Question

f(x) = quantity x squared plus x minus two divided by quantity x squared minus three x minus four

A coordinate axis scaled by one.

Domain and Range (1 point): _____________________

x and y Intercept(s) (1 point): _____________________

Horizontal Asymptote(s) (1 point): ___________________

Vertical Asymptote(s) (1 point): ____________________

Answer 1

What were you having trouble with?

Answer 2

f(x)=x^2+x-2/x^2-3x-4

Answer 3

Those four questions

Answer 4

factoring the top and bottom would be of help

Answer 5

Yes, I see it as \(f(x) = \frac{x^2+x-2}{x^2-3x-4}\)

Do you understand what the questions are asking for or, are you just not sure of the process to get those answers? Just trying to find out what issue needs to be addressed.

Answer 6

Idk the process

Answer 7

The domain is the valid inputs. The range is the valid outputs. Because it is a quotent or fraction, anything that would make the bottom of the fraction into 0 is undefined. So you need to look for what would make the bottom 0. That is why welshfella talked about facotring the bottom.

That also has to do with vertical asmptotes.