Fall 2020 Calculus 4 - Multivariable Calculus - Vector CalculusThe Fall 2020 Calculus 4 via Distance Calculus @ Roger Williams University is best described as: the first semester course of Differential and Integral Calculus to functions of many variables. Please look at the additional links below for further information, and/or explore the menu links to the left to investigate each course and questions you may have about this educational program.
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Distance Calculus - Student Reviews
Date Posted: Mar 17, 2020
Review by: Rebecca M.
Courses Completed: Calculus II, Multivariable Calculus
Review: Fantastic courses! I barely made it through Cal 1, and halfway through Cal 2 I found this program. I took Cal 2 and then Multivariable and I just loved it! SOOOOOOO much better than a classroom+textbook class. I highly recommend!
Transferred Credits to: Tulane University
Date Posted: Apr 13, 2020
Review by: Jorgen M.
Courses Completed: Calculus I
Review: I really enjoyed this course, much more than I thought I would. I needed to finish this course very fast before starting my graduate degree program @ Kellogg. I was able to finish in 3 weeks. I liked the video lectures and the homework process. I highly recommend this course.
Transferred Credits to: Kellogg School of Business, Northwestern Univ
Date Posted: Apr 29, 2020
Review by: Harlan E.
Courses Completed: Calculus I, Calculus II
Review: I did not do well in AP Calculus during my senior year in high school. Instead of trying to cram for the AP exam, I decided to jump ship and go to Distance Calculus to complete Calculus I. This was awesome! I finished Calculus I in about 6 weeks, and then I kept going into Calculus II. I started as a freshman at UCLA with both Calculus I and II done!
Transferred Credits to: University of California, Los Angeles
Distance Calculus - Curriculum Exploration
VC.02 - Perpendicularity
- V2: VC.02 - Perpendicularity:
- V2.1: VC.02 - Basics
- V2.1.a: VC.02.B1: The cross product X*Y of two 3D vectors is perpendicular to both X and Y
- V2.1.b: VC.02.B2: Planes in 3D
- V2.1.c: VC.02.B3: Normal vectors for curved surfaces in 3D
- V2.2: VC.02 - Tutorials
- V2.2.a: VC.02.T1: True scale plots via the options TrueProportions and StretchToFit
- V2.2.b: VC.02.T2: Flatness and plotting
- V2.2.c: VC.02.T3: Unit vectors and perpendicularity: Plotting curves on planes and a new, easy way of calculating the cross product.
- V2.2.d: VC.02.T4: Unit vectors and perpendicularity:Main unit normals, binormals, tubes, horns, and corrugations
- V2.3: VC.02 - Give It a Try
- V2.3.a: VC.02.G1: Plane fundamentals
- V2.3.b: VC.02.G2: Plotting on planes
- V2.3.c: VC.02.G3: Serious 3D plots: Tubes and ribbons
- V2.3.d: VC.02.G4: Experiments with linearizations
- V2.3.e: VC.02.G5: Badger borings
- V2.3.f: VC.02.G6: Using the product rule to break acceleration vectors into normal and tangential components
- V2.3.g: VC.02.G7: Using the normal vector to bounce light beams off surfaces
- V2.3.h: VC.02.G8: Kissing circles and curvature
- V2.3.i: VC.02.G9: Measurements with the cross product
- V2.3.j: VC.02.G10: Thumbs up or thumbs down
- V2.4: VC.02 - Literacy
- V2.5: VC.02 - Revisited
- V2.5.a: VC.02.B1 - Revisited
- V2.5.b: VC.02.B2 - Revisited
- V2.5.c: VC.02.B3 - Revisited
- V2.5.d: VC.02.T3 - Revisited
- V2.5.e: VC.02.T4 - Revisited
- V2.5.f: VC.02.G1.c - Revisited
- V2.5.g: VC.02.G2.c - Revisited
- V2.5.h: VC.02.G5 - Revisited
- V2.5.i: VC.02.G7 - Revisited
- V2.5.j: VC.02.G9.b - Revisited
- V2.5.k: VC.02.G10 - Revisited
- V2.5.l: VC.02.Literacy - Revisited