a poloygon that does not curve or cross and is closed
A math method of studying variable rates of change, find areas bounded by curves, volumes created by rotation of a curve.
That's a point where the curve of a graph changes from "concave upward" to "concave downward", or vice versa.
It could be a Gaussian curve (Normal distribution) rotated through a right angle.It could be a Gaussian curve (Normal distribution) rotated through a right angle.It could be a Gaussian curve (Normal distribution) rotated through a right angle.It could be a Gaussian curve (Normal distribution) rotated through a right angle.
Fractals are a special kind of curve. They are space filling curves and have dimensions that are between those of a line (D = 1) and an area (D = 2).
It is a local maximum for a non-linear curve, which may be a periodic curve.
a poloygon that does not curve or cross and is closed
The definition of a node as it is used in math is that a node is a singular point of a curve. It is also defined as vertex in a graph.
It is the distance, from any point on a curve, to the centre of curvature at that point.
In math, the same as taking the derivative - basically, finding the slope of a line or curve.
It is a straight line joining two different points on a curve which does not cross the curve between those two points.
Here is a video showing more complex graphing of a cosine curve. He has many great videos that you should check out if you need math help.
The Greek letter Kappa (κ) is sometimes used in math. For example, in differential geometry, the curvature of a curve is given by κ.
I am not quite sure what the meniscus is in math, but I do know what it is defined as when related to science. The meniscus when talking about science is the curve in a flask or other measuremnt jar in the metric system of the liquid. (the curve of the liquid wether it be up or down is the meniscus, although it is more commonly seen going in a downwards direction)
Even numbers, Equilateral triangle, Exponential growth curve...
A math method of studying variable rates of change, find areas bounded by curves, volumes created by rotation of a curve.
That's a point where the curve of a graph changes from "concave upward" to "concave downward", or vice versa.