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#trigonometry

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#programming #trigonometry #lisp #ellipses #graphing #commonLisp #gnuplot #mathematics #(loosely speaking) An article that was way too hard to write for what we got. I don't know why it was so complicated. Not enough coffee today? I could have done literally anything else. At least the separately drawn coarse hulls of the ellipses look oddly charming?

screwlisp.small-web.org/progra

Please tell me all the things I have done wrong ;p

At least I noticed and put a bandaid on floats in my gnuplotting.

Used the laser cutter to make a holder for my class set of spirographs — for the lessons I like to do my students need to know how many teeth the gears have. They write a program that produces the same curve using turtle. (with older students we do the trig, which I just call “magic circle functions” for the grade fives)

This will make it all go much smoother!
This is 8 sets packed into one box!
#math #mathEducation #teaching #spirograph #mathematics #k12 #hypotrochoid #trigonometry

Two teenagers have once again proved an ancient math rule.

From Science News: “Some people have the impression that you have to be in academia for years and years before you can actually produce some new mathematics,” says mathematician Álvaro Lozano-Robledo of the University of Connecticut in Storrs.

flip.it/_48RXz

Science News · Two teenagers have once again proved an ancient math ruleNe’Kiya Jackson and Calcea Johnson have published 10 trigonometric proofs of the Pythagorean theorem, a feat thought impossible for 2,000 years.

One of my favorite results to share when teaching trigonometry is that \( \sin{x} + \cos{x} \) is secretly a sine function!

\[\sin{x} + \cos{x} \]
\[ \sqrt2 (\frac{1}{\sqrt2}\sin{x}+\frac{1}{\sqrt2}\cos{x})\]
\[ \sqrt2 (\cos{\frac{\pi}{4}\sin{x}+\sin{\frac{\pi}{4}\cos{x})}}\]
\[ \sqrt2 \sin{(x+\frac{\pi}{4})}\]

The process is completely generalizable to \( A\sin{x} + B\cos{x}\)! More here: mrhonner.com/archives/18448

Mr Honner · sin(x) + cos(x)Here is a fun little exploration involving a simple sum of trigonometric functions. Consider f(x) = sin(x) + cos(x), graphed below. Surprisingly, it appears as though sin(x) + cos(x) is itself a si…

3,700-year-old Babylonian stone tablet gets translated, changes history


They were doing trigonometry 1500 years before the Greeks.

Most historians have credited the Greeks with creating the study of triangles' sides and angles, but this tablet presents indisputable evidence that the Babylonians were using the technique 1,500 years before the Greeks ever were.

Mansfield and his team are, understandably, incredibly proud. What they discovered is that the tablet is actually an ancient trigonometry table.

#History #Mathematics #Babylon #Trigonometry #Archeology #Amazing
www.upworthy.com/3700-year-old…

STOP DOING #MATH #anime
• TRIANGLES were not supposed to be given #animation
• YEARS of #trigonometry yet NO REAL-WORLD USE FOUND for going sharper than a CIRCLE
• Wanted to remove all edginess for a laugh? We had a tool for that: it was called #moe
• "Yes please give me A Cruel Angle's Thesis. Please give me an OP version of it"—Statements dreamed up by the utterly Deranged

"Hello I would like 📐️ anime please"

They have played us for absolute fools
youtube.com/watch?v=qIZL5qeEKj

Replied in thread

@mattblaze

> I feel like I'm the only person on the Internet who took geometry in high school.

That's 'cos while lots of us took it, we don't hang out together much. (cough)

Oddly, geometry & trigonometry is one of the things I learned in high school that I still use to this day. It comes up in all kinds of software engineering that has no obvious connection to graphs, plots, GIS, or anything like that.