In this lesson, you’ll find out how to calculate the rate of change of a quantity in terms of the rate of change of another. The procedure is to find an equation that relates the two quantities and then use the Chain Rule to differentiate both sides of the equation with respect to time.
Duration: 30 min
Lesson objectives
- Students will apply implicit differentiation to find how the rate of change of a quantity relates to the rate of change of another
- Students will apply implicit differentiation to real world problems
Resources
- Exercise lists
- Recommended
- Haese AA HL 19C
- Stewart’s Calculus section 3.9
- Videos