Question

Find the horizontal asymptote

Answer 1

I think I will try to use the tool u said.

Answer 2

\[f(x) = \frac{ 8x -7 }{ 4x + 3 }\]

Answer 3

thats what on my paper

Answer 4

Okay, so to find the horizontal asymptote, you simply divide the coefficients of the terms with highest degree. In this case the terms with the highest degree are \(8x\) and \(4x\).

\(\dfrac{8x}{4x} = ?\)

Answer 5

2?

Answer 6

Correct.

Answer 7

that was a bit easier than I thought

Answer 8

do they need to be the same degree?

Answer 9

You just simply circle the coefficient terms with the highest degree in both the numerator and denominator and then divide them. That is it.

Answer 10

So actually, we would only divide the 8 and 4.

Answer 11

okay wow thats pretty simple

Answer 12

But if the degree of the numerator is higher than the degree of the denominator, then there will not be a horizontal asymptote.

Answer 13

like x^2/x ?

Answer 14

Exactly

Answer 15

I think I got this one then. will skip to some other ones I don't know.

Answer 16

solution check: find the parametric equation of line thru (9,6,-5) perpendicular

Answer 17

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Answer 18

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Answer 19

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Answer 20

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Answer 21

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Answer 22

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Answer 23

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Answer 27

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Answer 28

someone help asap plz!!!

In a graph with several intervals of data, how does a c

Answer 29

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Answer 30

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Answer 31

. What does doubling the coupon of a bond do to its yield?

It halves the yield.
B.

Answer 32

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Answer 33

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It halves the yield.
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Answer 34

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Answer 35

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A.