Trigonometry Functions

In the following table is the list of trigonometry functions.To use a function in an expression, enter the name of the function and appropriate arguments to it.

Trigonometry Functions
Function
Description
Example
arccos(X)
Calculates the inverse cosine of a given number.
arccos(-1) = 3.141592265358979
arccos(0) = 1.5707963267949
arccosh(X)
Calculates the inverse hyperbolic cosine of a given number.
arccosh(1) = 0
arccosh(1.1) = 0.443568254385115
arccot(X)
Calculates the inverse cotangent of a given number.
arccot(1) = 0.785398163397448
arccot(
1E-10) = 1.5707963266964
arccoth(X)
Calculates the inverse hyperbolic cotangent of a given number.
arccoth(1.00001) = 6.10303882275884
arccoth(100) = 0.0100003333533348

arcsin(X)
Calculates the inverse sine of a given number.
arcsin(0) = 0
arcsin(1) = -1.5707963267949
arcsinh(X)
Calculates the inverse hyperbolic sine of a given number.
arcsinh(0) = 0
arcsinh(1) = 0.881373587019543
arctan(X)
Calculates the arctangent of a given number.
arctan(0) = 0
arctan(10) = 1.47112767430373
arctanh(X)
Calculates the inverse hyperbolic tangent of a given number.
arctanh(0) = 0
arctan(0.999) = 3.8002011672502
cos(X)
Calculates the cosine of an angle in radians.
cos(0) = 1
cosh(X)
Calculates the hyperbolic cosine of an angle in radians.
cosh(0) = 1
cosh(1.57) = 2.5073466880661
cot(X)
Calculates the cotangent of an angle in radians.
cot(1E-10) = 10000000000
coth(X)
Calculates the hyperbolic cotangent of an anglein radians.
coth(1E-10) = 9999999997.58994
coth(10) = 1.00000000412231
coth(-10) = -1.00000000412231
sin(X)
Returns the sine of the angle in radians.
sin(1.57) = 0.999999682931835
sinh(X)
Returns the hyperbolic sine of an angle in radians.
sinh(0) = 0
sinh(1.57) = 2.29930150570908

tan(X)
Returns the tangent of X.
tan(0) = 0
tan(1.57) = 1255.76559150069
tanh(X)
Returns the hyperbolic tangent of X.
tanh(-1.57) = -0.917025761396608
tanh(0) = 0
tanh(1.57) = 0.917025761396608
tanh(100) = 1
NOTE: A function argument can by number, variable or expression.

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Build in March 2003