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Calculus: Single and Multivariable 4th edition
Textbook Cover

Deborah Hughes-Hallett, Andrew M. Gleason, and William G. McCallum
Published by John Wiley & Sons

Table of Contents
Terms of Use | Sample Assignment

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Guide to Question Codes
R
 Review


  Count Coded Questions

Chapter 1: A Library of Functions

1.1

15
 006 011 012 013 015 016 020 022 023 029 030 033 034 035 038

1.2

18
 003 004 006 011 012 014 018 019 023 024 028 029 034 035 036 037 038 039

1.3

14
 015 016 018 026 028 030 038 039 040 044 049 050 051 052

1.4

22
 002 004 006 010 013 014 015 017 023 025 026 027 029 031 032 033 034 035 036 037 039 040

1.5

20
 001 002 004 006 008 010 012 013 014 018 020 021 028 030 035 037 038 040 041 044

1.6

13
 001 003 004 005 006 007 009 014 016 017 018 021 029

1.7

6
 002 004 006 008 017 019

1.8

18
 001 002 008 010 014 017 018 019 020 021 029 030 032 034 036 038 039 046

Chapter 2: Key Concept: The Derivative

2.1

13
 002 003 004 005 006 007 008 009 010 014 015 017 018

2.2

18
 001 002 003 007 010 011 012 013 015 016 020 024 025 028 033 034 039 040

2.3

15
 002 004 006 008 010 012 014 016 021 022 033 035 037 038 042

2.4

9
 002 004 006 007 008 010 014 015 021

2.5

11
 001 002 003 007 009 011 012 013 014 021 022

2.6

8
 001 002 004 005 006 007 008 015

Chapter 3: Short-Cuts to Differentiation

3.1

19
 002 008 010 016 020 024 027 028 035 042 047 053 054 057 058 059 062 063 064

3.2

14
 002 004 011 012 013 016 020 023 026 036 037 038 041 042

3.3

15
 004 006 007 011 012 014 018 022 026 040 044 045 050 051 055

3.4

13
 005 006 011 012 029 032 035 041 048 068 078 080 082

3.5

10
 004 008 010 016 018 022 026 035 045 046

3.6

14
 002 004 006 010 012 020 043 052 053 054 055 056 058 059

3.7

10
 002 006 008 010 012 019 022 023 028 030

3.9

7
 002 004 006 008 012 022 024

Chapter 4: Using the Derivative

4.1

11
 004 005 006 007 018 019 027 036 038 040 044

4.2

7
 006 010 011 012 013 014 022

4.3

16
 002 005 006 013 014 015 017 018 019 020 021 022 023 024 030 032

4.4

7
 002 004 006 015 017 021 022

4.5

17
 004 011 012 016 017 018 019 020 021 022 023 025 027 028 032 033 034

4.6

7
 002 004 006 008 010 020 022

Chapter 5: Key Concept: The Definite Integral

5.1

9
 001 002 006 007 015 016 022 025 026

5.2

13
 001 002 003 008 009 012 018 020 020.alt 025 027 028 029

5.3

14
 002 006 009 010 011 013 015 016 017 022 030 033 034 036

5.4

18
 002 008 009 015 016 017 018 019 022 030 031 034 035 036 037 038 040 042

Chapter 6: Constructing Antiderivatives

6.1

14
 001 004 005 008 009 010 011 013 014 015 017 018 019 023

6.2

25
 001 003 005 010 015 016 020 021 028 032 039 040 047 050 052 058 062 063 064 066 070 072 077 086 087

6.4

10
 004 006 008 012 016 018 019 022 035 036

Chapter 7: Integration

7.1

28
 002 003 006 010 016 018 020 021 022 023 024 027 031 032 035 037 045 050 054 055 056 060 063 075 080 083 087 088

7.2

23
 002 007 008 009 012 013 015 017 018 019 022 027 031 033 038 039 040 042 048 052 053 054 056

