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Karteikarten

Functions and graphs

Brianna Duncan Mathematics Year 11 Englisch 16 Karten

Karten in diesem Stapel (16)

  1. 1The arc of a curvePart or section of a curve between two points.
  2. 2AsymptoteA line towards which a curve approaches but never touches.
  3. 3Cartesian coordinatesNamed after Descartes. A system of locating points (x, y) on a number plane. Point (x, y) has Cartesian coordinates
    x and y.
  4. 4CurveAnother word for an arc. When a function consists of all values of x on an interval, the graph of y = f(x).
  5. 5Dependent variableA variable is a symbol that can represent any value in a set of values. A dependent variable is a variable whose value depends on the value chosen for the independent variable.
  6. 6Direct relationshipOccurs when one variable varies directly with another i.e. as one variable increases, so one variable decreases so do the other.
  7. 7DiscreteSeparate values of a variable rather than a continuum. The values are distinct and unrelated.
  8. 8DomainThe set of possible values of x in a given domain for which a function is defined.
  9. 9Even functionAn even function has a line symmetry (reflection) about the y-axis,
    and f(-x) = -f(x).
  10. 10FunctionFor each value of the independent variable x, there is exactly one value of y, the dependent variable. A vertical line test can be used to determine if a relationship is a function.
  11. 11Independent variableA variable is independent if it may be chosen freely within the domain of the function.
  12. 12Odd functionAn odd function has rotational symmetry about the origin (0,0)
    and where f(-x) = -f(x).
  13. 13Ordered pairA pair of variables, one independent and one dependent, that together make up a single point in the number plane, usually written in the form (x,y).
  14. 14OrdinatesThe vertical or y coordinates of a point are called ordinates.
  15. 15RangeThe set of real numbers that the dependent variable y can take over the domain (sometimes called the image of the function).
  16. 16Vertical line testA vertical line will only cut the graph of a function in at most one point. If the vertical line cuts the graph in more than one point, it is not a function.

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