Yes, and the range is the y coordinate
in a coordinate point, the domain is the "x" part in (x,y) say you have a point that is (5,7). the domain would be 5.
the domain value is the x coordinate, and the range is the y coordinate. after graphing, do the vertical-line-test to see if it is a function or not.
The set of all the x-coordinate is called The Range. * * * * * Though more often, the x-coordinates are called the DOMAIN (and the y-coordinates are the RANGE).
the "x" coordinate is called "x"
It can be. But usually not for coordinate geometry where many of the figures are not functions.
in a coordinate point, the domain is the "x" part in (x,y) say you have a point that is (5,7). the domain would be 5.
abscissa and domain
its the x coordinate (first number) It is the set of values that the x coordinate can take.
the domain value is the x coordinate, and the range is the y coordinate. after graphing, do the vertical-line-test to see if it is a function or not.
The set of all the x-coordinate is called The Range. * * * * * Though more often, the x-coordinates are called the DOMAIN (and the y-coordinates are the RANGE).
the "x" coordinate is called "x"
Its x coordinate is 0.The abscissa (x-coordinate) is zero.
It can be. But usually not for coordinate geometry where many of the figures are not functions.
A quadratic function: f(x) = ax2 + bx + c = 0, where a ≠ 0. Domain: {x| x is a real number}, or in the interval notation, (-∞, ∞). Range: If a > 0, {y| y ≥ f(-b/2a), the y-coordinate of the vertex} or [f(-b/2a), ∞). If a < 0, {y| y ≤ f(-b/2a), the y-coordinate of the vertex} or (-∞, f(-b/2a)]. * * * * * Alternative answer: The domain is anything you chose it to be. For example, the integers between 2.5 and 4.7 (ie 3 and 4) and the real numbers between 4.8 and 5.0. Then the range would be the values of f(x) which corresponded to the values of x in the domain.
The graph of a function cannot have two different points with the same x-coordinate because it would violate the definition of a function, which states that each input (x-coordinate) must correspond to exactly one output (y-coordinate). If a single x-coordinate were to map to two different y-values, it would not be a function, as there would be ambiguity in the output for that input. This unique pairing ensures that every element in the domain is associated with one and only one element in the range.
When talking about the coordinate plain, the term domain refers to all values of "X".According to the relation and functions,Domain of a relation:If R is a relation from set A to B,then the set of all first co-ordinates of element R is called domain of RDomain of a function:Let f be the function from A to B ,set A is called the domain of f
The X coordinate always goes first think a baby crawls before it walks