Manuals/calci/SINH - Revision history

Devika at 21:26, 3 July 2018

2018-07-03T21:26:34Z

2017-03-13T11:21:07Z

2015-05-21T19:49:03Z

2013-11-07T06:18:17Z

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2013-11-07T06:05:25Z

2013-11-05T11:46:55Z

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2013-11-05T11:37:41Z

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2013-11-05T08:46:42Z

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2013-11-05T04:40:38Z

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2013-11-05T04:36:25Z

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-<div style="font-size:30px">'''SINH(z)'''</div><br/>
+<div style="font-size:30px">'''SINH(x)'''</div><br/>
-* where z is any real number
+* where x is any real number.
 ==Description==
-*This function gives the Hyperbolic SIN of 'z'.
+*This function gives the Hyperbolic SIN of 'x'.
 *It's also called as Circular function.
-*Here <math>SINH(z)=\frac{e^z-e^{-z}}{2}</math> or <math>-iSIN(iz)</math>, where <math>i</math> is the imaginary unit and <math>i=\sqrt{-1}</math>
+*Here <math>SINH(x)=\frac{e^x-e^{-x}}{2}</math> or <math>-iSIN(ix)</math>, where <math>i</math> is the imaginary unit and <math>i=\sqrt{-1}</math>
-*The relation between Hyperbolic & Trigonometric function is <math>Sin(iz)=iSinh(z)</math> & <math>Sinh(iz)= iSin(z)</math>
+*The relation between Hyperbolic & Trigonometric function is <math>Sin(ix)=iSinh(x)</math> & <math>Sinh(ix)= iSin(x)</math>
-*SINH(-z) = -SINH(z)
+*SINH(-x) = -SINH(x)
 == Examples ==
-'''SINH(z)'''
+'''SINH(x)'''
-*'''z''' is any real number.
+*'''x''' is any real number.
 {|id="TABLE1" class="SpreadSheet blue"
 |- class="even"
-|'''SINH(z)'''
+|'''SINH(x)'''
 |'''Value '''

← Older revision		Revision as of 11:21, 13 March 2017
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	*[http://en.wikipedia.org/wiki/Trigonometric_functions List of Trigonometric Functions]		*[http://en.wikipedia.org/wiki/Trigonometric_functions List of Trigonometric Functions]
	*[http://en.wikipedia.org/wiki/Hyperbolic_function Hyperbolic Function]		*[http://en.wikipedia.org/wiki/Hyperbolic_function Hyperbolic Function]
		+
		+
		+
		+
		+	*[[Z_API_Functions \| List of Main Z Functions]]
		+
		+	*[[ Z3 \| Z3 home ]]

@@ Line 31: / Line 31: @@
 | -10.0178749274099
 |}
 ==See Also==

@@ Line 6: / Line 6: @@
 *It's also called as Circular function.
 *Here <math>SINH(z)=\frac{e^z-e^{-z}}{2}</math> or <math>-iSIN(iz)</math>, where <math>i</math> is the imaginary unit and <math>i=\sqrt{-1}</math>
-*The relation between Hyperbolic & Trigonometric function is <math>Sin(iz)=iSin(hz)</math> & <math>Sinh(iz)= iSin(z)</math>
+*The relation between Hyperbolic & Trigonometric function is <math>Sin(iz)=iSinh(z)</math> & <math>Sinh(iz)= iSin(z)</math>
 *SINH(-z) = -SINH(z)

@@ Line 5: / Line 5: @@
 *This function gives the Hyperbolic SIN of 'z'.
 *It's also called as Circular function.
-*Here <math>SINH=\frac{e^z-e^{-z}}{2}</math> or <math>-iSIN(iz)</math>, where <math>i</math> is the imaginary unit and <math>i=\sqrt{-1}</math>
+*Here <math>SINH(z)=\frac{e^z-e^{-z}}{2}</math> or <math>-iSIN(iz)</math>, where <math>i</math> is the imaginary unit and <math>i=\sqrt{-1}</math>
 *The relation between Hyperbolic & Trigonometric function is <math>Sin(iz)=iSin(hz)</math> & <math>Sinh(iz)= iSin(z)</math>
 *SINH(-z) = -SINH(z)
@@ Line 17: / Line 17: @@
 |- class="even"
 |'''SINH(z)'''
-|'''Value(Radian)'''
+|'''Value '''
 |- class="odd"

@@ Line 3: / Line 3: @@
 ==Description==
-*This function gives the hyperbolic sin of 'z'.
+*This function gives the Hyperbolic Sin of 'z'.
-*Also it is called as Circular function.
+*It's also called as Circular function.
-* Here <math>SINH=\frac{e^z-e^{-z}}{2}</math> or <math>-iSIN(iz)</math>, where <math>i</math> is the imginary unit and <math>i=\sqrt{-1}</math>
+*Here <math>SINH=\frac{e^z-e^{-z}}{2}</math> or <math>-iSIN(iz)</math>, where <math>i</math> is the imaginary unit and <math>i=\sqrt{-1}</math>
-*Also relation between Hyperbolic & Trigonometric function is <math>Sin(iz)=iSin(hz)</math> & <math>Sinh(iz)= iSin(z)</math>
+*The relation between Hyperbolic & Trigonometric function is <math>Sin(iz)=iSin(hz)</math> & <math>Sinh(iz)= iSin(z)</math>
 *SINH(-z)=-SINH(z)