Deck 2: Limits and Their Properties
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Deck 2: Limits and Their Properties
1
For the function
,use a graphing utility to complete the table and estimate the limit as x approaches infinity. x
100
101
102
103
104
105
106
β
A)1.0000
B)2.2500
C)3.4300
D)0.3500
E)does not exist

100
101
102
103
104
105
106

A)1.0000
B)2.2500
C)3.4300
D)0.3500
E)does not exist
1.0000
2
Find the limit. β
β
A)
B)-4
C)
D)4
E)-1

A)

B)-4
C)

D)4
E)-1
-1
3
βUse the graphs of
and
given below to answer the following question:
β

Is
β continuous at
? Explain why or why not.


β


Is










β
4
What is
β? Explain your reasoning.

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5
If
β ,what is βkβ so that
is continuous at
?



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6
βFind the limit,if it exists:
. β
A)β
B)β
C)β
D)βThe limit does not exist.

A)β

B)β

C)β

D)βThe limit does not exist.
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7
For the function
,use a graphing utility to complete the table and estimate the limit as x approaches infinity. x
100
101
102
103
104
105
106
β
A)3
B)-2
C)8
D)0
E)None of the above

100
101
102
103
104
105
106

A)3
B)-2
C)8
D)0
E)None of the above
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8
βEstimate the limit,if it exists:
where
is represented by the given graph: β
β
A)β-2
B)β1
C)β-3
D)βThe limit does not exist.



A)β-2
B)β1
C)β-3
D)βThe limit does not exist.
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9
βHow many vertical asymptotes exist for the function
in the open interval
? β
A)β4
B)β1
C)β2
D)β3


A)β4
B)β1
C)β2
D)β3
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10
Evaluate the limit,if it exists:β
. β
A)β-17
B)β-9
C)β17
D)βThe limit does not exist.

A)β-17
B)β-9
C)β17
D)βThe limit does not exist.
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11
Evaluate the limit,if it exists:β
. β
A)β
B)β
C)β
D)βThe limit does not exist.

A)β

B)β

C)β

D)βThe limit does not exist.
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12
βFor what value of k is the function
continuous at
? β
A)β
B)β0
C)β
D)β


A)β

B)β0
C)β

D)β

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13
βWhich of the following statements is true? β
A)β
.
B)β
does not exist.
C)β
does not exist.
D)β
.
A)β

B)β

C)β

D)β

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14
βIf
is a continuous function on the closed interval
,with
and c is in the closed interval
,then which of the following statements must be true? β
A)β
B)β
C)βThere is at least one value c such that
.
D)βThere is only one value c such that
.




A)β

B)β

C)βThere is at least one value c such that

D)βThere is only one value c such that

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15
For the function
,use a graphing utility to complete the table and estimate the limit as x approaches infinity. x
100
101
102
103
104
105
106
β
A)1.3333
B)2.3333
C)0.7500
D)1.7500
E)-0.2500

100
101
102
103
104
105
106

A)1.3333
B)2.3333
C)0.7500
D)1.7500
E)-0.2500
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16
Identify the vertical asymptotes for
. β
A)β
,

B)β
C)β
D)β
,


A)β


B)β

C)β

D)β


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17
βEvaluate the limit,if it exists:
. β
A)β
B)β
C)β
D)βThe limit does not exist.

A)β

B)β

C)β

D)βThe limit does not exist.
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18
Is
β continuous at
? Explain why or why not.


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19
βEvaluate the limit,if it exists:
. β
A)β
B)β
C)β
D)β

A)β

B)β

C)β

D)β

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20
βGiven the function
.What value of k will make this piecewise function continuous? β
A)β
B)β
C)β
D)β

A)β

B)β

C)β

D)β

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21
Find the limit. β
β
A)
B)-6
C)0
D)
E)

A)

B)-6
C)0
D)

E)

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22
A rectangular page is to contain 144 square inches of print.The margins on each side are 1 inch.Find the dimensions of the page such that the least amount of paper is used. β
A)16,16
B)13,13
C)15,15
D)25,25
E)14,14
A)16,16
B)13,13
C)15,15
D)25,25
E)14,14
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23
Find all the vertical asymptotes (if any)of the graph of the function
. β
A)
B)
C)
D)
E)no vertical asymptotes

A)

B)

C)

D)

E)no vertical asymptotes
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24
The graph shows the temperature T,in degrees Fahrenheit,of molten glass t seconds after it is removed from a kiln. β
β
Find
.
β
A)1,515Β°
B)65Β°
C)1,450Β°
D)82Β°
E)1,385Β°

Find

β
A)1,515Β°
B)65Β°
C)1,450Β°
D)82Β°
E)1,385Β°
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25
Sketch the graph of the function
using any extrema,intercepts,symmetry,and asymptotes. β
A)β

B)β

C)β

D)β

E)β


A)β

B)β

C)β

D)β

E)β

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26
Find the limit. β
β
A)1
B)0
C)
D)
E)does not exist

A)1
B)0
C)

D)

E)does not exist
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27
Find all the vertical asymptotes (if any)of the graph of the function
. β
A)
B)
C)
D)
E)no vertical asymptotes

A)

B)

C)

D)

E)no vertical asymptotes
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28
Find the point on the graph of the function
that is closest to the point
. β
A)
B)
C)
D)
E)


A)

B)

C)

D)

E)

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29
Find the limit. β
β
A)
B)
C)1
D)3
E)

A)

B)

C)1
D)3
E)

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30
Sketch the graph of the relation
using any extrema,intercepts,symmetry,and asymptotes. β
A)β

B)β

C)β

D)β

E)β


A)β

B)β

C)β

D)β

E)β

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31
Find the limit. β
β
A)
B)
C)1
D)-5
E)

A)

B)

C)1
D)-5
E)

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32
Sketch the graph of the function
using any extrema,intercepts,symmetry,and asymptotes. β
A)β

B)β

C)β

D)β

E)β


A)β

B)β

C)β

D)β

E)β

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33
Sketch the graph of the relation
using any extrema,intercepts,symmetry,and asymptotes. β
A)β

B)β

C)β

D)β

E)β


A)β

B)β

C)β

D)β

E)β

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34
A heat probe is attached to the heat exchanger of a heating system.The temperature T (in degrees Celsius)is recorded t seconds after the furnace is started.A model for the data recorded for the first two minutes is given by
.Find
. β
A)1,499Β°
B)1,411Β°
C)50Β°
D)88Β°
E)28Β°


A)1,499Β°
B)1,411Β°
C)50Β°
D)88Β°
E)28Β°
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35
Find all the vertical asymptotes (if any)of the graph of the function
. β
A)
B)
C)
D)
, 
E)no vertical asymptotes

A)

B)

C)

D)


E)no vertical asymptotes
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36
A container holds 6 liters of a 25% brine solution.A model for the concentration C of the mixture after adding x liters of an 0.89% brine solution to the container and then draining x liters of the well-mixed solution is given as
.Find
.Round your answer to two decimal places. β
A)0.67%
B)0.33%
C)0.93%
D)0.89%
E)0.25%


A)0.67%
B)0.33%
C)0.93%
D)0.89%
E)0.25%
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37
A business has a cost of
for producing x units.The average cost per unit is
.Find the limit of
as x approaches infinity. β
A)375.0
B)1
C)600
D)0
E)1.6



A)375.0
B)1
C)600
D)0
E)1.6
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38
Find the point on the graph of the function
that is closest to the point
.Round all numerical values in your answer to four decimal places. β
A)
B)
C)
D)
E)


A)

B)

C)

D)

E)

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39
Find the vertical asymptotes (if any)of the function
. β
A)
B)
C)β
D)
E)

A)

B)

C)β

D)

E)

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40
Find the limit. β
β
A)
B)1
C)0
D)
E)

A)

B)1
C)0
D)

E)

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41
Use the graph to determine the following limits,and discuss the continuity of the function at
. (i)
(ii)
(iii)
β 
A)1,-1,does not exist,not continuous
B)1,0,does not exist,not continuous
C)0,1,does not exist,not continuous
D)-4,0,does not exist,not continuous
E)0,1,0,continuous





A)1,-1,does not exist,not continuous
B)1,0,does not exist,not continuous
C)0,1,does not exist,not continuous
D)-4,0,does not exist,not continuous
E)0,1,0,continuous
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42
Find the limit. β
β
A)
B)
C)4
D)-2
E)-4

A)

B)

C)4
D)-2
E)-4
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43
A petrol car is parked 35 feet from a long warehouse (see figure).The revolving light on top of the car turns at a rate of
revolution per second.The rate at which the light beam moves along the wall is
ft/sec.Find the rate r when ΞΈ is
. β
ft
β
A)
ft/sec
B)
ft/sec
C)
ft/sec
D)
ft/sec
E)
ft/sec





β
A)

B)

C)

D)

E)

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44
Find all vertical asymptotes (if any)of the function
. β
A)
B)
C)
D)
E)

A)

B)

C)

D)

E)

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45
Find the limit (if it exists). β
β
A)
B)0
C)Limit does not exist.
D)
E)

A)

B)0
C)Limit does not exist.
D)

E)

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46
Use the graph as shown to determine the following limits,and discuss the continuity of the function at
. β
(i)
(ii)
(iii)
β
β
A)2,2,2,not continuous
B)3,3,3,continuous
C)4,4,4,not continuous
D)3,3,3,not continuous
E)2,2,2,continuous

(i)




A)2,2,2,not continuous
B)3,3,3,continuous
C)4,4,4,not continuous
D)3,3,3,not continuous
E)2,2,2,continuous
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47
A 35-foot ladder is leaning against a house (see figure).If the base of the ladder is pulled away from the house at a rate of 2 feet per second,the top will move down the wall at a rate of
ft/sec,where x is the distance between the base of the ladder and the house.Find the rate r when x is 28 feet. β
ft
β
A)
ft/sec
B)
ft/sec
C)
ft/sec
D)
ft/sec
E)
ft/sec



β
A)

B)

C)


D)

E)

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48
Use the graph as shown to determine the following limits,and discuss the continuity of the function at
. β
(i)
(ii)
(iii)
β
β
A)3,3,3,continuous
B)2,2,2,not continuous
C)3,3,3,not continuous
D)-3,-3,-3,continuous
E)2,2,2,continuous

(i)




A)3,3,3,continuous
B)2,2,2,not continuous
C)3,3,3,not continuous
D)-3,-3,-3,continuous
E)2,2,2,continuous
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49
A 20-foot ladder is leaning against a house (see figure).If the base of the ladder is pulled away from the house at a rate of 2 feet per second,the top will move down the wall at a rate of
ft/sec,where x is the distance between the base of the ladder and the house.Find the limit of r as
. β
ft
β
A)
B)40
C)0
D)
E)20




β
A)

B)40
C)0
D)

E)20
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50
Find the limit (if it exists). β
,where
β
A)Limit does not exist.
B)0
C)5
D)6
E)15


A)Limit does not exist.
B)0
C)5
D)6
E)15
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51
Use a graphing utility to graph the function
and determine the following one-sided limit. β
β
A)
B)4
C)-4
D)
E)0


A)

B)4
C)-4
D)

E)0
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52
Find the limit (if it exists).Note that
represents the greatest integer function. β
β
A)3
B)-2
C)2
D)-3
E)does not exist


A)3
B)-2
C)2
D)-3
E)does not exist
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53
Find the limit. β
β
A)1
B)0
C)-1
D)
E)

A)1
B)0
C)-1
D)

E)

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54
Find the following limit if it exists:
.Use
when appropriate. β
A)
B)4
C)1
D)
E)does not exist


A)

B)4
C)1
D)

E)does not exist
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55
Use a graphing utility to graph the function
and determine the one-sided limit
. β
A)
B)
C)0
D)3
E)2


A)

B)

C)0
D)3
E)2
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56
Find the vertical asymptotes (if any)of the function
. β
A)
B)
C)
D)
E)no vertical asymptotes

A)

B)

C)

D)

E)no vertical asymptotes
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57
Find the limit (if it exists). β
β
A)0
B)
C)
D)
E)Limit does not exist.

A)0
B)

C)

D)

E)Limit does not exist.
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58
A petrol car is parked 65 feet from a long warehouse (see figure).The revolving light on top of the car turns at a rate of
revolution per second.The rate at which the light beam moves along the wall is
ft/sec.Find the limit of r as
. ββ
β
β ft
β
A)
B)
C)0
D)65
E)





β
A)

B)

C)0
D)65
E)

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59
Find the limit. β
β
A)1
B)
C)0
D)
E)β-1

A)1
B)

C)0
D)

E)β-1
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60
Find the limit (if it exists). β
β
A)
B)
C)0
D)
E)Limit does not exist.

A)

B)

C)0
D)

E)Limit does not exist.
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61
Find the value of c guaranteed by the Intermediate Value Theorem. β
,
,
β
A)0
B)2
C)4
D)1
E)3



A)0
B)2
C)4
D)1
E)3
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62
Find the x-values (if any)at which the function
is not continuous.Which of the discontinuities are removable? β
A)no points of discontinuity
B)
(not removable),
(removable)
C)
(removable),
(not removable)
D)no points of continuity
E)
(not removable),
(not removable)

A)no points of discontinuity
B)


C)


D)no points of continuity
E)


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63
Find the value of c guaranteed by the Intermediate Value Theorem. β
,
,
β
A)13
B)4
C)3
D)11
E)12



A)13
B)4
C)3
D)11
E)12
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64
Find the limit. β
β
A)
B)
C)
D)
E)does not exist

A)

B)

C)

D)

E)does not exist
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65
Find the constant a such that the function β
β
Is continuous on the entire real line.
β
A)
, 
B)
, 
C)
, 
D)
, 
E)
, 

Is continuous on the entire real line.
β
A)


B)


C)


D)


E)


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66
A long distance phone service charges $0.45 for the first 11 minutes and $0.1 for each additional minute or fraction thereof.Use the greatest integer function to write the cost C of a call in terms of time t (in minutes). β
A)
B)
C)
D)
E)
A)

B)

C)

D)

E)

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67
Discuss the continuity of the function
. β
β
A)
is discontinuous at
.
B)
is discontinuous at
.
C)
is discontinuous at
.
D)
is continuous for all real x.
E)
is continuous at
.


A)


B)


C)


D)

E)


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68
Find the x-values (if any)at which
is not continuous. β
A)
is not continuous at
and the discontinuity is nonremovable.
B)
is not continuous at
and the discontinuity is removable.
C)
is continuous for all real
.
D)
is not continuous at
and the discontinuity is removable.
E)
is not continuous at
and
is a removable discontinuity.

A)


B)


C)


D)


E)



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69
Find the x-values (if any)at which the function
is not continuous.Which of the discontinuities are removable? β
A)
,removable
B)
,removable
C)
,not removable
D)continuous everywhere
E)
,removable

A)

B)

C)

D)continuous everywhere
E)

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70
Find all values of c such that f is continuous on
. β
β
A)
B)
C)
D)
, 
E)
, 


A)

B)

C)

D)


E)


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71
Find the x-values (if any)at which
is not continuous. β
A)
is not continuous at
and
has a removable discontinuity at
.
B)
is not continuous at
and both the discontinuities are nonremovable.
C)
is not continuous at
and
has a removable discontinuity at
.
D)
is not continuous at
and
has a removable discontinuity at
.
E)
is continuous for all real x.

A)




B)


C)




D)




E)

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72
Find the x-values (if any)at which the function
is not continuous.Which of the discontinuities are removable? β
A)4 and -4,removable
B)discontinuous everywhere 0 00
C)continuous everywhere 0 00
D)4 and -4,not removable
E)0,removable

A)4 and -4,removable
B)discontinuous everywhere 0 00
C)continuous everywhere 0 00
D)4 and -4,not removable
E)0,removable
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73
Find the limit. β
β
A)
B)0
C)
D)
E)

A)

B)0
C)

D)

E)

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74
Find the limit. β
β
A)75
B)-5
C)-75
D)5
E)45

A)75
B)-5
C)-75
D)5
E)45
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75
Find the limit. β
β
A)6
B)-6
C)24
D)-24
E)0

A)6
B)-6
C)24
D)-24
E)0
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76
Find the lmit. β
β
A)
B)
C)
D)
E)does not exist

A)

B)

C)

D)

E)does not exist
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77
Find the limit. β
β
A)
B)
C)
D)
E)0

A)

B)

C)

D)

E)0
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78
Find the constant
such that the function β
β
Is continuous on the entire real line.
β
A)1
B)-8
C)8
D)-15
E)15


Is continuous on the entire real line.
β
A)1
B)-8
C)8
D)-15
E)15
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79
Find the limit. β
β
A)
B)
C)
D)
E)

A)

B)

C)

D)

E)

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80
Find the limit (if it exists).Note that
represents the greatest integer function. β
β
A)3
B)Limit does not exist.
C)2
D)0
E)1


A)3
B)Limit does not exist.
C)2
D)0
E)1
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