Expert Help with Conic Sections Equations

A solid is formed by cutting a conical section away from a right circular cylinder. If the radius measures 6 in. and the altitude measures 8 in., what is the volume of the resulting solid?

Jason Farmer 2021-08-08

A polar equation of a conic is given. $r = \frac{8}{1} + 2 \cos (θ)$

lwfrgin 2021-08-08

Find the equations of the parabolas that share a vertex and a focus with the ellipse. Draw the conics. $25 x^{2} + 9 y^{2} = 9$

Maiclubk 2021-08-07

Sketch the following conic sections:
a) $y^{2} - 4 y + 8 - 4 x^{2} = 8$
b) $y^{2} - 4 y - 4 x^{2} = 8$
c) $3 {(y - 5)}^{2} - 7 {(x + 1)}^{2} = 1$

Mylo O'Moore 2021-08-07

Find the equation of the graph for each conic in general form. Identify the conic , the center , the vertex , the co-vertex , the focus(foci) , major axis , minor axis , $a^{2}$ , $b^{2}$ and $c^{2}$ . For hyperbola , find the asymptotes. Sketch the graph.
$25 {(x + 2)}^{2} - 144 {(y - 1)}^{2} = (25) (144)$

a2linetagadaW 2021-08-07

Identify and sketch the graph of the conic section.
$9 x^{2} + 9 y^{2} + 18 x - 18 y + 14 = 0$

vestirme4 2021-08-07

Find the equation of the graph for each conic in standard form. Identify the conic, the center, the vertex, the co-vertex, the focus (foci), major axis, minor axis, $a^{2}, b^{2}$ , and $c^{2}$ ?. For hyperbola, find the asymptotes. Sketch the graph. $9 x^{2} - y^{2} + 36 x + 4 y + 23 = 0$

tinfoQ 2021-08-07

Find the equation of the graph for each conic in general form. Identify the conic, the center, the vertex, the co-vertex, the focus (foci), major axis, minor axis, a 2, b 2, and c 2. For hyperbola, find the asymptotes. Sketch the graph. $12 {(x + 3)}^{2} + 12 {(y + 2)}^{2} = 12$

glamrockqueen7 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

fortdefruitI 2021-08-06

Find the volume of the largest sphere that can be submerged in a conical vessel of height 12 inches and radius 7 inches.
Kindly show the figure, detailed solution and answer.

ruigE 2021-02-26

Find the value a and b such that the cone $a x^{2} + b y^{2} + z^{2} = 0 and the ellips 2 x^{2} + 4 y^{2} + y^{2} = 42$ intersect and are perpendicular to each other at the point (1, 3, 2)

Jason Farmer 2021-02-25

Give the eccentricities of conic sections with one focus at the origin along with the directrix corresponding to that focus. Find a polar equation for each conic section. $e = 2, x = 4$

chillywilly12a 2021-02-25

Identify the graph of the given nondegenerate conic sections: $3 x^{2} + 2 y^{2} + 12 x - 4 y + 2 = 0$ .

Ava-May Nelson 2021-02-21

Identify the graph of the given nondegenerate conic sections: $y^{2} - 12 x - 4 y + 52 = 0$

e1s2kat26 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?

Emeli Hagan 2021-02-13

Whether the statement “I noticed that depending on the values for Aand B assuming that they are not both zero, the graph of $A x^{2} + B y^{2} = C$ can represent any of the conic sections other than a parabola” “makes sense” or “does not make sense”, And explain your reasoning.

EunoR 2021-02-08

Quadric Surfaces How are quadric surfaces and conic sections related?

melodykap 2021-02-05

a) determine the type of conic b) find the standard form of the equation Parabolas: vertex, focus, directrix Circles: Center, radius Ellipses: center, vertices, co-vertices, foci Hyperbolas: center, vertices, co-vertices, foci, asymptotes $16 x^{2} + 64 x - 9 y^{2} + 18 y - 89 = 0$

vestirme4 2021-01-31

How are quadric surfaces and conic sections related?

sjeikdom0 2021-01-31

How can you distinguish parabolas from other conic sections by looking at their equations?

Conic sections equations are usually met in high school geometry, yet college students are also facing the questions that are based on equations for architecture or constructions of parabolic mirrors in solar ovens or the heating elements. You will also encounter parabolic microphones in sound engineering. When you take a look at our examples, you can solve conic sections much easier. The same is also related to congruence examples when you need to compare things that share the same shape and size, meaning that you have the same congruent qualities. It will help you see things clearer when you take a look at the conic sections as the templates. You can also choose one of the answers that are present

Mastering Conic Sections Problems