1l aependson the ding exists entory model I-4x 56. lim +-00 X + 55. lim X 9x+ 5 7x4 ost, assuming of units sold 58. lim 57. lim ear, s is the s per order. 3x2 60. lim 59. lim XLI8X+5 2x nse D (in own in the ponding to lget) 5 COSX 62. lim 61. lim +2 X-Loo X 6x 64. lim X-o sin x 63. lim APFinding Horizontal Asymptotes Using Technology In Exercises 65-68, use a graphing utility to graph the function and identify any horizontal asymptotes. 5x2 3 65. f(x) 66. g(x) +4 4x2-1 68. f(x) 67. f(x) = 8x+ 1 o find Analyzing the Graph ofa Function In Exercises 69-78, analyze and sketch a graph of the function. Label any intercepts, relative extrema, points of inflection, and asymptotes. Use a graphing utility to verify your results. del. 70. f(x) = x4 -2x2 + 6 69. f(x) = 4x - r del 72. f(x) = (x -4)2 71. f(x) = x16 - x2 74. f(x) (x - 3) (x + 2)3 73. f(x) x1/3(x+ 3)2/3 5- 3x 2x 75. f(x) 76. f(x) el 1 + x2 1 78. f(x) = x2 + 77. f(x) = x3 +x + x 4/

Mathematics For Machine Technology
8th Edition
ISBN:9781337798310
Author:Peterson, John.
Publisher:Peterson, John.
Chapter87: An Introduction To G- And M-codes For Cnc Programming
Section: Chapter Questions
Problem 28A
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69

1l
aependson the
ding
exists
entory model
I-4x
56. lim
+-00 X +
55. lim
X
9x+ 5
7x4
ost, assuming
of units sold
58. lim
57. lim
ear, s is the
s per order.
3x2
60. lim
59. lim
XLI8X+5
2x
nse D (in
own in the
ponding to
lget)
5 COSX
62. lim
61. lim
+2
X-Loo
X
6x
64. lim
X-o sin x
63. lim
APFinding Horizontal Asymptotes Using Technology
In Exercises 65-68, use a graphing utility to graph the function
and identify any horizontal asymptotes.
5x2
3
65. f(x)
66. g(x)
+4
4x2-1
68. f(x)
67. f(x) =
8x+ 1
o find
Analyzing the Graph ofa Function In Exercises 69-78,
analyze and sketch a graph of the function. Label any intercepts,
relative extrema, points of inflection, and asymptotes. Use a
graphing utility to verify your results.
del.
70. f(x) = x4 -2x2 + 6
69. f(x) = 4x - r
del
72. f(x) = (x -4)2
71. f(x) = x16 - x2
74. f(x) (x - 3) (x + 2)3
73. f(x) x1/3(x+ 3)2/3
5- 3x
2x
75. f(x)
76. f(x)
el
1 + x2
1
78. f(x) = x2 +
77. f(x) = x3 +x +
x
4/
Transcribed Image Text:1l aependson the ding exists entory model I-4x 56. lim +-00 X + 55. lim X 9x+ 5 7x4 ost, assuming of units sold 58. lim 57. lim ear, s is the s per order. 3x2 60. lim 59. lim XLI8X+5 2x nse D (in own in the ponding to lget) 5 COSX 62. lim 61. lim +2 X-Loo X 6x 64. lim X-o sin x 63. lim APFinding Horizontal Asymptotes Using Technology In Exercises 65-68, use a graphing utility to graph the function and identify any horizontal asymptotes. 5x2 3 65. f(x) 66. g(x) +4 4x2-1 68. f(x) 67. f(x) = 8x+ 1 o find Analyzing the Graph ofa Function In Exercises 69-78, analyze and sketch a graph of the function. Label any intercepts, relative extrema, points of inflection, and asymptotes. Use a graphing utility to verify your results. del. 70. f(x) = x4 -2x2 + 6 69. f(x) = 4x - r del 72. f(x) = (x -4)2 71. f(x) = x16 - x2 74. f(x) (x - 3) (x + 2)3 73. f(x) x1/3(x+ 3)2/3 5- 3x 2x 75. f(x) 76. f(x) el 1 + x2 1 78. f(x) = x2 + 77. f(x) = x3 +x + x 4/
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