Changes

Jump to navigation Jump to search
Line 5: Line 5:  
*This function gives the Inverse Hyperbolic Sine of a number.  
 
*This function gives the Inverse Hyperbolic Sine of a number.  
 
*Here 'z' is any real number.  
 
*Here 'z' is any real number.  
*Inverse Hyperbolic Sine of a number is defined as <math> Asinh(z) = loge(z +\sqrt{z^2 + 1})</math>
+
*Inverse Hyperbolic Sine of a number is defined as <math> Asinh(z) = \log_e(z +\sqrt{z^2 + 1})</math>
 
*Also ASINH(SINH(z))=z
 
*Also ASINH(SINH(z))=z
 
*ASINH(-z) = -ASINH(z)
 
*ASINH(-z) = -ASINH(z)
writer
5,435

edits

Navigation menu