Evaluate to high precision:

The precision of the input tracks the precision of the output:

Evaluate for complex arguments:

Evaluate InverseJacobiND efficiently at high precision:

Compute average-case statistical intervals using Around:

Compute the elementwise values of an array:

Or compute the matrix InverseJacobiND function using MatrixFunction:

Simple exact results are generated automatically:

Values at infinity:

Find a real root of the equation :

Plot InverseJacobiND for various values of the second parameter :

Plot InverseJacobiND as a function of its parameter :

Plot the real part of :

Plot the imaginary part of :

InverseJacobiND is not an analytic function:

It has both singularities and discontinuities:

is nondecreasing on its real domain:

is injective:

is not surjective:

is non-negative on its real domain:

is concave on its real domain:

First derivative:

Higher derivatives:

Plot higher derivatives for :

Differentiate InverseJacobiND with respect to the second argument :

Plot higher derivatives for :

Taylor expansion for around :

Plot the first three approximations for around :

Series expansion for around :

InverseJacobiND can be applied to a power series:

InverseJacobiND is the inverse function of JacobiND:

Compose with inverse function:

Use PowerExpand to disregard multivaluedness of the inverse function:

InverseJacobiND threads element‐wise over lists:

TraditionalForm formatting: