Horizontal asymptotes for the function

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Reference no: EM13965101

1. Below is the graph of f(x). For each of the given points determine the value of  f(a) and lim x→af(x) . If any of the quantities do not exist clearly explain why.

(a) a = -3    (b) a = -1   (c) a = 2   (d) a = 4

284_Untitled.png

2. . Below is the graph of f(x). For each of the given points determine the value of  f(a) and x→af(x), x→a+f(x) and x→a-f(x)If any of the quantities do not exist clearly explain why. 

(a) a = -2        (b) a =1             ( c) a = 3        (d) a = 5


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3. Evaluate 1698_Untitled.png,If it exists.

4. For 995_Untitled.pngevaluate the indicated limits, if they exist

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5. For 2347_Untitled.pnganswer each of the following questions.

a. Evaluate 968_Untitled.png

b. Evaluate 850_Untitled.png

c. Write down the equation(s) of any horizontal asymptotes for the function.

6. Find the derivative of the following functions

1967_Untitled.png

2167_Untitled.png

1303_Untitled.png

7. Find the tangent line to 2242_Untitled.png

8. Find the domain of the functions

a. f(x) = 1/ lx2-4l

b. g(x) = 1/ (x2+4x+3)

c. h(x) = √(x2+5x-6)

d. k(x) = 1 / √(x-2)2

e. j(x) = 1 / (x-√(x+2))

f. I(x) = In lx+3l - 5

9. Find the range of the functions

a. f(x) = -x2+6x+5

b. g(x) = lx+3l - 2

c. h(x) = (x-2) / (x+3)

d. k(x) = lx3+4l

e. j(x) = l (x+4) (x-2) l

f. I(x) = l 1/(x-3) l

10. Find the integral of the following

1. Find ∫ x sin(x2) dx.

2. Find ∫ €x cot (€x) dx. 

3. Find ∫ sin-1 x dx. 

A. Integration by partial fractions:

2271_Untitled.png

B. Integration by trignometric substitution:

2309_Untitled.png

11. Find the inverse function of :

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12 find the inverse of the relation 

{(0, –2), (1, 0), (3, 4), (6, 10)}

13. Find the inverse of a given relation and determine whether the inverse is a function.

{(7, 4), (8, 4)}

14. Find the inverse power function.

314_Untitled.png

Reference no: EM13965101

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