The discussion revolves around finding the focus points of a hyperbola defined by the equation x²/4 - y²/4 = -1. Participants are exploring analytical methods to determine these focus points.
Some participants have acknowledged the need for more effort in their posts, while others are seeking clarification on the hyperbola's form and its implications for finding the focus points. There is an ongoing exchange about the proper representation of the hyperbola and its characteristics.
There is mention of formatting issues with LaTeX in the posts, and a participant has pointed out the need for clearer expressions of effort in the homework submissions. The original equation's form is also questioned, with an alternative representation suggested.
Use a double $ on this site for LaTeXastrololo said:Homework Statement
So I have the following hyperbola
$$\frac{x^{'2}}{4}-\frac{y^{'2}}{4}=-1$$
I need to find the focus points of this hyperbola. What is some analytical way to do this ?
Thank yoU!
Homework Equations
I don't know...
The Attempt at a Solution
I need some analytical way to be able to do this. Can somebody give me a hint ?
Oh thank you for telling me !SammyS said:Use a double $ on this site for LaTeX
$$\frac{x^{'2}}{4}-\frac{y^{'2}}{4}=-1$$
Or equivalently, ##\frac{y^2}{4} - \frac{x^2}{4} = 1##.astrololo said:Homework Statement
So I have the following hyperbola
x^2/4 - y^2/4 = -1
See https://en.wikipedia.org/wiki/Hyperbola.astrololo said:I need to find the focus points of this hyperbola. What is some analytical way to do this ?
astrololo said:Thank yoU!
Homework Equations
I don't know...
The Attempt at a Solution
I need some analytical way to be able to do this. Can somebody give me a hint ?