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Search term: Professional. 132 results
  • Second, third and other derivatives

    Evaluates first, second third and other derivatives of a single argument function

  • Shannon Entropy

    This online calculator computes Shannon entropy for a given event probability table and for a given message

  • Side length of a triangle

    This calculator computes side length of a triangle given two sides and angle between them (law of cosines)

  • Simple math in any numeral system

    This online calculator supports simple math (addition, subtraction, division, multiplication and power) for numbers expressed in any numeral system - binary, octal, hexadecimal, from the base 2 to base 36

  • Sine wave

    Construction of a sine wave with the user's parameters

Simple Interest

Calculates simple interest

Simple InterestCreative Commons Attribution/Share-Alike License 3.0 (Unported)
  • Solving limit problems using L'Hospital's Rule

    Solving 0/0 and ∞/∞ limit problems using L'Hospital's Rule.

  • Spearman's correlation coefficient

    Calculates Spearman's rank correlation coefficient

  • Spherical cap and spherical segment

    This calculator computes volume and surface area of spherical cap and spherical segment

  • Spherical sector

    Calculates surface area and volume of Spherical sector by radius and height

  • Student t-distribution

    Calculates cumulative distribution function value and probability density function value for Student t-distribution. Quantile calculator evaluates Student quantiles for given probability and specified number of degrees of freedom.

  • Sunrise and sunset time

    This online calculator is intended for sunrise and sunset time calculation for given place and date. The calculator algorithm is obtained from the great book of Oliver Montenbruck and Thomas Pfleger "Astronomy on the Personal Computer".

The limit of the function at the given point

This calculator calculates the limit of the function at a given point numerically. It calculates the limit of the function well as x approaches to the specified value. It's not suitable for calculating the limits when x goes to infinity.

The limit of the function at the point - numerical technique.Creative Commons Attribution/Share-Alike License 3.0 (Unported)
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