Examples for

Stationary Points

A stationary point of a differentiable function is any point at which the function's derivative is zero Stationary points can be local extrema (that is, local minima or maxima) or saddle points.

Stationary Points

Compute all the stationary points of a differentiable function.

Locate the stationary points of a function:

stationary points of (x^5+x^9-x-1)^3
stationary points f(t)=sin^2(t)cos(t)
stationary point calculator

Find the stationary points of a function of several variables:

stationary points (3x+1)y^3 + x^2 y

Find the stationary points in a specified domain:

stationary points of cos x with |x|<10

Find the stationary point nearest to a specified point:

stationary point of (sin t)/t near t=4

RELATED EXAMPLES

  • Derivatives
  • Inflection Points
  • Optimization
  • Saddle Points