Learn how to find the direction component of torque with this video. Review vector quantities to understand how to apply the right hand rule to a torque problem. [10:00]

A video explaining how acceleration is change in velocity over time. Video also includes examples of how to solve for the vector quantity of acceleration. [9:05]

University of Nottingham astronomer Meghan Gray introduces us to a fairly simple physics concept: the vector, defined as "something that has a size and a direction." Learn about everyday vector quantities, such as velocity, acceleration,...

This lesson provides the learner with example problems on using vector components to combine vectors. It is 1 of 2 in the series titled "Practice w/ Vector Components."

A video lesson proving that the projection of a vector is actually the closest vector in the subspace to the original vector.

Transpose of a column vector. Matrix-matrix products using vectors in this video.

This video gives an intuition of what dot product and cross product represent. Also gives a comparison between cross product and dot product of vectors and how they are related.

Using a line integral to find the work done by a vector field example.

Video lesson defining the derivative of a position vector valued function by visualizing it and setting it up.

Video lesson reviewing position vector valued functions and their derivatives.

This is part 3 of a 3-part video series showing how to calculate the surface integral of a torus.

Part 2 of a 4-part video series solving for the surface integral of a surface made of three separate parts.

This is part six of the series of videos about the Stoke's Theorem.

This video lesson shows the proper orientation of the boundary given the orientation of the surface.

This is part two on how to parameterize the surface.

Conceptual understanding of why the curl of a vector field along a surface would relate to the line integral around the surface's boundary.

This is part five of a series of video about the Stoke's Theorem.

Finding the curl of the vector field and then evaluating the double integral in the parameter domain

The beginning of a proof of Stokes' theorem for a special class of surfaces.