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What else can I help you with?
An angle that opens to the interior of the circle from the vertex on the circle?
inscribed angle
The parabola opens downward the vertex is called?
The maximum.
If the parabola opens upward the vertex is called the?
maximum point :)
What is the vertex form of a parabola that opens left?
It is (y - b)^2 = ax + c
What is maximum or minimum of a parabola depending on whether the parabola opens up or down?
Vertex
An angle that opens to the interior of the circle from the vertex on the circle?
inscribed angle
When a parabola opens upward the y coordinate of the vertex is a what?
Opening up, the vertex is a minimum.
The parabola opens downward the vertex is called?
The maximum.
If the parabola opens downward the vertex is called the?
The maximum point.
If the parabola opens upward the vertex is called?
maximum point :)
If the parabola opens upward the vertex is called the?
maximum point :)
What is the vertex form of a parabola that opens left?
It is (y - b)^2 = ax + c
What is maximum or minimum of a parabola depending on whether the parabola opens up or down?
Vertex
What is the standard equation of a parabola that opens up or down and whose vertex is at the origin?
focus , directrix
What is minimum point?
This is the coordinate of the vertex for a parabola that opens up, defined by a positive value of x^2.
How does finding the vertex of a parabola help you when graphing a quadratic equation?
Finding the vertex of the parabola is important because it tells you where the bottom (or the top, for a parabola that 'opens' downward), and thus where you can begin graphing.
What is the equation of a parabola with a vertex at 0 0 and a focus at 0 6?
The standard equation for a Parabola with is vertex at the origin (0,0) is, x2 = 4cy if the parabola opens vertically upwards/downwards, or y2 = 4cx when the parabola opens sideways. As the focus is at (0,6) then the focus is vertically above the vertex and we have an upward opening parabola. Note that c is the distance from the vertex to the focus and in this case has a value of 6 (a positive number). The equation is thus, x2 = 4*6y = 24y
