Question: I have a math practice test due tomorrow and I don't know how to do the questions shown below. If you could help walk me

 I have a math practice test due tomorrow and I don'tknow how to do the questions shown below. If you could helpwalk me through how I would solve it, that would be great.I've asked a few questions prior but they have either been confusing

I have a math practice test due tomorrow and I don't know how to do the questions shown below. If you could help walk me through how I would solve it, that would be great. I've asked a few questions prior but they have either been confusing or incorrect.

1. Vertical and Horizontal Asymptotes as Limits (Graphically)

*for this question there can be 0, up to 4, asymptotes. Where I put y=0 is not correct but I wanted to show that you have to state "because"...

There you put as f(x) ---> BLANK it is equalot equal to BLANK for example

or incorrect.1. Vertical and Horizontal Asymptotes as Limits (Graphically)*for this question therecan be 0, up to 4, asymptotes. Where I put y=0 isnot correct but I wanted to show that you have to state"because"...There you put as f(x) ---> BLANK it is equalot equal toBLANK for example The function f is shown below. Determine the equations

The function f is shown below. Determine the equations of all vertical and horizontal asymptotes of f and the equivalent limit equations. Graph of f -10 -9 8 -7 6 -5 4 3 2 -1 1 2 3 4 5 6 7 8 9 M There are a total of four * vertical / horizontal asymptotes. There is a horizontaly asymptote at y = 0 because There is a horizontaly| asymptote at y = There is a horizontaly asymptote at y = There is a horizontaly asymptote at y =Use the definition of continuity to determine whether the function f (x) graphed below is continuous at a = -4. Graph of f -10 -9 / -7 6-5-4 3 2 -1 1 2 FX 56 7 DNE undefined Since lim f(a) = and lim f(@) = it can be determined that lim f(x) exists and is equal to Furthermore, it can be seen that f ( -4) Therefore, it can be stated that the function f (x) is wat c=-4 becauseThe graph of the function f (@) is shown below. State all values of x in the open interval -9

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