A hyperbola in standard position has equation 36x2 −49y2 −100 = 0. Write down a parametrisation of the part of this hyperbola that lies in the second quadrant (not including any points that lie on the x-axis or y-axis). Make sure that you include the restrictions that are needed on the values of the parameters.

Q: An arch is in the shape of a parabola. It has a span of 208 meters and a maximum height of 13…

A:

Q: Graph the equation. Identify the focus and directrix of the parabola. y² =

A: y2=−4xcompare with y2=−4ax

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

A: Hyperbola equation..

Q: Locate the vertex, focus, directrix and axis of symmetry of the parabola y^2-5x+12y=-16.

A:

Q: Find the equation of a hyperbola whose asymptotes are perpendicular.

A: We have to find the equation of the hyperbola whose asymptotes are perpendicular. We know the…

Q: Write the equation of the hyperbola of foci F1(2, −1), F2(2, 4) and focal radius difference equal to…

A: The equation of hyperbola can be obtained from the foci and the vertices or other parameters. If the…

Q: Write the equation of two different parabolas that have a vertex of (3,-1), and that pass through…

A: Vertex is ( 3 , -1 )  and point (0, 2 ) So Now equation of parabola is given by    y = a ( x - h )2…