Casio fx-9750G Implicit Function Graphs Manuel d'utilisateur Page 5

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A parabola is the locus of points equidistant from fixed line l and fixed point F
not on the line. Fixed point F is the “focus,” fixed line l is the “directrix,” the
horizontal line that passes through the focus directrix is the “axis of symmetry,”
the length of a straight line that intersects the parabola, passes through the
locus, and is parallel to fixed line l is the “latus rectum,” and point A where the
parabola intersects the axis of symmetry is the “vertex.”
An ellipse is the locus of points the sum of the distances of each of which from
two fixed points F and F’ is constant. Points F and F’ are the “foci,” points A, A’,
B, and B’ where the ellipse intersects the x- and y-axes are the “vertexes,” the
x-coordinate values of vertexes A and A’ are called x-intercepts, and the y-
coordinate values of vertexes B and B’ are called y-intercepts.
A hyperbola is the locus of points related to two given points F and F’ such that
the difference in distances of each point from the two given points is constant.
Points F and F’ are the “foci,” points A and A’ where the hyperbola intersects
the x-axis are the “vertexes,” the x-coordinate values of vertexes A and A are
called x-intercepts, the y-coordinate values of vertexes A and A are called y-
intercepts, and straight lines i and i' , which get closer to the hyperbola as they
move away from the foci are “asymptotes.”
Axis of symmetry
Latus rectum
Directrix
l
Vertex A
Focus F (p, 0)
Graphing an Implicit Function 14 - 2
x
-intercept A’
Focus F’ Focus F
x
-intercept A
y
-intercept B’
y
-intercept B
Focus F' Focus F
Vertex
A’
Vertex
A
Asymptote
l
Asymptote
l'
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