13:28

Responding to comments on my flat earth video

06:44

When you ask the internet any math question

09:23

How to compress an image with (basic) linear algebra

08:36

The first engineer (well, not really)

15:42

The math that proves the Earth isn't flat

07:33

How big is 1 billion?

07:29

When your friend asks you to engineer the Matrix

09:20

Probability is just...really weird

11:07

Just 3 questions/puzzles that seem obvious but aren't

21:07

The History of Engineering (in exactly 20 minutes)

06:15

When Isaac Newton discovers gravity (and everything else)

10:25

Probably the weirdest function I encountered as an engineering student

08:49

How I wish logistic growth was taught to me in Calc 2

11:25

The intuition behind the Nyquist-Shannon Sampling Theorem

10:16

Why following your compass will (almost) always lead you to the North or South Pole | Math of Maps

05:55

When you're an engineer in the Star Wars Universe

13:08

Why do Electrical Engineers use imaginary numbers in circuit analysis?

09:02

The scariest thing you learn in Electrical Engineering | The Smith Chart

04:10

When you're an engineer for the Titan submersible

20:00

Ranking all 22 engineering classes I took in college

07:13

Each point is connected to its closest neighbor, how many connections can a single point have (max)?

15:43

Why shadows (almost) always trace out hyperbolas (but it depends on where you live).

09:02

What are the odds that 3 'random' points on a sphere will form an acute triangle?

04:05

Engineering jobs in the future (probably) be like...

09:40

How should you arrange 7 water fountains in a mall to minimize the longest possible walk?

13:29

You can always win this game if you go second | An SOS (math olympiad) puzzle

08:28

The Poker Paradox

13:03

The Sierpinski-Mazurkiewicz Paradox (is really weird)

05:34

Watching a movie (or TV show) with a STEM major be like

08:27

A 1957 Putnam exam problem

07:46

Can you always pair an equal number of red and blue points with no intersection?

15:44

The Mathematics of the Casino | What people get wrong about gambling

04:45

Engineering in movies be like

05:16

If Saw was a typical engineering student

08:11

Can you always cover 10 points with 10 equally sized (non-overlapping) coins?

14:45

The applications of hyperbolic trig | Why do we even care about these things?

10:02

How you can solve dice puzzles with polynomials

05:42

No you guys, most shapes do not have a center of mass with this property (but some do)

12:47

A surprising topological proof - Why you can always cut three objects in half with a single plane

14:41

Teaching myself abstract algebra

13:49

Approximations. The engineering way.

16:52

What changes? | A lesson in statistics, incentives, and internet stupidity

09:20

Is there (always) a line that passes through exactly 2 points?

14:49

What I've been reading | STEM book recommendations

05:37

STEM students in non STEM classes be like...

10:40

Random things

12:18

An inverted pendulum puzzle

13:30

The Bolzano–Weierstrass theorem, a proof from real analysis

19:28

Teaching myself an upper level pure math course (we almost died)

14:54

The intuition and implications of the complex derivative

11:45

Could you avoid being hit by a laser if you were in a room of mirrors?

09:42

A donut is not a sphere | Things you can do on one surface but not the other

08:30

Why imaginary numbers are needed to understand the radius of convergence

06:57

Engineering students be like...(Part 2)

18:43

The applications of non-euclidean distance | Metric Spaces

09:46

If the hour and minute hand on a clock look identical, can you always determine the time?

16:25

What happens at infinity? - The Cantor set

16:21

Things get weird at infinity

12:21

What would we see if we lived on a hypersphere?

13:19

We likely live in one of these 18 universes