Evaluate numerically:

Complex number inputs:

Evaluate to high precision:

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

Evaluate efficiently at high precision:

Rescale threads over lists in its first argument:

Specify the maximum and minimum values:

Value at zero:

Values at the endpoints:

Rescale x to run from to when its values run from to :

Value with a degenerate third argument:

Rescale a list with symbolic quantities:

Find a value of x for which the Rescale[x,{-2,2}]=1:

Visualize two Rescale expressions with reversed endpoints in the second argument:

Visualize two Rescale expressions with reversed endpoints in the third argument:

Visualize Rescale in the complex plane:

Rescale is defined for all real and complex inputs in its first argument:

The domain of the endpoints in the second and third arguments:

The only restriction is that endpoints in the second argument must be distinct:

Rescale achieves all real and complex values:

The one-argument form for a list can be expressed using Min and Max:

Rescale[list] is effectively Rescale[list,{Min[list],Max[list]}]:

First derivative with respect to x:

First and second derivatives with respect to x:

Formula for the derivative with respect to x:

First derivative with respect to an endpoint:

Compute the indefinite integral using Integrate:

Verify the anti-derivative:

Definite integral: