Graph the hyperbola given below using the transverse axis, the center, the vertices, and the co-vertices. (y-1)² (x+3)² - 9 = 1 Use the green key point to change the orientation of the transverse axis, and the red key points to adjust the locations of the center point, vertices, and co-vertices.

Q: Find an equation of the hyperbola. Vertices: (2, ±4) Foci: (2, ±5)

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Q: Consider the following. y 2 1 -4 -3 -2 -1 1 -1 -2 Find an equation of the parabola. Find the focus…

A: Given graph of parabola,  To find it's equation, focus and directrix.

Q: Find the vertex, focus and directrix of the parabola given by (x - 2)2 = 4(y + 1)..Then graph the…

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Q: Use the information provided to write the equation of each parabola. Vertex: (-1,9), Focus: (-3, 9)…

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Q: Graph the parabola with the given values: focis :(3,4), Ld: y=-2 Include a, vertices, p1, p2 and…

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Q: Find the standard equation of the parabola with vertex (0,0) and focus (0,3). In which direction…

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Q: Given the equation of a parabola as 12(y-5)=(x+3)^2, determine the following: Direction of…

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Q: Determine the coordinates of the vertex (label V) and focus (label F) and the EQUATION of the…

A: standard form of the parabola ( x - h )2 = -4a( y - k ) where vertex = ( h , k ) Focus = ( 0 , -a )…

Q: Use the information provided to write the equation of the parabola. Vertex: (-5, -8) Focus: (-5,…

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Q: Find an equation of the hyperbola that has vertices (+√5,0) and the length of the conjugate axis is…

A: Introduction: One sort of smooth curve that is in a plane is called a hyperbola, and it contains two…