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Section 1 Schedule

Subsection 1.1 Contact Information

Professor
Dr. Blake Farman
Phone Number
(318) 342-1851
Email Address
Website
Office
Walker 3-34

Subsection 1.2 Office Hours

Monday
8:00 AM – 9:00 AM (Virtual)
9:00 AM – 11:00 AM
Tuesday
8:30 AM – 9:30 AM
Wednesday
8:00 AM – 9:00 AM (Virtual)
9:00 AM – 11:00 AM
Thursday
8:30 AM – 9:30 AM
Friday
9:00 AM – 11:00 AM

Subsection 1.3 January 15 – January 19

Table 1.1. Week 1
1/15 1/16 1/17 1/18 1/19
No Classes (MLK Day)
Classes Cancelled (Inclement Weather)
Classes Cancelled (Inclement Weather)
Classes Cancelled (Inclement Weather)
Definition of a Limit (§2.1/2.2)

Subsection 1.4 January 22 – January 26

Table 1.2. Week 2
1/22 1/23 1/24 1/25 1/26
Limit Laws (§2.3)
Infinite Limits (§ 2.4)
Limits at Infinity (§ 2.5)
Limits at Infinity (§ 2.5)
Flex/Assessment

Subsection 1.5 January 29 – February 2

Table 1.3. Week 3
1/29 1/30 1/31 2/1 2/2
Continuity (§ 2.6)
Continuity (§ 2.6)
Review
Reassessment 1

Subsection 1.6 February 5 – February 9

Table 1.4. Week 4
2/5 2/6 2/7 2/8 2/9
Definition of the Derivative (§ 3.1/3.2)
Derivative Rules (§ 3.3)
Product/Quotient Rules (§ 3.4)
The Chain Rule (§ 3.7)

Subsection 1.7 February 12 – February 16

Table 1.5. Week 5
2/12 2/13 3/14 2/15 2/16
No Classes (Mardi Gras)
Derivatives of Transcendental Functions (§ 3.5/3.9)
Flex/Assessment

Subsection 1.8 February 19 – February 23

Table 1.6. Week 6
2/19 2/20 2/21 2/22 2/23
Derivatives of Transcendental Functions (§ 3.5/3.9)
Implicit Differentiation (§ 3.8)
Related Rates (§ 3.11)
Flex/Assessment

Subsection 1.9 February 26 – March 1

Table 1.7. Week 7
2/26 2/27 2/28 2/29 3/1
Related Rates (§ 3.11)
Derivatives of Inverse Functions (§ 3.10)
Review
Reassessment 2

Subsection 1.10 March 4– March 8

Table 1.8. Week 8
3/4 3/5 3/6 3/7 3/8
Local Extrema (§ 4.1)
The Mean Value Theorem (§ 4.2)
Derivatives and Shape (§ 4.3)
Flex/Assessment

Subsection 1.11 March 11– March 15

Table 1.9. Week 9
3/11 3/12 3/13 3/14 3/15
Curve Sketching (§ 4.4)
Curve Sketching (§ 4.4)
Optimization (§ 4.5)
Flex/Assessment

Subsection 1.12 March 18– March 22

Table 1.10. Week 10
3/18 3/19 3/20 3/21 3/22
Optimization (§ 4.5)
L’Hôpital’s Rule (§ 4.6)
L’Hôpital’s Rule (§ 4.6)
Flex/Assessment

Subsection 1.13 March 25– March 29

Table 1.11. Week 11
3/25 3/26 3/27 3/28 3/29
Linear Approximation (§ 4.7)
Review
Reassessment 3
No Classes (Spring Break)

Subsection 1.14 April 1– April 5

Table 1.12. Week 12
4/1 4/2 4/3 4/4 4/5
No Classes (Spring Break)

Subsection 1.15 April 8– April 12

Table 1.13. Week 13
4/8 4/9 4/10 4/11 4/12
Area Under the Curve (§ 5.1)
Definition of the Integral (§ 5.1/5.2)
Definition of the Integral (§ 5.2)
Flex/Assessment

Subsection 1.16 April 15– April 19

Table 1.14. Week 14
4/15 4/16 4/17 4/18 4/19
Properties of Integrals (§ 5.2)
The Fundamental Theorem of Calculus (§ 5.3)
Working with Integrals (§ 5.4)
Flex/Assessment

Subsection 1.17 April 22– April 26

Table 1.15. Week 15
4/22 4/23 4/24 4/25 4/26
Substitution (§ 5.5)
Substitution (§ 5.5)
Review
Reassessment 4

Subsection 1.18 April 29– May 3

Table 1.16. Week 16
4/29 4/30 5/1 5/2 5/3
Velocity/Net Change (§ 6.1)
Area Between Curves (§ 6.2)
No Classes (Student Study Day)
Final Exams
Final Exams

Subsection 1.19 May 6– May 7

Table 1.17. Week 17
5/6 5/7
Final Exams
Final Exam
Math 1031
8:00 AM – 9:50 AM

Warning 1.18.

The instructor reserves the right to modify the schedule as needed.