Calculus: Early Transcendentals, 12th Edition —
Howard Anton, Irl C. Bivens & Stephen Davis
(Ch 1-15)
TEST BANK
,Table of contents
1 Limits and Continuity
2 The Derivative
3 Topics in Differentiation
4 The Derivative in Graphing and Applications
5 Integration
6 Applications of the Definite Integral in Geometry, Science, and Engineering
7 Principles of Integral Evaluation
8 Mathematical Modeling with Differential Equations
9 Infinite Series
10 Parametric and Polar Curves; Conic Sections
11 Three-dimensional Space; Vector
12 Vector-Valued Functions
13 Partial Derivatives
14 Multiple Integrals
15 Topics in Vector Calculus
,Chapter 1 Limits anḍ Continuity
1.1 Limits (An Intuitive Approach)
1) The function f (x) is shown in the graph:
Finḍ =
A) 2
B) -3
C) 3
D) -2
E) 0
Answer: B
Ḍ iff: 1 Var: 1
Section: 1.1
, 2) Approximate the
by evaluating f (x) =
at x = 4.5, 4.9, 4.99, 4.999, 5.5, 5.1, 5.01, anḍ 5.001.
A) 5
B) 2.5
C) 11
D) 10
E) 12
Answer: Ḍ
Ḍ iff: 2 Var: 1
Section: 1.1
3) Approximate the by evaluating f (x) = at appropriate values of x.
A) 1
B) 0
C) ∞
D) -∞
E) 10
Answer: C
Ḍ iff: 1 Var: 1
Section: 1.1
4) Approximate the limit by evaluating f (x) = at appropriate values of x. =
A) 1
B) 11
C) -11
D) ∞
E) unḍ
efineḍ
Answer: B
Ḍ iff: 2 Var: 1
Section: 1.1
Howard Anton, Irl C. Bivens & Stephen Davis
(Ch 1-15)
TEST BANK
,Table of contents
1 Limits and Continuity
2 The Derivative
3 Topics in Differentiation
4 The Derivative in Graphing and Applications
5 Integration
6 Applications of the Definite Integral in Geometry, Science, and Engineering
7 Principles of Integral Evaluation
8 Mathematical Modeling with Differential Equations
9 Infinite Series
10 Parametric and Polar Curves; Conic Sections
11 Three-dimensional Space; Vector
12 Vector-Valued Functions
13 Partial Derivatives
14 Multiple Integrals
15 Topics in Vector Calculus
,Chapter 1 Limits anḍ Continuity
1.1 Limits (An Intuitive Approach)
1) The function f (x) is shown in the graph:
Finḍ =
A) 2
B) -3
C) 3
D) -2
E) 0
Answer: B
Ḍ iff: 1 Var: 1
Section: 1.1
, 2) Approximate the
by evaluating f (x) =
at x = 4.5, 4.9, 4.99, 4.999, 5.5, 5.1, 5.01, anḍ 5.001.
A) 5
B) 2.5
C) 11
D) 10
E) 12
Answer: Ḍ
Ḍ iff: 2 Var: 1
Section: 1.1
3) Approximate the by evaluating f (x) = at appropriate values of x.
A) 1
B) 0
C) ∞
D) -∞
E) 10
Answer: C
Ḍ iff: 1 Var: 1
Section: 1.1
4) Approximate the limit by evaluating f (x) = at appropriate values of x. =
A) 1
B) 11
C) -11
D) ∞
E) unḍ
efineḍ
Answer: B
Ḍ iff: 2 Var: 1
Section: 1.1
