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

The intuition behind the Nyquist-Shannon Sampling Theorem

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

When you're an engineer in the Star Wars Universe

Why do Electrical Engineers use imaginary numbers in circuit analysis?

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

When you're an engineer for the Titan submersible

Ranking all 22 engineering classes I took in college

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

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

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

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

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

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

The Poker Paradox

The Sierpinski-Mazurkiewicz Paradox (is really weird)

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

A 1957 Putnam exam problem

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

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

Engineering in movies be like

If Saw was a typical engineering student

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

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

How you can solve dice puzzles with polynomials

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

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

Teaching myself abstract algebra

Approximations. The engineering way.

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