7.3

1
 047

7.5

14
 001 002 003 004 006 007 009 010 012 015 016 017 018 023

7.6

1
 005.alt

7.7

19
 001 003 004 005 006 007 008 010 011 012 019 023 026 030 033 034 035 036 044

Chapter 8: Using the Definite Integral

8.1

17
 002 02 003 004 007 008 010 012 013 014 015 017 019 020 024 026 028

8.2

21
 001 004 005 006 007 010 011 012 012.alt 015 016 017 019 021 022 023 024 033 034 035 037

8.3

4
 004 008 016 018

8.4

3
 009 012 013

8.5

14
 002 003 005 006 008 009 014 015 016 023 024 025 026 031

8.6

8
 001 004 006 007 010 011 013 015

Chapter 9: Sequences and Series

R

1
 061

9.1

7
 006 008 016 017 026 042 043

9.2

21
 001 002 003 004 005 006 007 008 009 010 011 012 018 019 020 021 024 025 026 028 031

9.3

7
 001 002 003 011 016 017 018

9.4

14
 001 002 004 005 006 007 011 012 015 021 024 042 044 046

9.5

12
 001-4 005 008 009 012 014 016 017 020 022 024 025

Chapter 10: Approximating Functions Using Series

10.1

17
 001 002 003 004 005 006 011 012 014 017 018 019 020 022 023 026 036

10.2

15
 005 006 007 009 010 013 014 017 020 023 024 026 031 033 035

10.3

7
 001 006 008 012 013 026 029

Chapter 11: Differential Equations

R

5
 001 014 019 032 033

11.1

3
 001 006 016

11.2

5
 003 004 005 008 010

11.3

5
 001 004 005 006 009

11.4

26
 002 003 004 005 006 008 010 016 018 019 020 021 024 026 027 028 030 030.alt 036 036.alt 039 041 041.alt 044 044.alt 046

11.5

17
 001 002 003 004 005 008 010 011 012 012.alt 013 014 019 020 021 021.alt 022

11.6

11
 002 003 003.alt 004 007 009 013 014 016 019 024

11.7

8
 001 002 003 006 008 009 010 013

Chapter 12: Functions of Several Variables

12.1

4
 002 006 007 029

12.2

3
 002 011 014

12.3

4
 017 020 022 024

12.4

6
 002 004 005 012 013 017

Chapter 13: A Fundamental Tool: Vectors

R

3
 004 008 026

13.1

21
 003 004 005 006 008 011 012 014 015 016 018 021 022 023 025 026 027 028 029 030 034

13.2

18
 001 002 003 004 005 006 007 008 009 012 013 014 015 016 018 020 021 023

13.3

17
 002 004 007 009 010 016 017 018 022 025 026 030 032 033 034 035 036

13.4

3
 004 016 020

Chapter 14: Differentiating Functions of Several Variables

14.1

1
 002

14.2

4
 001 003 019 028

14.3

2
 003 018

14.4

5
 022 025 033 054 067

14.5

4
 008 011 014 022

14.6

4
 001 004 010 020

14.7

4
 001 008 027 035

Chapter 15: Optimization: Local and Global Extrema

15.1

2
 008 014

15.2

4
 018 019 021 023

15.3

4
 003 005 010 015

Chapter 16: Integrating Functions of Several Variables

16.2

8
 001 002 007 020 022 041 042 044

16.3

3
 003 019 047

16.4

3
 003 013 018

16.5

5
 002-3 004-5 020 022-23 028

Chapter 17: Parameterization and Vector Fields

17.1

9
 003 010 014 018 021 035 038 039 048

17.2

4
 001 003 005 011

Chapter 18: Line Integrals

18.1

4
 006 010 015 031

18.2

2
 014 016

18.3

4
 011 012 022 027

18.4

3
 001 011 017

Chapter 19: Flux Integrals

19.1

3
 006 009 025

Chapter 20: Calculus of Vector Fields

20.1

2
 002 007

20.2

2
 015 018

20.3

3
 007 008 022

20.4

2
 004 023

Total

974
 
 
 
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