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MAT 1320

uOttawa

Course Overview

Grade Boosters

Lessons & Practice

I. Welcome

1. Functions and Models (Review material)

4hr

1.1.1. Interval Notation 4 min

1.1.2. Set Notation3 min

1.1.3. Example4 min

1.1.4. Practice2 min

1.1.5. Practice52 sec

1.1.6. Practice44 sec

1.2.4. Practice 40 sec

1.2.5. Practice 3 min

1.3.1. Operations with Functions3 min

1.3.2. Example2 min

1.3.3. Practice2 min

1.3.4. Practice1 min

1.4.1. Even and Odd Functions3 min

1.4.2. Example2 min

1.5.1. Basic of Polynomials4 min

1.5.2. Example2 min

1.5.3. Practice3 min

1.5.4. Polynomial Graphs & Characteristics4 min

1.5.5. Example2 min

1.5.6. Practice2 min

1.6.1. Factoring 5 min

1.6.2. Factoring a Difference & Sum of Cubes3 min

1.6.3. Example2 min

1.6.4. Practice46 sec

1.6.5. Practice2 min

1.6.6. Practice2 min

1.7.1. Dividing Polynomials - Long Division6 min

1.7.2. Example3 min

1.7.3. Dividing Polynomials - Synthetic Division8 min

1.7.4. Example2 min

1.7.5. Practice2 min

1.7.6. Practice3 min

1.8.1. Rational Functions4 min

1.8.2. Solving Rational Equations3 min

1.9.1. Trigonometric Functions6 min

1.9.2. Example4 min

1.9.3. Trig Identities2 min

1.9.4. Practice3 min

1.9.5. Practice4 min

1.10.1. Radical Functions59 sec

1.10.2. Solving Radical Equations5 min

1.10.3. Example5 min

1.10.4. Practice8 min

1.11.1. Piecewise Functions4 min

1.11.2. Example5 min

1.11.3. Practice3 min

1.12.1. Absolute Value Function1 min

1.12.2. Example3 min

1.13.1. Transformation of Graphs2 min

1.13.2. Example1 min

1.13.3. Practice2 min

1.14.1. Exponential Functions3 min

1.14.2. Example1 min

1.14.3. Example2 min

1.15.1. Inverse Functions3 min

1.15.2. Example3 min

1.15.3. Practice2 min

1.16.1. Logarithmic Functions4 min

1.16.2. Example3 min

1.16.3. Example:3 min

1.16.4. Practice2 min

1.17.1. Inverse Trigonometric Functions4 min

1.17.2. Example3 min

1.17.3. Practice2 min

1.17.4. Practice2 min

2. Limits and Derivatives

2hr

2.1.1. Limit Basics2 min

2.1.2. Example1 min

2.2.1. Limit Laws 2 min

2.2.2. Practice1 min

2.3.1. One-Sided Limits2 min

2.3.2. Example: One-Sided Limit2 min

2.3.3. Practice: One-Sided Limits3 min

2.4.1. Infinite Limits2 min

2.4.2. Example1 min

2.4.3. Example3 min

2.5.1. The Squeeze Theorem2 min

2.5.2. Example2 min

2.5.3. Practice2 min

2.6.1. Indeterminate Forms50 sec

2.7.1. Computing Limits by Factoring1 min

2.7.2. Example1 min

2.7.3. Practice2 min

2.8.1. Computing Limits by Multiplying by the Conjugate3 min

2.8.2. Example3 min

2.8.3. Practice3 min

2.9.1. Computing Limits by Getting a Common Denominator1 min

2.9.2. Example2 min

2.9.3. Practice4 min

2.10.1. The Fundamental Trig Limit2 min

2.10.2. Example3 min

2.11.1. Continuity2 min

2.11.2. Example2 min

2.11.3. Practice4 min

2.12.1. The Intermediate Value Theorem2 min

2.12.2. Example2 min

2.12.3. Practice2 min

2.13.1. Limits at Infinity3 min

2.13.2. Example60 sec

2.13.3. Example3 min

2.13.4. Example4 min

2.13.5. Practice 3 min

2.13.6. Practice3 min

2.14.1. Derivatives as a Rate of Change2 min

2.14.2. Average Rate of Change46 sec

2.14.3. Example2 min

2.14.4. Practice1 min

2.15.1. The Limit Definition of a Derivative2 min

2.15.2. Example3 min

2.15.3. Practice5 min

3. Differentiation Rules

2.9hr

3.1.1. Differentiation Laws51 sec

3.2.1. The Power Rule1 min

3.2.2. Example2 min

3.2.3. Practice51 sec

3.3.1. Tangent Lines1 min

3.3.2. Example3 min

3.3.3. Practice2 min

