Solve for the equation in standard form of the following conic sections and graph the curve on a Cartesian plane indicating important points (i.e. vertices and intercepts).The hyperbola given by $5{x}^{2}\u20134{y}^{2}=20x+24y+36$

abondantQ
2021-08-12
Answered

Solve for the equation in standard form of the following conic sections and graph the curve on a Cartesian plane indicating important points (i.e. vertices and intercepts).The hyperbola given by $5{x}^{2}\u20134{y}^{2}=20x+24y+36$

You can still ask an expert for help

Bella

Answered 2021-08-13
Author has **81** answers

Solved it in photo below

asked 2021-02-15

a. What is the best way of determining whether the given equation is a circle?
b. How will you describe the graphs of the equations that are not circles?

asked 2021-08-13

Your mission is to track incoming meteors to predict whether or not they will strike Earth. Since Earth has a circular cross section, you decide to set up a coordinate system with its origin at Earths

asked 2021-08-13

Find an equation of the conic described.Graph the equation.

Ellipse; center at (0,0); focus at (0,3); vertex at (0, 5)

Ellipse; center at (0,0); focus at (0,3); vertex at (0, 5)

asked 2021-08-08

Find an equation of the conic described.Graph the equation.

Parabola; vertex at (0,0); directrix the line y=-3

Parabola; vertex at (0,0); directrix the line y=-3

asked 2021-08-06

John sections a circular garden with a 12-yard diameter into 8 equal sections. He wants to put a border around one section of the garden.

To the nearest tenth, what is the perimeter of one section of the garden?

4.7 yards

14.1 yards

16.7 yards

37.7 yards

To the nearest tenth, what is the perimeter of one section of the garden?

4.7 yards

14.1 yards

16.7 yards

37.7 yards

asked 2021-08-10

Show that the graph of an equation of the form

$A{x}^{2}+C{y}^{2}+Dx+Ey+F=0,A\ne 0,C\ne 0$

where A and C are of opposite sign,

(a) is a hyperbola if$\frac{{D}^{2}}{4A}+\frac{{E}^{2}}{4C}-F\ne 0$

(b) is two intersecting lines if$\frac{{D}^{2}}{4A}+\frac{{E}^{2}}{4C}-F=0$

where A and C are of opposite sign,

(a) is a hyperbola if

(b) is two intersecting lines if

asked 2021-08-07

Identify and sketch the graph of the conic section.

$9{x}^{2}+9{y}^{2}+18x-18y+14=0$