In Exercises 35-50, evaluate the given quantity applying the in degn time What 3 Р.М. F(t) = 4 – 1 g(1) = 5 + t G(x) = x² + 2x - 7 f(x) = 2x – 3 38. F(-1) 42. 2F(-1) – 2G(-31 G(0) – G(-3) F(-1) 50. G(x + b) + F(b) 35. f(-2) 36. G(-3) 37. g(1) 41. 3f(-2) – 2g(1) f(0) – f(-2) 8(1) 39. f(-2) + g(1) 40. G(-3) – F(-1) G(-3) 44. F(-1) 89. Falli is a the h f(-2) 43. 45. 46. g(1) corre 47. f(x + 1) – f(x – 1) 48. F(t + 1) – F(t – 1) 49. g(x + a) – f(x + a) after 90. Fall laur In Exercises 51–82, find the domain of the given function. Express the domain in interval notation. h(t) the it la 51. f(x) = 2x – 5 52. f(x) = -2x - 5 53. g(t) = + 3t 54. h(x) = 3x – 1 is t x + 5 55.) P(x) = x - 5 2 - 12 91. Vo pie of 2 56. Q(t) 57. T(x) 58. R(x) = x-1 t + 3 x? - 4 1 59. F(x) 60. G(t) 61. q(x) = V7- x 92 V x + 1 12 + 4 62. k(t) = Vi - 7 ra 63. f(x) = V2x + 5 64. g(x) = V5 - 2x 65. G(t) = Vr - 4 66. F(x) = Vr – 15 1 67. F(x) Vx - 3 68. G(x) 69. f(x) = VT – 2x For V5 %3D 70. g(x) = VT- 5x The %3D yen As let i 1 71. P(x) = Vx + 4 72. Qх) x + 1 73. R(x) V3 - 2x 74. p(x) = V25 - 75. H(t) = Vr -t- 6 76. f(t) : t - 3 VP + 9 77. f(x) = (x² – 16)/2 78. g(x) = (2x - 5) %3D

In Exercises 35-50, evaluate the given quantity applying the in degn time What 3 Р.М. F(t) = 4 – 1 g(1) = 5 + t G(x) = x² + 2x - 7 f(x) = 2x – 3 38. F(-1) 42. 2F(-1) – 2G(-31 G(0) – G(-3) F(-1) 50. G(x + b) + F(b) 35. f(-2) 36. G(-3) 37. g(1) 41. 3f(-2) – 2g(1) f(0) – f(-2) 8(1) 39. f(-2) + g(1) 40. G(-3) – F(-1) G(-3) 44. F(-1) 89. Falli is a the h f(-2) 43. 45. 46. g(1) corre 47. f(x + 1) – f(x – 1) 48. F(t + 1) – F(t – 1) 49. g(x + a) – f(x + a) after 90. Fall laur In Exercises 51–82, find the domain of the given function. Express the domain in interval notation. h(t) the it la 51. f(x) = 2x – 5 52. f(x) = -2x - 5 53. g(t) = + 3t 54. h(x) = 3x – 1 is t x + 5 55.) P(x) = x - 5 2 - 12 91. Vo pie of 2 56. Q(t) 57. T(x) 58. R(x) = x-1 t + 3 x? - 4 1 59. F(x) 60. G(t) 61. q(x) = V7- x 92 V x + 1 12 + 4 62. k(t) = Vi - 7 ra 63. f(x) = V2x + 5 64. g(x) = V5 - 2x 65. G(t) = Vr - 4 66. F(x) = Vr – 15 1 67. F(x) Vx - 3 68. G(x) 69. f(x) = VT – 2x For V5 %3D 70. g(x) = VT- 5x The %3D yen As let i 1 71. P(x) = Vx + 4 72. Qх) x + 1 73. R(x) V3 - 2x 74. p(x) = V25 - 75. H(t) = Vr -t- 6 76. f(t) : t - 3 VP + 9 77. f(x) = (x² – 16)/2 78. g(x) = (2x - 5) %3D

Calculus: Early Transcendentals

8th Edition

ISBN:9781285741550

Author:James Stewart

Publisher:James Stewart

Chapter1: Functions And Models

Section: Chapter Questions

Problem 1RCC: (a) What is a function? What are its domain and range? (b) What is the graph of a function? (c) How...

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Question

Please help with the circled ones.

In Exercises 35-50, evaluate the given quantity applying the following four functions:
g(1) = 5 + t
Florida
T(x) =
in degr
time a
G(x) = x² + 2x – 7
f(x) = 2x - 3
F(t) = 4 -
35. f(-2)
36. G(-3)
37. g(1)
38. F(-1)
What
3 Р.М.
41. 3f(-2) – 2g(1)
f(0) – f(-2)
8(1)
2F(-1) – 2G(-31
G(0) – G(-3)
42.
39. f(-2) + g(1)
40. G(-3) – F(-1)
G(-3)
44.
F(-1)
89. Fallin
is a f
the he
corre
f(-2)
43.
45.
46.
8(1)
F(-1)
49. g(x + a) – f(x + a)
50. G(x + b) + F(b)
47. f(x + 1) - f(x – 1)
48. F(t + 1) - F(t – 1)
after
90. Falli
laun
h(t)
In Exercises 51–82, find the domain of the given function. Express the domain in interval notation.
51. f(x) = 2x - 5
52. f(x) = -2x – 5
53. g(t) = 1² + 3t
54. h(x) = 3x* –1
the
it la
is t
x + 5
55.) P(x) =
x - 5
2 - 12
2
91. Vo
56. О()
57. T(x)
58. R(x)
pie
t + 3
x2 - 4
x² - 1
of
of
1
59. F(x)
60. G(t)
61. q(x) = V7- x
92 V
x² + 1
t2 + 4
62. k(t) = Vi - 7
ra
са
63. f(x) = V2x + 5
64. g(x) = V5 – 2x
65. G(t) = VP - 4
66. F(x) = V - 25
1
67. F(x) =
Vx
2
68. G(x)
V5
For
69. f(x) = VT – 2r
70. g(x) = VT- 5x
The
yen
Assu
let E
71. P(x) =
Vx + 4
72. Q(x)
x + 1
73. R(x)
9.
V3 - 2x
74. p(x) =
75. H(б)
V 25 -r
VP -1-6
76. f(t)
t - 3
VF + 9
77. f(x) = (x² – 16)/2
78. g(x) = (2x - 5)

f(t) =
12. n(a
%3D
3t +9
1
13.)f(x) =
14. y
%3D
V9+x
15. f(x) = Vx² - 4
16. q
%3D
17. m(x) = x -9
18. 1(
%3D

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