Overview
Syllabus
CSMA/CD - Collision Procedure
CSMA/CD Overview
Introduction to Related Rates
Related Rates - Balloon
Related Rates - Inverted Cone
Why Radians?
Related Rates - Shadow
Related Rates - Slipping Ladder
Related Rates: Flying Plane
Related Rates - Boat w/ Trig
Account Management
Assigning Rights: File Privileges
Assigning Rights: Peripherals
Related Rates: Police Car (Better Approach)
Related Rates: Police Car (Flawed Approach)
Related Rates: Police Car (Implicit)
Related Rates: Unit Circle
Primitives and Rates of Change (Example 1)
Primitives and Rates of Change (Example 2)
The Wine Glass (1 of 4): Pouring the Water
The Wine Glass (2 of 4): Initial Observations
The Wine Glass (3 of 4): Conclusions from Calculus [dh/dt in terms of height]
The Wine Glass (4 of 4): Conclusions from Calculus [dh/dt in terms of time]
Related Rates - The Leaking Trough
Related Rates - The Railroad Intersection (1 of 2): Flawed Approach
Related Rates - The Railroad Intersection (2 of 2): Better Approach
Understanding Rates: Relationships Between Quantities
Exam Problem: The Coin Shadow
Mathematical Induction (2 of 3: Assumption step and Proving inequality)
Rates of Change (1 of 3: Calculating Related Rates)
Rates of Change (2 of 3: Using Volume, Area and other formulae and chain rule to find related rates)
Rates of Change (3 of 3: Using Chain Rule to solve for the rate of change in area)
Harder Rates of Change Question (1 of 2: Extrapolating information from question to find solution)
Harder Rates of Change Question (2 of 2: Using Differentiation and Chain Rule to find solution)
Rates of Change (2 of 4: Using a second diagram to find r in terms of h for a SA relation)
Rates of Change (3 of 4: Using Chain Rule to find the change of height over time)
Rates of Change (4 of 4: Integrating to find the height of the 'puddle')
Exponential Growth and Decay (1 of 4: Representing growth in proportion to size of population)
Exponential Growth and Decay (2 of 4: Satisfying the DE by integration/differentiation)
Exponential Growth and Decay (3 of 4: Working through an introductory example of Exponential Growth)
Exponential Growth and Decay (4 of 4: Working through Harder Exponential Growth Question)
Modified Growth and Decay (1 of 2: Differences between modified and exponential growth and decay)
Modified Growth and Decay (2 of 2: Solving an example of Modified Decay [of temperature])
Modified Growth and Decay: Capped Population (Finding the Differential Equation for modified decay
Straight Line Motion & Average Velocity (simple example)
Acceleration as a Function of Velocity (1 of 2: Introductory example)
Acceleration as a Function of Velocity (2 of 2: Simple resistance)
Harder Motion (1 of 2: Finding the time it takes for Particle A to hit origin)
Harder Related Rates (1 of 3: Finding the velocity of the car in terms of time and its acceleration)
Harder Related Rates (2 of 3: Finding Displacement of car and truck and truck's velocity)
Harder Related Rates (3 of 3: How far does the car have to be to overtake as quickly as possible)
Related Rates of a Balloon (1 of 3: Describing the situation)
Related Rates of a Balloon (2 of 3: Introducing the derivatives)
Related Rates of a Balloon (3 of 3: Evaluating a rate of change)
Related Rates of a Shrinking Cube
Related Rates of Change: Overall Strategy
Related Rates of Change - Slipping Ladder (1 of 2: Establishing the scenario)
Related Rates of Change - Slipping Ladder (2 of 2: Working the equations)
Related Rates of Change - Shifting Shadow (1 of 2: Understanding the problem)
Related Rates of Change - Shifting Shadow (2 of 2: Manipulating the derivatives)
Exponential Growth Rates (1 of 2: Instantaneous)
Exponential Growth Rates (2 of 2: Average)
Growth/Decay with Environmental Factors (1 of 2: Difference in equations)
Growth/Decay with Environmental Factors (2 of 2: Example question)
Growth & Decay - Saltwater/Freshwater Problem (1 of 3: Understanding the constants)
Growth & Decay - Saltwater/Freshwater Problem (2 of 3: Applying calculus)
Growth & Decay - Saltwater/Freshwater Problem (3 of 3: Interpreting the situation)
Optimisation Problem with Interacting Rates (1 of 3: Assembling the information)
Optimisation Problem with Interacting Rates (2 of 3: Creating the mathematical model)
Optimisation Problem with Interacting Rates (3 of 3: The most efficient speed)
Taught by
Eddie Woo