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Below you will find the available Functions in the Scientific Calculator.
GENERAL
Modulo [%]:
Returns the remainder after a number is divided by a divisor.
Absolute Value [ABS]:
Absolute Value of an Real Number:
The absolute value of a complex number, also called the complex modulus, is defined as:
Integer Part [Int]:
Fractional Part [Frac]:
POWER
Power Functions:
Power Function [xy]:
Square Root:
Cubic Root:
Examples:
EXPONENTIAL & LOGARITMIC
Exponential [ex] = InverseLog to Base 'e' & Logarithm to Base 'e' = Napierian/Natural Logarithm [Ln]:
In the next two examples you need to keep in mind that for Complex numbers the result may have multiple results that are calculated adding kπ. This may also apply to other Functions, even if kπ may apply in different ways depending on its function properties :
Exponential [10x] = Inverse Log to Base '10' & Logarithm to Base '10' [Log10]:
Exponential [2x] = Inverse Log to Base '2' & Logarithm to Base '2' [Log2]:
Exponential Examples:
TRIGONOMETRIC
Sine [sin]:
Cosine [cos]:
Tangent [tan]:
Cosecant [csc]:
Secant [sec]:
Cotangent [cot]:
Sinc [SinC]:
Degre-Minute-Second to Decimal Notation [° ' '']:
In case you want to convert Degree-Minute-Second to Radians, you can combine this function with the Degree-Radians conversion function, as it is shown below:
HYPERBOLIC
Hyperbolic Sine [sinh]:
Hyperbolic Cosine [cosh]:
Hyperbolic Tangent [tanh]:
Hyperbolic Secant [sech]:
Hyperbolic Cosecant [cosh]:
Hyperbolic Cotangent [coth]:
STATISTICS
Factorial [x!]:
Factorial is function based on Real and Positive numbers:
For Decimal numbers, it will perform calculation using the Integer part of that number:
For Complex numbers it will perform calculation using the Real part of the Complex number:
Gaussian [Gauss]:
The Gaussian function is the Probability Density Function of the Normal Distribution.
This Gaussian Function performs calculation considering that: x0 = 0, and that x may be in the range of:
Gaussian Function [Gauss] returns the Probability of a number 'x':
Inverse Gaussian Function [Gauss-1] return the 'x' value corresponding to a given probability 'P':
These functions are based on Real numbers. For Complex numbers it will perform the calculation using the Real part of the Complex number:
COMPLEX NUMBERS
Real Part [Real]:
Imaginary Part [Real]:
Conjugate [Conj]:
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