2) Center: (11, 16) Radius: 1 4) Center: (-4, 0) Radius: 7 6) Center: (-7, -12) Radius: 3 8) Center: (-8, –14) Radius: 1 10) Center: (16, 0) Badius: 2

Q: Express the following equation in standard form, identify the conic section, and state the locations…

A: Conic section

Q: 3) Foci: (-4, -8 + 4√2), (-4, −8 - 4√2) Endpoints of major axis: (-4, -2), (-4, -14)

A:

Q: tandard form

A: Introduction: The center, vertices, and asymptotes of a hyperbola totally determine its graph. When…

Q: (x-3)² 1) 6-4)² =D1 16 196 (x+ 1)² ¸ (y – 8)² 3) 9. =D1 %3D 81

A:

Q: Assuming you know the coordinates of the key points (vertex, foci, directrix), explain how to graph…

A: In the question it is asked to graph conic section assuming vertex, foci, directrix.

Q: Use a translation of axes to put the conic in standard position. Identify the graph, give its…

A:

Q: Write the standard equation for the hyperbola graphed above.

A:

Q: Write the conic equation for the ellipse and show work of how you came to find each aspect of it

A:

Q: Write the standard equation for the hyperbola graphed above.

A: The standard form of hyperbola about the origin is where

Q: Write the standard form equation of the hyperbola

A:

Q: Find the equation of the following conic in GENERAL form. V (3, -2), ends of latus rectum (-2, ½)…

A:

Q: For each equation, decide which type of conic section each equation represents (parabola, ellipse,…

A: To identify the type of conic section observe the given equation,Circle: Both x2 and y2 is present…

Q: (x + 2)²² 9 + 2 (y − 1) 25 = 1

A:

Q: Identify this conic, list the necessary parts and then graph it: 2x2 +2y2 +8x=7

A: Given the equation of conic