MATH 209
Concordia
Course Overview
Grade Boosters
saleLessons & Practice
I. Welcome
1. Introduction to Limits and Infinite Limits
57min2. Continuity and Derivatives
48min3. Marginal Analysis in Business
20min4. Derivatives of Exponentials and Logarithms
15min5. Techniques of Differentiation, Related Rates and Elasticity of Demand
60min6. First and Second Derivatives and Curve Sketching Techniques
1.1hr7. Optimization
19min8. Antiderivatives
28min9. Integrals
1.7hr10. Exam-Like Practice: Limits & Continuity
25min10.1.1. One-sided Limits10.1.2. Limits10.1.3. Special Limits10.1.4. Limits10.1.5. Limits10.1.6. Limits10.1.7. Limits10.1.8. Limits10.1.9. Limits10.1.10. Limits: Indeterminate forms10.1.11. Limits10.1.12. IVT10.1.13. IVT10.1.14. IVT10.1.15. Fundamental Trig Limit10.1.16. Fundamental Trig Limit10.1.17. Squeeze Theorem10.1.18. Squeeze Theorem10.1.19. Squeeze Theorem10.1.20. Continuity
11. Exam-Like Practice: Differentiation
45min11.1.1. Derivative by Definition11.1.2. Basic Derivatives11.1.3. Basic Derivatives11.1.4. Derivative by Definition11.1.5. Chain Rule11.1.6. Chain Rule11.1.7. Quotient Rule11.1.8. Quotient Rule11.1.9. Power of a Function Rule11.1.10. Implicit Differentiation11.1.11. Implicit Differentiation11.1.12. Second Derivative11.1.13. Logarithmic Differentiation11.1.14. Logarithmic Differentiation 11.1.15. Inverse Trigonometric Derivatives11.1.16. Tangent Lines11.1.17. Tangent Lines11.1.18. Horizontal Tangent Lines11.1.19. Product Rule11.1.20. Product Rule11.1.21. Product Rule11.1.22. Normal Line
12. Exam-Like Practice: Applications of Differentiation
1.4hr12.1.1. Related Rates12.1.2. Related Rates12.1.3. Related Rates12.1.4. Linear Approximation12.1.5. Linear Approximation12.1.6. Newton's Method12.1.7. Newton's Method12.1.8. L'Hopital's Rule12.1.9. L'Hopital's Rule12.1.10. L'Hopital's Rule12.1.11. Limits12.1.12. L'Hopital's Rule12.1.13. L'Hopital's Rule12.1.14. Limits12.1.15. Limits12.1.16. Extreme Value Theorem12.1.17. Rolle's Theorem12.1.18. Rolle's Theorem12.1.19. MVT12.1.20. MVT12.1.21. MVT12.1.22. MVT12.1.23. Intervals of Increase and Decrease12.1.24. Intervals of Increase and Decrease12.1.25. Critical Points12.1.26. Critical Points12.1.27. Extrema12.1.28. Extrema12.1.29. Second Derivative Test12.1.30. Curve Sketching12.1.31. Curve Sketching12.1.32. Curve Sketching12.1.33. Optimization12.1.34. Optimization12.1.35. Optimization 12.1.36. Elasticity of Demand12.1.37. Elasticity of Demand12.1.38. Profit12.1.39. Optimization w/ Profit12.1.40. Profit12.1.41. Revenue12.1.42. Compound Interest12.1.43. Compound Interest
13. Exam-Like Practice: Integrals & Antidifferentiation
29min13.1.1. Antiderivatives: Indefinite Integrals13.1.2. Indefinite Integral with Trig and Inverse Trig13.1.3. Definite Integral with Trig13.1.4. Integration by Substitution13.1.5. Integration by Substitution13.1.6. Integration by Substitution13.1.7. Integration by Substitution13.1.8. Computing Integrals13.1.9. Finite Sums13.1.10. Finite Sums13.1.11. Finite Sums13.1.12. Riemann Sums13.1.13. Riemann Sums13.1.14. Riemann Sums13.1.15. Integral from Definition13.1.16. Integral from Definition13.1.17. Definite Integral13.1.18. Substitution with Definite Integral13.1.19. Integration13.1.20. Definite Integral13.1.21. FTC I13.1.22. FTC I13.1.23. FTC I13.1.24. Area Between Curves13.1.25. Area Between Curves13.1.26. Area Between Curves13.1.27. Area Between Curves
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Answered
Anonymous
will there be an mock exam grade booster ?
I
Isaac S
InstructorI'm not sure.
Answered
Anonymous
What Chapter's do we need to know up to for the midterm. Ex: Do we stop at 7. Optimization ?
C
Corey M
InstructorDouble check with your instructor in case there have been any changes, but according to the Course Outline the first Midterm will cover Limits & Continuity, Derivatives & Differentials, and Marginal Analysis.