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Note 「×」 is displayed as "*". 「÷」 is displayed as "/". This function returns x raised to the power of y. Returns the sine of a radian angle x in the radian mode. And returns the sine of a degree angle x in the degree mode. Returns the cosine of a radian angle x in the radian mode. And returns the cosine of a degree angle x in the degree mode. Returns the tangent of a radian angle x in the radian mode. And returns the tangent of a degree angle x in the degree mode. Returns the arc sine of a radian angle x in the radian mode. And returns the arc sine of a degree angle x in the degree mode. Returns the arc cosine of a radian angle x in the radian mode. And returns the arc cosine of a degree angle x in the degree mode. Returns the arc tangent of a radian angle x in the radian mode. And returns the arc tangent of a degree angle x in the degree mode. Returns the hyperbolic sine of x. If in the degree mode, x is converted automatically as follows. x = x * π/180. Returns the hyperbolic cosine of x. If in the degree mode, x is converted automatically as follows. x = x * π/180. Returns the hyperbolic tangent of x. If in the degree mode, x is converted automatically as follows. x = x * π/180. Returns the arc hyperbolic sine of x. If in the degree mode, retuned value is converted automatically as follows. RetunedValue = 180 * RetunedValue/π Returns the arc hyperbolic cosine of x. If in the degree mode, retuned value is converted automatically as follows. RetunedValue = 180 * RetunedValue/π Returns the arc hyperbolic tangent of x. If in the degree mode, retuned value is converted automatically as follows. RetunedValue = 180 * RetunedValue/π This function returns the common logarithm (base-10 logarithm) of x. This function returns returns the natural logarithm (base-e logarithm) of x. This function returns the value of e raised to the xth power. Note This is displayed as "PI". Other Buttons
Note You can delete saved formula from "Edit" button as follows. ![]() How to use variablesYou can use alphabet(a-z) and greek alphabet(α-ω) as the variable in this version.
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