stationary value - meaning and definition. What is stationary value
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What (who) is stationary value - definition

POINT ON A GRAPH WHERE ALL DERIVATIVES OR PARTIAL DERIVATIVES ARE ZERO
Horizontal inflection point; Horizontal point of inflection; Stationary value; Extremal; Extremals; Stationary points
  • A graph in which local extrema and global extrema have been labeled.
  • The stationary points are the red circles. In this graph, they are all relative maxima or relative minima. The blue squares are [[inflection point]]s.

Stationary point         
In mathematics, particularly in calculus, a stationary point of a differentiable function of one variable is a point on the graph of the function where the function's derivative is zero. Informally, it is a point where the function "stops" increasing or decreasing (hence the name).
stationary point         
¦ noun Mathematics a point on a curve where the gradient is zero.
stationary bicycle         
  • Stationary bicycle
  • A folding mini-cycle, built with a friction mechanism
  • Exercise bike 2020
  • People on exercise bikes
DEVICE WITH SADDLE, PEDALS, AND SOME FORM OF HANDLEBARS ARRANGED AS ON A BICYCLE, BUT USED AS EXERCISE EQUIPMENT RATHER THAN TRANSPORTATION.
Exercise bike; Stationary bike; Stationary bicycling; Cycloergometer; Ergometric bicycle; Exercise bicycle; Bicycle ergometer; Cycle ergometer; Exercycle; Exercising bike; Cycling exercise machine; Exercycle stationary bike; Stationary cycle
¦ noun an exercise bike.

Wikipedia

Stationary point

In mathematics, particularly in calculus, a stationary point of a differentiable function of one variable is a point on the graph of the function where the function's derivative is zero. Informally, it is a point where the function "stops" increasing or decreasing (hence the name).

For a differentiable function of several real variables, a stationary point is a point on the surface of the graph where all its partial derivatives are zero (equivalently, the gradient is zero).

Stationary points are easy to visualize on the graph of a function of one variable: they correspond to the points on the graph where the tangent is horizontal (i.e., parallel to the x-axis). For a function of two variables, they correspond to the points on the graph where the tangent plane is parallel to the xy plane.