What is the function for this type of graph? I don't know how there can be two graphs.
It's the negative of the rational function: \[-(\frac{ (x^2+1)(x-2) }{ (x+1)(x-2) })\]
Sorry for the wait. The function is just translated down and to the right.
I don't understand how that's the equation..
Then you just didn't study the whole function-graphing science.
It's a little advanced. You can't compose it using basic curve-formation.
Can we assume using the asymptotes, domain and range?
You can start with the simple form:\[\frac{ x^2+1 }{ x }\]
what does the x represent in the graph?
x is your "independent variable;' values of x are shown on the horizontal, or x-, axis. y is your "dependent variable;" .... on the y-axis. What does "vertical asymptote" mean? Can you find it just by looking at the graph? It's not unusual for a graph to have two parts. This graph changes sign at x=1/2. Can you see why?
I don't understand the entire concept of it. @mathmale There needs to be two independent graphs, since it is a hyperbola, but how? Do I set the entire equation to the "hyperbola equation"? I tried, but it was very complicated and I don't think I'mm doing it right!
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