What does dropping a ball look like as a graph? An engaging activity asks learners to record a video of dropping a ball and uploading the video to software for analysis. They compare the position of the ball to time and calculate the...

Students consider the responsibilities of Senate Judiciary Committee members. For this judicial hearings lesson, students participate in a mock Supreme Court Confirmation and discuss the outcome.

Differential calculus is all about instantaneous rate of change. Let's see how this can be used to solve real-world word problems.

Review how we use differential calculus to find absolute extremum (minimum and maximum) points.

By integrating the difference of two functions, you can find the area between them. Created by Sal Khan.

This video, from Khan Academy, is about modeling different things with differential equations and this topic is well explained by modeling population.

Using definite integral to solve a word problem about the growth in the population of a town.

Remember, anti derivative of acceleration with respect to time is velocity and anti derivative of velocity with respect to time is distance where acceleration, velocity, distance are all functions of t, the time. This concept is very...

Related rates problems are word problems where we reason about the rate of change of a quantity by using information we have about the rate of change of another quantity that's related to it. Let's get acquainted with this sort of problem.

Learn how the second derivative of a function is used in order to find the function's inflection points. Learn which common mistakes to avoid in the process.

The interpretation of definite integrals as accumulation of quantities can be used to solve various real-world word problems.

This video, from Khan Academy, explains the concept of "average value of a function over a closed interval".

If you have a function representing rate, what does the area under its curve represent? Area under rate function gives the net change. The definite integral of a rate function gives us the net change in the quantity described by the rate.

Second derivatives practice problems.

Practice continuity at a point.

Practice finding the average value of a function.