a complex number is <math>IMLOG2(Complexnumber)</math>.
 **<math>Complexnumber</math>  is of the form <math>z=x+iy</math>.

@@ Line 16: / Line 16: @@
 **<math>Complexnumber</math>  is of the form <math>z=x+iy</math>.
 *For e.g imlog2("2.1-3.5i")
 ==Examples==

@@ Line 27: / Line 27: @@
 ==See Also==
 *[[Manuals/calci/IMLOG10  | IMLOG10 ]]
-*[[Manuals/calci/LOG2  | LOG2 ]]
+*[[Manuals/calci/LOG10  | LOG10 ]]
 *[[Manuals/calci/COMPLEX  | COMPLEX ]]
 ==References==
 [http://en.wikipedia.org/wiki/Binary_logarithm  Binary Logarithm]

@@ Line 1: / Line 1: @@
-<div style="font-size:30px">'''IMLOG2(z)'''</div><br/>
+<div style="font-size:30px">'''IMLOG2(Complexnumber)'''</div><br/>
-*<math>z</math> is the complex number is of the form <math>x+iy</math>
+*<math>Complexnumber</math>  is of the form <math>z=x+iy</math>
 ==Description==
 *This function gives the binary logarithm of a complex number.
-*<math>IMLOG2(z)</math>, where <math>z</math> is the complex number in the form of <math>x+iy</math>. i.e. <math>x</math> & <math>y</math> are the real numbers.
+*<math>IMLOG2(Complexnumber)</math>, where Complexnumber is  in the form of <math>z=x+iy</math>. i.e. <math>x</math> & <math>y</math> are the real numbers.
-*<math>I</math> imaginary unit .<math>i=\sqrt{-1}</math>.
+*And <math>I</math> is the imaginary unit .<math>i=\sqrt{-1}</math>.
 *Binary logarithm is the inverse function of <math>n ↦ 2n</math>.
 *Log base 2 is called Binary logarithm.
@@ Line 11: / Line 11: @@
 *So <math>log2(x+iy)=(log_2 e)ln(x+iy)</math>.
 *We can use COMPLEX function to convert real and imaginary number in to a complex number.
 ==Examples==

@@ Line 14: / Line 14: @@
 ==Examples==
-#=IMLOG2("2+3i")=1.85021985921295+1.41787163085485i
+#=IMLOG2("2+3i") = 1.85021985921295+1.41787163085485i
-#=IMLOG2("5-6i")=2.96536866900967-1.26388460522614i
+#=IMLOG2("5-6i") = 2.96536866900967-1.26388460522614i
-#=IMLOG2("15")=3.90689059590921
+#=IMLOG2("15") = 3.90689059590921
-#=IMLOG2("11i")=3.45943161890355+2.26618007108801i
+#=IMLOG2("11i") = 3.45943161890355+2.26618007108801i
-#=IMLOG2("0")=NULL
+#=IMLOG2("0") = NULL
 ==See Also==

← Older revision		Revision as of 11:38, 16 December 2013
Line 28:		Line 28:

	==References==		==References==
−	[http://en.wikipedia.org/wiki/~~Bessel_function~~ ~~Bessel Function~~]	+	[http://en.wikipedia.org/wiki/Binary_logarithm Binary Logarithm]