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ADM 1305
uOttawa
Course Overview
Lessons & Practice
I. Welcome
1. Functions
4hr2. Linear Algebra (Systems of Linear Equations)
2.3hr3. Linear Algebra (Matrix Algebra, Determinant, Inverse, and Applications)
4hr4. Differential Calculus (Limits, Continuity, and Rate of Change)
1.8hr4.14.1. One-sided Limits4.14.2. Limits4.14.3. Special Limits4 min4.14.4. Limits4.14.5. Limits4.14.6. Limits4.14.7. Limits4.14.8. Limits4.14.9. Limits4.14.10. Limits: Indeterminate forms4.14.11. Limits3 min4.14.12. IVT4.14.13. IVT4.14.14. IVT5 min4.14.15. Fundamental Trig Limit5 min4.14.16. Fundamental Trig Limit3 min4.14.17. Squeeze Theorem1 min4.14.18. Squeeze Theorem4 min4.14.19. Squeeze Theorem4.14.20. Continuity
5. Differential Calculus (Derivative Rules, and Tangent Lines)
2hr5.13.1. Derivative by Definition5.13.2. Basic Derivatives5.13.3. Basic Derivatives1 min5.13.4. Derivative by Definition5.13.5. Chain Rule5.13.6. Chain Rule5.13.7. Quotient Rule10 min5.13.8. Quotient Rule2 min5.13.9. Power of a Function Rule2 min5.13.10. Implicit Differentiation5.13.11. Implicit Differentiation5.13.12. Second Derivative6 min5.13.13. Logarithmic Differentiation4 min5.13.14. Logarithmic Differentiation 5.13.15. Inverse Trigonometric Derivatives5.13.16. Tangent Lines5.13.17. Tangent Lines5.13.18. Horizontal Tangent Lines2 min5.13.19. Product Rule6 min5.13.20. Product Rule4 min5.13.21. Product Rule4 min5.13.22. Normal Line5 min
6. Differential Calculus (Applications of Derivatives)
4hr6.12.1. Related Rates6.12.2. Related Rates5 min6.12.3. Related Rates5 min6.12.4. Linear Approximation4 min6.12.5. Linear Approximation6.12.6. Taylor Series from Definition7 min6.12.7. Taylor Polynomials6.12.8. Maclaurin Polynomial6.12.9. Newton's Method2 min6.12.10. Newton's Method6.12.11. L'Hopital's Rule6.12.12. L'Hopital's Rule6.12.13. L'Hopital's Rule6.12.14. Limits6.12.15. L'Hopital's Rule6.12.16. L'Hopital's Rule6.12.17. Limits6.12.18. Limits6.12.19. Extreme Value Theorem6.12.20. Rolle's Theorem1 min6.12.21. Rolle's Theorem6 min6.12.22. MVT6.12.23. MVT2 min6.12.24. MVT3 min6.12.25. MVT6.12.26. Intervals of Increase and Decrease6.12.27. Intervals of Increase and Decrease3 min6.12.28. Critical Points6 min6.12.29. Critical Points1 min6.12.30. Extrema5 min6.12.31. Extrema6 min6.12.32. Second Derivative Test10 min6.12.33. Curve Sketching6.12.34. Curve Sketching12 min6.12.35. Curve Sketching6.12.36. Optimization6.12.37. Optimization6.12.38. Optimization
7. Integral Calculus (Rules of Integration)
2hr7.11.1. Antiderivatives: Indefinite Integrals7.11.2. Indefinite Integral with Trig and Inverse Trig7.11.3. Definite Integral with Trig1 min7.11.4. Integration by Substitution7.11.5. Integration by Substitution2 min7.11.6. Integration by Substitution3 min7.11.7. Integration by Substitution3 min7.11.8. Computing Integrals3 min7.11.9. Finite Sums3 min7.11.10. Finite Sums7.11.11. Finite Sums7.11.12. Riemann Sums7.11.13. Riemann Sums7.11.14. Riemann Sums7.11.15. Integral from Definition3 min7.11.16. Integral from Definition7.11.17. Definite Integral2 min7.11.18. Substitution with Definite Integral3 min7.11.19. Integration7.11.20. Definite Integral7.11.21. FTC I7.11.22. FTC I7.11.23. FTC I
8. Integral Calculus (Techniques of Integration, and Applications)
1.9hr8.6.1. Displacement, Velocity, and Acceleration3 min8.6.2. Position, Velocity and Acceleration 2 min8.6.3. Position, Velocity and Acceleration 3 min8.6.4. Average Value of a Function2 min8.6.5. Average Value of a Function8.6.6. Average Function Value of a Function1 min8.6.7. Area Between Curves8.6.8. Area Between Curves4 min8.6.9. Area Between Curves8.6.10. Area Between Curves8.6.11. Volumes of Revolution, Cylindrical Shells8.6.12. Volumes of Revolution, Disc/Washer4 min8.6.13. Volumes of Revolution, Cylindrical Shells8.6.14. Volumes of Revolution9 min8.6.15. Arc Length4 min8.6.16. Arc Length4 min8.6.17. Arc Length with Partial Fractions7 min8.6.18. Arc Length with Perfect Square4 min8.6.19. Surface Area6 min8.6.20. Surface Area5 min
9. Functions of Several Variables
1.8hrADM 1305 Overview
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Welcome to ADM 1305! This on-demand course was put together especially for ADM 1305 at uOttawa. Use the video lessons and notes to understand your lecture topics better, and the practice questions to cement your knowledge. And don't hesitate to leave a question in the Q&A box under each lesson if you need additional help with anything. Happy studying!
C
Corey 4.9
BS, MA Mathematics
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