throwifback

First meme back to Billions

nice to meet you andy! Andy Baehr CoinDesk @FintechTvGlobal

🏹 BIG THREE FROM GENO 🏹

raven cosplay in my own style 💜 (…except i... definitely have starfires personality 😂)show more

Chale it’s crazy 😂😭

If I were you, I'd be interested too.

Turns out the future does have flying cars

My friends took me to this place... what was... supposed to come out of it was a surprise. You can see what ended up happening on my page. 🤫show more

side by side showing in clip one, what colleen... included in her apology video (an edited version of how her sending me lingerie went, to manipulate the narrative that i originally asked for them) and then the second clip being the unedited clip. you are an evil woman Colleen Ballinger🎗show more

🚨BREAKING: The historic Limoges town hall has just completely... collapsed after far-left rioters set it on fire It was built in 1876. It survived World Wars. It did not survive modern France.show more

When we can be alone... again, but no matter... what anymore. #stony #stevetony Marvel’s copyrightshow more

Lunch at a poor middle school in China. Only... chicken legs And vegetables.show more

World class rack

Coi Leray is so addictive

Richard Feynman called Euler's formula "the most remarkable formula... in mathematics." And there's a fascinating engineering reason why this equation is so important. e^(iθ) = cos(θ) + i·sin(θ) It connects exponential functions, imaginary numbers, trigonometry, and rotation through a single mathematical relationship. But its usefulness goes much further. Consider a sinusoidal signal: x(t) = A cos(ωt + φ) Using Euler's formula, we can represent it as the real part of a complex exponential: A e^(i(ωt + φ)) Why would engineers use this representation? Because differentiating e^(iωt) simply multiplies it by iω. Phase shifts can be represented through complex multiplication. For linear, time-invariant electrical circuits in sinusoidal steady state, this allows differential equations to be reduced to algebraic equations. Engineers use this mathematics in phasor analysis, AC circuit calculations, impedance, and frequency-response analysis. The same complex-exponential representation is fundamental to Fourier analysis, signal processing, communication systems, and the study of mechanical vibrations. Feynman also described the complex-plane representation of numbers as the unification of algebra and geometry. And that's what makes Euler's formula so remarkable. An equation connecting imaginary numbers and circular motion provides a practical way to analyze real electrical signals, oscillations, and physical systems.show more

Casting Beauty Melina Is BACK With a Bang 💥👑

Sniff my stinky soles 🖕

Sweaty and stinky today !

if butts are your thing

jiggle jiggle