Instructional Video10:07
Math Fortress

Calculus III: Two Dimensional Vectors (Level 5 of 13)

12th - Higher Ed
This video is a review of Two Dimensional Vectors. This video goes over 12 examples covering vector addition, vector subtraction and scalar multiplication. These problems are solved by using the geometric interpretation of these...
Instructional Video12:46
Catalyst University

The Infamous Sum of Counting Numbers is NOT -1/12

Higher Ed
The Infamous Sum of Counting Numbers is NOT -1/12
Instructional Video1:30
Brian McLogan

Pre-Calculus - Multiplying complex numbers (2root(-3) (-4root(-12))

12th - Higher Ed
In this math tutorial I will show you how to multiply complex numbers. Complex numbers come in the form of a +bi. Multiplying complex numbers carry some of the same properties as multiplying polynomials. However when simplifying we will...
Instructional Video3:04
Curated Video

Who Invented Calculus? - Exploring Mathematics: A Powerful Tool (7/12)

9th - 11th
For more like this subscribe to the Open University channel='https://www.youtube.com/chaUniversity4hSV_kEdAOsupMMm4Qw' target='_blank' rel='nofollow'>channel Free learning from The Open
Instructional Video4:58
Curated Video

"PROVE" 0 = 1 Using Integral Calculus - Where Is The Mistake?

6th - 11th
This is a false proof of why 0 = 1 using a bit of integral calculus. Can you figure out where the mistake is? My blog post for this videoef='https://wp.me/p6aMk-5hC' tDerivativesnk' rel='nofollow'>video "Prove" 2 = 1 UsiPatreonulus...
Instructional Video3:25
Curated Video

The Newton-Leibniz Dispute - Exploring Mathematics: A Powerful Tool (12/12)

9th - 11th
For more like this subscribe to the Open University channel='https://www.youtube.com/chaUniversity4hSV_kEdAOsupMMm4Qw' target='_blank' rel='nofollow'>channel Free learning from The Open
Instructional Video4:21
Curated Video

"Prove" 2 = 1 Using Calculus Derivatives - Can You Spot The Mistake?

6th - 11th
This is a false proof of why 2 = 1 using a bit of differential calculus. Can you figure out where the mistake is? If you like my videos, you can support me at Patreon='https://www.patreon.com/mindyourdecisions' target='_blank'...
Instructional Video13:29
Flipping Physics

Simple Pendulum - Simple Harmonic Motion Derivation using Calculus

12th - Higher Ed
Calculus is used to derive the simple harmonic motion equations for a simple pendulum. Equations derived are position, velocity, and acceleration as a function of time, angular frequency, and period. This is an AP Physics C:...
Instructional Video12:58
Flipping Physics

Simple Harmonic Motion Derivations using Calculus (Mass-Spring System)

12th - Higher Ed
Calculus is used to derive the simple harmonic motion equations for a mass-spring system. Equations derived are position, velocity, and acceleration as a function of time, angular frequency, and period. This is an AP Physics...
Instructional Video14:51
Flipping Physics

Physical Pendulum - Period Derivation and Demonstration using Calculus

12th - Higher Ed
Calculus is used to derive the angular frequency and period equations for a physical pendulum. A physical pendulum is also demonstrated and real world calculations are performed. This is an AP Physics C: Mechanics...
Instructional Video5:15
Curated Video

Deep Learning with Python (Video 12)

Higher Ed
Deep learning is currently one of the best providers of solutions regarding problems in image recognition, speech recognition, object recognition, and natural language with its increasing number of libraries that are available in...
Instructional Video13:36
Curated Video

Can You Solve A Challenging Calculus Problem? The Circle Inscribed In A Parabola Puzzle

6th - 11th
This is a challenging problem that ultimately works out pretty nicely. A circle with radius 1 is tangent to two points of the parabola y = x^2. What is the area between the circle and the parabola? Watch the video for a solution. Thanks...
Instructional Video7:48
Curated Video

Can You Solve A REALLY HARD Calculus Problem? Circle Inscribed In Bell Curves Puzzle

6th - 11th
Solve for area of the circle that is centered at the origin (0, 0) that is inscribed between the bell curves with equations y = e^(-x^2) and y = -e^(-x^2). Can you figure it out? Watch the video for a solution. Related Puzzle - Circle...
Instructional Video8:00
Math Fortress

Calculus III: The Dot Product (Level 12 of 12)

12th - Higher Ed
This video goes over the dot product also known as the scalar product. This video ends the dot product series by going over 3 proofs specifically the Cauchy-Schwarz Inequality, Triangle Inequality and the Parallelogram Law.
Instructional Video8:12
Math Fortress

Calculus III: The Dot Product (Level 8 of 12)

12th - Higher Ed
This video goes over the dot product also known as the scalar product. This video covers an application of the dot product specifically, the scalar projection, vector projection, and orthogonal projection.
Instructional Video11:24
Math Fortress

Calculus III: The Dot Product (Level 1 of 12)

12th - Higher Ed
This video goes over the dot product also known as the scalar product. This video covers the geometric interpretation of the dot product by going over 5 distinct cases where the angle between the vectors varies.
Instructional Video10:07
Math Fortress

Calculus III: The Dot Product (Level 11 of 12)

12th - Higher Ed
This video goes over the dot product also known as the scalar product. This video goes over how to find the work done by a constant force. 4 examples are also presented illustrating how to solve work problems.
Instructional Video10:19
Math Fortress

Calculus III: The Dot Product (Level 5 of 12)

12th - Higher Ed
This video goes over the dot product also known as the scalar product. This video goes over a proof for the geometric definition of the dot product. This video also goes over 4 examples illustrating how to find the angle between two...
Instructional Video8:14
Math Fortress

Calculus III: The Dot Product (Level 2 of 12)

12th - Higher Ed
This video goes over the dot product also known as the scalar product. In this video we will derive another method to compute the dot product between two vectors by using their components. We will also cover the properties of the dot...
Instructional Video10:27
Math Fortress

Calculus III: Three Dimensional Coordinate Systems (Level 6 of 10)

12th - Higher Ed
This video continues the exploration of a three dimensional cartesian coordinate system.This video covers three slightly more challenging examples requiring the use of the distance formula in three dimensions.
Instructional Video11:18
Math Fortress

Calculus III: The Dot Product (Level 6 of 12)

12th - Higher Ed
This video goes over the dot product also known as the scalar product. This video goes over 5 Intermediate level examples that require the use of dot product.
Instructional Video6:05
Math Fortress

Calculus III: The Dot Product (Level 9 of 12)

12th - Higher Ed
This video goes over the dot product also known as the scalar product. This video goes over 3 examples illustrating how to find the scalar projection, vector projection, and orthogonal projection.
Instructional Video8:12
Math Fortress

Calculus III: The Dot Product (Level 10 of 12)

12th - Higher Ed
This video goes over the dot product also known as the scalar product. This video covers direction angles and direction cosines. 3 examples are also covered illustrating how to solve problems involving direction angles and direction...
Instructional Video9:01
Math Fortress

Calculus III: The Dot Product (Level 4 of 12)

12th - Higher Ed
This video goes over the dot product also known as the scalar product. This video goes over 5 examples illustrating how to solve problems that make use of the geometric and component definition of the dot product.

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