3.4.1. Normal Lines1 min

3.4.2. Example3 min

3.4.3. Practice

3.4.4. Practice1 min

3.5.1. Higher Order Derivatives2 min

3.6.1. Derivatives of Trigonometric Functions1 min

3.7.1. The Product Rule49 sec

3.7.2. Example2 min

3.7.3. Example2 min

3.7.4. Practice2 min

3.8.1. The Quotient Rule1 min

3.8.2. Example2 min

3.8.3. Practice4 min

3.9.1. The Chain Rule1 min

3.9.2. Example2 min

3.9.3. Practice3 min

3.10.1. Derivatives of Exponential Functions1 min

3.10.2. Example52 sec

3.10.3. Example3 min

3.10.4. Practice1 min

3.11.1. Implicit Differentiation2 min

3.11.2. Example3 min

3.11.3. Example3 min

3.11.4. Practice3 min

3.12.1. Inverse Trig Derivatives1 min

3.12.2. Example1 min

3.12.3. Practice3 min

3.13.1. Derivatives of Logarithmic Functions1 min

3.13.2. Example56 sec

3.13.3. Example2 min

3.13.4. Practice2 min

3.13.5. Practice: Log and Ln2 min

3.14.1. Linearization (Linear Approximation)59 sec

3.14.2. Example3 min

3.14.3. Practice3 min

3.14.4. Practice3 min

3.15.1. Logarithmic Differentiation2 min

3.15.2. Example2 min

3.15.3. Practice3 min

3.16.1. Related Rates1 min

3.16.2. Example5 min

3.16.3. Example4 min

3.16.4. Practice2 min

3.16.5. Practice4 min

3.16.6. Practice4 min

3.17.1. Differentials2 min

3.17.2. Example3 min

3.17.3. Practice2 min

4. Applications of Differentiation

4hr

4.1.1. Intervals of Increase and Decrease1 min

4.1.2. Example2 min

4.1.3. Practice3 min

4.2.1. Critical Points and Extrema2 min

4.2.2. Example

4.2.3. Practice3 min

4.3.1. Extreme Value Theorem1 min

4.4.1. Maximum and Minimum on Closed Intervals2 min

4.4.2. Example4 min

4.4.3. Practice3 min

4.4.4. Practice3 min

4.5.1. Rolle's Theorem1 min

4.5.2. Example2 min

4.5.3. Practice1 min

4.6.1. The Mean Value Theorem1 min

4.6.2. Example2 min

4.6.3. Practice2 min

4.7.1. 1st and 2nd Derivative Tests3 min

4.7.2. Example7 min

4.7.3. Example

4.7.4. Practice3 min

4.8.1. Concavity and Inflection Points56 sec

4.8.2. Example6 min

4.8.3. Practice6 min

4.9.1. L’Hopital’s Rule2 min

4.9.2. Example2 min

4.9.3. Practice5 min

4.10.1. Solving General Indeterminate Forms2 min

4.10.2. Example2 min

4.10.3. Practice5 min

4.10.4. Practice2 min

4.11.1. Curve Sketching2 min

4.11.2. Example7 min

4.11.3. Practice9 min

4.11.4. Practice

4.12.1. Optimization1 min

4.12.2. Example4 min

4.12.3. Example4 min

4.12.4. Practice6 min

4.12.5. Practice4 min

4.13.1. Newton's Method1 min

4.13.2. Example

4.13.3. Example4 min

4.13.4. Practice

4.13.5. Practice: Newton's Method2 min

4.14.1. Antiderivatives (Indefinite Integral)3 min

4.14.2. Example2 min

4.14.3. Practice1 min

4.14.4. Practice1 min

4.14.5. Practice1 min

4.15.1. Antiderivatives (Indefinite Integral) of Trig Functions4 min

4.15.2. Example1 min

4.15.3. Practice1 min

4.15.4. Practice1 min

4.16.1. Antiderivatives (Indefinite Integrals) of Inverse Trig Functions2 min

4.16.2. Example1 min

4.16.3. Practice1 min

4.17.1. Antiderivatives (Indefinite Integral) of Exponential Functions1 min

4.17.2. Example42 sec

4.17.3. Practice1 min

4.17.4. Practice2 min

4.18.1. Antiderivatives (Indefinite Integral) of

\frac{1}{x}

2 min

4.18.2. Example2 min

4.18.3. Practice1 min

4.19.1. Related Rates

4.19.2. Related Rates5 min

4.19.3. Related Rates5 min

4.19.4. Linear Approximation4 min

4.19.5. Linear Approximation

4.19.6. Newton's Method2 min

4.19.7. Newton's Method

4.19.8. L'Hopital's Rule

4.19.9. L'Hopital's Rule

4.19.10. L'Hopital's Rule

4.19.11. Limits

