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It's just a graph of a function which happens to be a straight line.
It does this by representing the relation as the graph of a function.
A familiar example is the concept of the graph of a function.
Some natural geometric shapes, such as circles, cannot be drawn as the graph of a function.
However, it is possible to represent part of the circle as the graph of a function of one variable.
The graph of a function on real numbers is identical to the graphic representation of the function.
Integration is a mathematical operation that corresponds to the informal idea of finding the area under the graph of a function.
If is the graph of a function, then this reduces to the push-forward of the function.
The graph of a function is contained in a cartesian product of sets.
In conjunction with other information such as concavity, inflection points, and asymptotes, it can be used to sketch the graph of a function.
Analogously, an x-intercept is a point where the graph of a function or relation intersects with the x-axis.
A two-dimensional graph is the graph of a function of one variable f(x).
On the graph of a function, the second derivative corresponds to the curvature or concavity of the graph.
It is impossible for the graph of a function to intersect a vertical asymptote (or a vertical line in general) in more than one point.
The graph of a function or relation is the set of all points satisfying that function or relation.
An FCurve (also written f-curve) is a function curve or the graph of a function.
When we try to draw a general continuous function, we usually draw the graph of a function which is Lipschitz and has other nice properties.
In mathematics, the graph of a function f is the collection of all ordered pairs (x, f(x)).
By the implicit function theorem, every submanifold of Euclidean space is locally the graph of a function.
For example, it can be almost synonymous with mathematical function (as in learning curve), or graph of a function (as in Phillips curve).
The graph of a function f is the set of the pairs of arguments x and function evaluations f(x)
Functions are easy to produce, visualize and interpret, due to the pictorial nature of the graph of a function (i.e. curves, Contour lines, and surfaces).
In a different usage to the above definition, a polynomial of degree 1 is said to be linear, because the graph of a function of that form is a line.
Intuitively speaking, part of the graph of a function is rotated around an axis, and is modelled by an infinite number of hollow pipes, all infinitely thin.
When there are no free variables, the factor graph of a function f is equivalent to the constraint graph of f, which is an instance to a constraint satisfaction problem.
