Below is the graph of fx for each of the given points


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

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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

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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:

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B. Integration by trignometric substitution:

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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.

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Mathematics: Below is the graph of fx for each of the given points
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