Find the general equation and standard equation of the hyperbola as described by the given properties. 10) foci (-3,-2) and (7,-2); endpoint of conjugate axis (2,1)

Q: hich equation do I need to use for locating the foci of a hyperbola?

A: The equation of a hyperbola centered at origin with foci at  ±c,0 and length of transverse axis 2a…

Q: 3. One point on a parabola is (-9, 11). The focus of the parabola is (3, 2). 1) Write the equation…

A:

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

A:

Q: (2+1)- (y-2)" Find the foci of the ellipse. 1 %3D 25

A:

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

A:

Q: 27) Foci: (10, 13), (10,7) Endpoints of minor axis: (14, 10), (6, 10)

A:

Q: How many points of intersection are there between the graphs of the hyperbola and ellipse? Зx2 — 4у?…

A:

Q: State whether the equation z - ()² = (+)² defines a hyperboloid of two sheets. an ellipsoid. a…

A:

Q: Identify a and b for the hyperbola with equation

A:

Q: 10. Two corners of auxiliary rectangle at (-4,-7) and (0,0), vertical transverse axis

A: The diagram of the hyperbola having given conditions is shown below. Calculate the center of the…

Q: (Ellipse) Center at the origin, its foci is on the x-axis, the length of the major axis equal to 3…

A: From the standard form of the equation of the horizontal ellipse (x-h)2a2+(y-h)2b2=1,  Here, a >…

Q: 10) Center at (-8, -1) Transverse axis is horizontal and 14 units long Conjugate axis is 8 units…

A: we  will find the required.

Q: 23) Foci: (-5, 13), (-5, 7) Endpoints of major axis: (-5, 15), (-5,5)

A:

Q: Use the information provided to write the standard form equation of each hyperbola. 9) Vertices:…

A: Topic = Hyperbola

Q: Find the standard form of the equation of the hyperbola with the given characteristics. 4 Foci: (-2,…

A: We have to find the standard form of the equation of the hyperbola.

Q: The x- and y-coordinates of the focus of a parabola are (1,3) and the directrix is y = -5. A second…

A: Given Foucs of parabola=1,3and directrixy=-5