Returns the inverse hyperbolic sine of the argument.
The hyperbolic sine of the inverse hyperbolic sine is equal to the number parameter value of this function, so ASINH(SINH(number)) is equal to the number parameter value.
Syntax
ASINH (number)
Number any real number.
In mathematics, hyperbolic functions are functions similar to trigonometric functions that appear in the solutions of some important linear differential equations.
For example, define the catenary and Laplace's equation.
In the WPS table, the inverse hyperbolic sine can be quickly calculated using the ASINH function.
What should be noted when using this function is that the inverse hyperbolic function is the inverse function of the hyperbolic function, and the hyperbolic sine value of the inverse hyperbolic sine value is equal to the parameter value of this function.
Next, I will show you the specific steps of using this function in this table.
￭Select cell B2, click Insert Function, find and select the ASINH function in the search box, and click OK;
￭A dialog box will pop up with one parameter: the value is the value to calculate the inverse hyperbolic sine value, any real number greater than or equal to 1. If the specified parameter is not a real number,
The error value #VALUE! will be returned; fill in A2 and click OK to get the result quickly;
￭ Position the cursor at the lower right corner of cell B2 and pull down to fill the cell when it is in the shape of + to perform batch calculations.
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