The process of taking a given function f and finding a function F whose derivative is f.
A statistical distribution having two separated peaks.
A type of function which, intuitively, can be drawn without lifting one's pencil.
A function f' which measures the rate of change of another function f.
The base of the natural logarithm.
A rule that uniquely associates members of one set with members of another set.
A set with a binary operation that is closed, associative, has an identity, and has the inverse property.
The base 16 system for representing numbers.
A mathematical object developed in calculus to find areas.
A type of discontinuity of a function at a point where the function has finite, but unequal, limits as the independent variable approaches the point from the left and from the righ
For a function f: A ---> B, the subset of A which gets mapped to zero.
A particular integral transform often used to solve ordinary differential equations.
An array of numbers. It is often used to denote a linear transformation.
A type of vector which is perpendicular to a given surface.
A branch of mathematics which studies the maximum and minimum values of functions.
The conic section whose graph is given by y = x^2.
Sometimes written at the end of a proof, it is an abbreviation of a Latin phrase which means 'that which was to be demonstrated.'
The dimension of the image of a linear transformation.
An infinite ordered set of terms combined together by addition, for example 1 + 1/2 + 1/4 + ... = 2.
Intuitively a line which just 'kisses' the graph of a function, its slope is equal to the derivative of the function at the point of intersection.
Something that cannot be formally proved or disproved.
A mathematical structure formed by a collection of elements which may be added together and multiplied ('scaled') by numbers. It is a major topic in Linear Algebra.
A matrix determinant used in the study of differential equations to determine whether solutions are linearly independent.
A connective in logic which yields true if exactly one (but not both) of two conditions is true.
For a triangle with vertices ABC, it is the circle passing through vertex A and the reflections of vertices B and C with respect to the opposite sides.
Before an object can travel a given distance d, it must travel a distance d/2. In order to travel d/2, it must travel d/4, etc.
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