writer
6,694
edits
Changes
Jump to navigation
Jump to search
Line 5:
Line 5: − + Line 17:
Line 17: − +
no edit summary
*This function gives the Hyperbolic SIN of 'z'.
*This function gives the Hyperbolic SIN of 'z'.
*It's also 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 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>
*The relation between Hyperbolic & Trigonometric function is <math>Sin(iz)=iSin(hz)</math> & <math>Sinh(iz)= iSin(z)</math>
*SINH(-z) = -SINH(z)
*SINH(-z) = -SINH(z)
|- class="even"
|- class="even"
|'''SINH(z)'''
|'''SINH(z)'''
|'''Value(Radian)'''
|'''Value '''
|- class="odd"
|- class="odd"