4.19.12. L'Hopital's Rule

4.19.13. L'Hopital's Rule

4.19.14. Limits

4.19.15. Limits

4.19.16. Extreme Value Theorem

4.19.17. Rolle's Theorem1 min

4.19.18. Rolle's Theorem6 min

4.19.23. Intervals of Increase and Decrease

4.19.24. Intervals of Increase and Decrease3 min

4.19.25. Critical Points6 min

4.19.26. Critical Points1 min

4.19.27. Extrema5 min

4.19.28. Extrema6 min

4.19.29. Second Derivative Test10 min

4.19.30. Curve Sketching

4.19.31. Curve Sketching12 min

4.19.32. Curve Sketching

4.19.33. Optimization

4.19.34. Optimization

4.19.35. Optimization

5. Integrals

2.3hr

5.1.1. Approximating Areas & Riemann Sums 3 min

5.1.2. Example4 min

5.1.3. Practice3 min

5.2.1. Distance and Displacement (Net Change Theorem)2 min

5.2.2. Example6 min

5.2.3. Practice

5.2.4. Practice

5.3.1. Initial Conditions2 min

5.3.2. Example2 min

5.3.3. Practice5 min

5.4.1. Finite Sums & Summation Notation3 min

5.4.2. Example5 min

5.4.3. Practice4 min

5.4.4. Practice4 min

5.5.1. The Definite Integrals & Area Under a Curve2 min

5.5.2. Example7 min

5.5.3. Practice2 min

5.5.4. Practice12 min

5.6.1. Properties of the Definite Integral2 min

5.6.2. Practice2 min

5.6.3. Practice2 min

5.7.1. Computing Definite Integrals Geometrically44 sec

5.7.2. Example1 min

5.7.3. Practice1 min

5.8.1. Fundamental Theorem of Calculus - Part I2 min

5.9.1. Fundamental Theorem of Calculus - Part 21 min

5.9.2. Example2 min

5.9.3. Example

5.9.4. Practice 4 min

5.9.5. Practice3 min

5.9.6. Practice1 min

5.10.1. Integration by Substitution2 min

5.10.2. Example4 min

5.10.3. Example3 min

5.10.4. Example (w/ Back-Substitution)4 min

5.10.5. Practice

5.10.6. Practice

5.10.7. Practice

5.10.8. Practice (w/ Back-Substitution)

6. Integration Techniques

2.4hr

6.1.1. Integrating Even and Odd Functions2 min

6.1.2. Example2 min

6.1.3. Practice2 min

6.2.1. Integration by Parts3 min

6.3.1. Trigonometric Integrals5 min

6.3.2. Example3 min

6.3.3. Example: Trigonometric Integrals (Case 1-3)3 min

6.4.1. Trigonometric Substitution3 min

6.4.2. Example7 min

6.4.3. Practice

6.4.4. Practice

6.5.1. Partial Fractions Decomposition4 min

6.5.2. Example: Long Division with Partial Fractions8 min

6.5.3. Example: Rationalizing Substiution5 min

6.5.4. Example: Repeated factors

6.5.5. Practice Question: Partial Fraction

6.5.6. Practice Question: Partial Fraction

6.6.1. The Midpoint Rule1 min

6.6.2. Example: The Midpoint Rule2 min

6.7.1. The Trapezoid Rule 1 min

6.7.2. Example2 min

6.8.1. Simpson's Rule1 min

6.8.2. Example2 min

6.9.1. Error Bounds for Approximations2 min

6.10.1. Integration by Parts2 min

6.10.2. Integration by Parts

6.10.3. Integration by Parts

6.10.4. Integration by Parts

6.10.5. Integration by Parts

6.10.6. Trigonometric Integral3 min

6.10.7. Trigonometric Integral

6.10.8. Trigonometric Integral with IBP5 min

6.10.9. Trigonometric Substitution5 min

6.10.10. Trigonometric Substitution6 min

6.10.11. Trigonometric Substitution8 min

6.10.12. Partial Fraction Decomposition8 min

6.10.13. Partial Fraction Decomposition24 min

6.10.14. Partial Fraction Decomposition4 min

6.10.15. The Trapezoid Rule

6.10.16. The Trapezoid Rule2 min

6.10.17. Simpson's Rule

Mock Exams

ME.1. Test 1 - Mock Assessment17 Qns

ME.2. Test 2 - Mock Assessment16 Qns

ME.3. Final Exam - Mock Assessment36 Qns

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ME.3 Final Exam - Mock Assessment

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