Faculty Syllabus

MATH-1325 Business Calculus


Brooke Hollingsworth


Credit Spring 2026


Section(s)

MATH-1325-011 (17635)
LEC TuTh 1:30pm - 2:50pm RRC RRC8 8212.00

Course Requirements

Course Grades will be determined as follows: 

   Tests: 80%

   MLM Homework: 10%

   Quizzes: 10%

MLM Homework: Homework will be assigned on the day the material is covered in class; it will be due at midnight of the next class day to allow time for questions.  Questions should be sent before class using the MLM “Ask My Instructor” feature.

Quizzes: There will be approximately one take-home quiz a week. Quizzes may be submitted in person or through Blackboard. Quizzes submitted in person will receive 1-point extra credit on the quiz grade; quizzes submitted in Blackboard must be scanned as a single PDF file. See each unit in Blackboard for due dates and grace periods.

Tests: There will be four tests in this class. There will NOT be a comprehensive final. All tests will be given during class time and will include application/word problems.  


Readings

Textbook: Calculus for Business, Economics, Life Sciences, and Social Sciences, 14th Edition by Barnett, Ziegler, Byleen & Stocker. Pearson Publishing (MyLab software) ISBN: 9780134862606


Course Subjects

Date

Topics

Tuesday January 20

Course Introduction, 2.1 Introduction to Limits

Thursday January 22

2.2 Infinite Limits and Limits at Infinity

Tuesday January 27

2.3 Continuity

Thursday January 29

2.4 The Derivative

Tuesday February 3

2.5 Basic Differentiation Properties

Thursday February 5

2.7 Marginal Analysis in Business and Economics

Tuesday February 10

Unit 1 Review

Thursday February 12

Unit 1 Test

Tuesday February 17

1.5 Exponential Functions; 1.6 Logarithmic Functions

Thursday February 19

3.2 Derivatives of Exponential and Logarithmic Functions

Tuesday, February 24

3.3 Derivatives of Products and Quotients

Thursday February 26

3.4 The Chain Rule

Tuesday March 3

3.5 Implicit Differentiation

Thursday March 5

3.6 Related Rates 

Tuesday March 10

Unit 2 Review

Thursday March 12

Unit 2 Test

Tuesday March 24

3.7 Elasticity of Demand

Thursday March 26

4.1 First Derivative and Graphs

Tuesday March 31

4.2 Second Derivative and Graphs

Thursday April 2

Graphing Practice

Tuesday April 7

4.5 Absolute Extrema

Thursday April 9

4.6 Optimization

Tuesday April 14

Unit 3 Review

Thursday April 16

Unit 3 Test

Tuesday April 21

5.1 Antiderivatives and Indefinite Integrals

Thursday April 23

5.2 Integration by Substitution

Tuesday April 28

5.4 The Definite Integral; 5.5 Fundamental Theorem of Calculus

Thursday April 30

6.1 Area Between Curves

Tuesday May 5

6.2 Applications in Business and Economics, Part 1

Thursday May 7

6.2 Applications in Business and Economics, Part 2

Tuesday May 12

Unit 4 Review

Thursday May 14

Unit 4 Test


Student Learning Outcomes/Learning Objectives

Course Objectives

  1. Evaluate limits of functions from their graphs and/or formulas.
  2. Analyze and apply the notions of continuity and differentiability to algebraic functions.
  3. Determine derivatives for functions involving powers, exponentials, logarithms and combinations of these functions and solve business and economic applications using these derivatives.
  4. Use derivatives to construct graphs of selected functions.
  5. Use basic integration techniques to solve simple differential equations.
  6. Demonstrate the connection between area and the definite integral.
  7. Integrate selected functions and solve business and economic applications using these results.
  8. Apply the Fundamental Theorem of Calculus to evaluate definite integrals.
  9. Apply the concepts of limits, derivatives and integrals to solve problems involving functions unique to business applications and interpret the results.

Student Learning Outcomes

Upon successful completion of the course, a student should be able to:

  • Apply the concepts of limits, derivatives and integrals to solve problems involving functions unique to business, economics, and social sciences applications and interpret the result.
  • Apply appropriate differentiation techniques to obtain derivatives of various functions, including logarithmic and exponential functions.
  • Solve application problems involving implicit differentiation and related rates.
  • Solve optimization problems with emphasis on business and social sciences applications.
  • Determine appropriate technique(s) of integration.
  • Integrate functions using basic techniques or the method of substitution, as appropriate.

Office Hours

T Th 10:30 AM - 11:30 AM RRC 8316.02

NOTE

M W 10:30 AM - 12:00 PM RRC 8316.02

NOTE

Published: 01/21/2026 15:23:27