Given that:

Usamah Prosser

Answered 2021-08-13
Author has **17279** answers

asked 2021-08-08

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, \(\displaystyle{a}^{{2}}\), \(\displaystyle{b}^{{2}}\), and \(\displaystyle{c}^{{2}}\). For hyperbola,find the asymtotes.Sketch the graph

\(\displaystyle{9}{\left({y}-{3}\right)}^{{2}}-{4}{\left({x}+{5}\right)}^{{2}}={36}\)

\(\displaystyle{9}{\left({y}-{3}\right)}^{{2}}-{4}{\left({x}+{5}\right)}^{{2}}={36}\)

asked 2021-09-20

Identify the type of conic section whose equation is given and find the vertices and foci.

\(\displaystyle{x}^{{2}}={4}{y}-{2}{y}^{{2}}\)

\(\displaystyle{x}^{{2}}={4}{y}-{2}{y}^{{2}}\)

asked 2021-08-10

Sketch the three basic conic sections in standard position with vertices and foci on the x-axis.

asked 2021-08-07

Identify and sketch the graph of the conic section.

\(\displaystyle{9}{x}^{{2}}+{9}{y}^{{2}}+{18}{x}-{18}{y}+{14}={0}\)

\(\displaystyle{9}{x}^{{2}}+{9}{y}^{{2}}+{18}{x}-{18}{y}+{14}={0}\)

asked 2021-08-11

Find the vertices and foci of the conic section. \(\frac{x^2}{4 }− \frac{y^2}{9} = 36\)

asked 2021-01-25

asked 2021-08-08

The type of conic sections for the nondegenerate equations given below.

a) \(\displaystyle{0.1}{x}^{{{2}}}+{0.6}{x}-{1.6}={0.2}{y}-{0.1}{y}^{{{2}}}\)

b) \(\displaystyle{2}{x}^{{{2}}}-{7}{x}{y}=-{y}^{{{2}}}+{4}{x}-{2}{y}-{1}\)

c) \(\displaystyle{8}{x}+{2}{y}={y}^{{{2}}}+{4}\)

a) \(\displaystyle{0.1}{x}^{{{2}}}+{0.6}{x}-{1.6}={0.2}{y}-{0.1}{y}^{{{2}}}\)

b) \(\displaystyle{2}{x}^{{{2}}}-{7}{x}{y}=-{y}^{{{2}}}+{4}{x}-{2}{y}-{1}\)

c) \(\displaystyle{8}{x}+{2}{y}={y}^{{{2}}}+{4}\)