Write an equation in standard form for a hyperbola with center at (4, 0), vertex (10, 0), and focus (12, 0). Graph

Q: 31) Center: (1, -2) Vertex: (1, -7) Focus: (1, 2)

A: I have solved step by step in detail ..go through the solution

Q: For the ellipse equation: 4x^2 + 9y^2 = 36 find the center, vertices, foci and graph it.

A: The given equation of ellipse is:4x2+9y2=36x29+y24=1

Q: Find the equation in standard form (ellipse) and list any missing info

A:

Q: How do I write an equation for a hyperbola that looks like this?

A: Hyperbola equation..

Q: Graph the hyperbola 16x^2−32x−4y^2−24y−84=0, noting the center, vertices, cover-tices, and foci.

A: The given equation of hyperbola is 16x2-32x-4y2-24y-84=0. Convert the equation of hyperbola into its…

Q: find an equation of the ellipse passing through the points (1,2) and (3,1)

A: Given, ellipse passing through the points (1,2) and (3,1) .

Q: Find the standard equation of the given general form of the hyperbola . Please show me the steps…

A: