Calculus
Explore change, accumulation and approximation through single-variable calculus.
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A line integral accumulates a scalar density or vector-field work along a curve.
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Divergence measures local flux expansion; curl measures local circulation in three dimensions.
Integration over planar or spatial regions accumulates density into total quantities.
Under smoothness and orientation hypotheses, boundary integrals equal corresponding interior derivative integrals.
A multivariable function assigns an output to a tuple of inputs in its domain.
An antiderivative has the given function as its derivative; on an interval, any two antiderivatives differ by a constant.
Explore change, accumulation and approximation through single-variable calculus.