None.
that's simple an equation is settled of asymptotes so if you know the asymptotes... etc etc Need more help? write it
None; an ellipse is a smooth curve, not a line.
An ellipse has two lines of mirror symmetry: the line that includes the two foci of the ellipse and the perpendicular bisector of the segment of that line between the two foci.
Asymptotes are one way - not the only way, but one of several - to analyze the general behavior of a function.
A sign chart helps you record data about a function's values around its _____ and _____ asymptotes. zeros vertical
ellipses do have asymptotes, but they are imaginary, so they are generally not considered asymptotes. If the equation of the ellipse is in the form a(x-h)^2 + b(y-k)^2 = 1 then the asymptotes are the lines a(y-k)+bi(x-h)=0 ai(y-k)+b(x-h)=0 the intersection of the asymptotes is the center of the ellipse.
2
Not sure what non-verticle means, but a rational function can have up to 2 non-vertical asymptotes,
Ellipse has no sides and
If a hyperbola is vertical, the asymptotes have a slope of m = +- a/b. If a hyperbola is horizontal, the asymptotes have a slope of m = +- b/a.
An ellipse has 2 foci. They are inside the ellipse, but they can't be said to be at the centre, as an ellipse doesn't have one.
Functions that exhibit asymptotes are typically rational functions, where the degree of the numerator and denominator determines the presence of vertical and horizontal asymptotes. Additionally, logarithmic functions and certain types of exponential functions can also have asymptotes. Vertical asymptotes occur where the function approaches infinity, while horizontal asymptotes indicate the behavior of the function as it approaches infinity. Overall, asymptotes characterize the end behavior and discontinuities of these functions.
that's simple an equation is settled of asymptotes so if you know the asymptotes... etc etc Need more help? write it
Three types of asymptotes are oblique/slant, horizontal, and vertical
None; an ellipse is a smooth curve, not a line.
An ellipse has rotational symmetry of order 2.
A hyperbola has 2 asymptotes.www.2dcurves.com/conicsection/​conicsectionh.html