The cube root of a number $x$ is a number $y$ such that $y^3=x.$

We write that $y$ is the cube root of $x$ thus: $y=\sqrt[3]{x}.$

The cube root operation from real numbers to real numbers is a function and is one-to-one. Its derivative approaches $\infty$ as $x$ approaches $0,$ so the line is in some sense "vertical" at the point $(0,0)$ - the tangent line at $(0,0)$ is vertical.

BasinOfAttraction
FundamentalTheoremOfAlgebra
NewtonsMethod
RootsOfPolynomials
SquareRoot 		(none) DomainOfAFunction
MathematicsTaxonomy
RationalisingTheDenominator
RealNumber
TypesOfNumber
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Root AlgebraicNumber
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CubeRoot
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Function
RealNumber
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FundamentalTheoremOfAlgebra
NewtonsMethod
RiemannHypothesis
SquareRoot 		(none) AlgebraicNumber
CauchySequence
CoDomainOfAFunction
ContinuedFraction
DedekindCut
DomainOfAFunction
ImageOfAFunction
IrrationalNumber
Polynomial
RangeOfAFunction
RationalNumber
TranscendentalNumber

Local neighbourhood - D3

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