Math 106 Applied Calculus.

 Term 261 (2026-2027)           

  quizzes, old quizzes and Solutions         Syllabus,           

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my office location 68-262 (pls call 2614) or whatupp 0555861682

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Solution Q1  Q2                  grades     

Exam 1 Sep 30.Math 106
Wednesday Bl 57 Room 304
30-Sep 6:30 PM

Essential Exam Guidelines:
• Electronic Devices Prohibited: Mobile phones, smartwatches, and any other electronic devices are strictly prohibited in the exam hall. Possession of such items will be treated as cheating.
• Valid Identification Required: You must bring your KFUPM ID, National/Iqama ID, or driver’s license. Without proper identification, you will not be permitted to take the exam. Since mobile phones are not allowed, Tawakkalna verification will not be possible.
• Seat Assignment Compliance: Make sure you know your assigned seat number. Sitting in a different seat will be considered cheating. If you are unsure of your seat, consult the proctor or exam coordinator.
• Punctual Arrival: Arrive at the exam hall at least 30 minutes before the scheduled start time to avoid delays and ensure a smooth check-in process.
• Bathroom Use: Students are advised to use the bathroom before entering the exam hall.
• Medical Exceptions: If you have a medical condition, such as diabetes, that may require bathroom access during the exam, you must present official documentation, such as a medical report approved by Student Affairs.

before that  A Class test on Tuesday Sep 29 12pm to 1pm

    Exam 2 Nov 11     

Chapter 10: Limits and Continuity

10.1 Limits

10.2 Limit (Continued)

10.3 Continuity

Chapter 11: Differentiation

11.1 The Derivative

11.2 Rules for differentiation

11.3 The derivative as a rate of change      

11.4 Product & quotient rule    Exercises

11.5 The chain Rule

Chapter 12: Additional Differentiation Topics

12.1 Derivatives of Logarithmic Functions

 12.2 Derivatives of Exponential Functions

12.3 Elasticity of Demand

 12.4 Implicit Differentiation        Exercises

 12.5 Logarithmic Differentiation    Exercises

 12.6 Newton’s Method

12.7 Higher-Order Derivatives

Chapter 13: Curve Sketching

13.1) Relative Extrema

13.2) Absolute Extrema on a Closed Interval

13.3) Concavity

13.4) The Second-Derivative Test

13.5) Asymptotes

13.6) Applied Maxima and Minima

Chapter 14: Integration

                     14.1 Differentials   Exercises

                     14.2 The Indefinite Integral

                     14.3 Integration with Initial Conditions

                     14.4 More Integration Formulas

                     14.5 Techniques of Integration

                     14.6 The Definite Integral

                     14.7 The Fundamental Theorem of Calculus

                     14.8 Approximation Integration

                     14.9 Area between Curves

                     Handouts: Differentiation and Integration of Trigonometric Functions     Tri-Id   Tri-Fun   2nd-Handout

Chapter 15: Methods and Applications of Integration

                     15.1) Integration by parts

                     15.3) Integration by Tables

                     Table (Appendix B) of selected Integral

Chapter 17: Multivariable Calculus

                     17.1) Partial Derivatives

                     17.4) Higher-Order Partial Derivarives

                     17.6) Maxima and Minimafor Functions of Two Variables         Example 11