1. Home
  2. Detail

@aissy.92: #fyp #prt #tiktokshop #batterieexterne #telephone

aissy.922
aissy.922
Open In TikTok:
Region: FR
Wednesday 19 August 2026 18:19:07 GMT
25
5
0
0

Music

Download

No Watermark .mp4 (9.99MB) No Watermark(HD) .mp4 (9.99MB) Watermark .mp4 (10.48MB) Music .mp3

Comments

There are no more comments for this video.
To see more videos from user @aissy.92, please go to the Tikwm homepage.

Other Videos

Mom nào đang tìm dòng sữa hỗ trợ tăng cân cho bé thì tham khảo nha 🥰 Riêng nhà tui đang cho bé dùng NutiFood GrowPLUS+ Đỏ. Dòng này được phát triển cho bé suy dinh dưỡng, thấp còi và có công thức hỗ trợ hấp thu, tiêu hóa, cân nặng. #NutifoodGrowPLUS #DonBayTangCan #TayChamHangNang
Mom nào đang tìm dòng sữa hỗ trợ tăng cân cho bé thì tham khảo nha 🥰 Riêng nhà tui đang cho bé dùng NutiFood GrowPLUS+ Đỏ. Dòng này được phát triển cho bé suy dinh dưỡng, thấp còi và có công thức hỗ trợ hấp thu, tiêu hóa, cân nặng. #NutifoodGrowPLUS #DonBayTangCan #TayChamHangNang
#foryou #foryoupage #viral #newaccount #pleaseunfrezzemyaccount
#foryou #foryoupage #viral #newaccount #pleaseunfrezzemyaccount
Vui vẻ mỗi ngày #viral #trending #duet #foryou #foryoupage
Vui vẻ mỗi ngày #viral #trending #duet #foryou #foryoupage
😁😁#fyp #xybca #soundminiatur #elektronik
😁😁#fyp #xybca #soundminiatur #elektronik
Gabriel's Horn is one of the wildest paradoxes in mathematics. Take the curve y = 1/x from x = 1 to infinity, and rotate it around the x-axis. You get a shape that stretches out forever - an infinitely long trumpet. Here is the crazy part: this shape has a finite volume but an infinite surface area. You could fill it with paint, but you could never paint its surface. How does that even make sense? The math behind it comes down to improper integrals. When you compute the volume using the disk method, the integral of pi/x^2 from 1 to infinity converges to pi. But when you compute the surface area, the integral diverges - it blows up to infinity. This is possible because as x gets larger, the horn gets incredibly thin. The cross-sectional area shrinks fast enough that the total volume stays finite, but the surface just keeps accumulating because the horn never actually closes off. Discovered by Evangelista Torricelli in 1641, this paradox challenged mathematicians for centuries and helped shape our understanding of infinity and convergence. Follow @seleniumed for more physics and math explained visually. #tiktok #viral #mathematics #calculus #infinity
Gabriel's Horn is one of the wildest paradoxes in mathematics. Take the curve y = 1/x from x = 1 to infinity, and rotate it around the x-axis. You get a shape that stretches out forever - an infinitely long trumpet. Here is the crazy part: this shape has a finite volume but an infinite surface area. You could fill it with paint, but you could never paint its surface. How does that even make sense? The math behind it comes down to improper integrals. When you compute the volume using the disk method, the integral of pi/x^2 from 1 to infinity converges to pi. But when you compute the surface area, the integral diverges - it blows up to infinity. This is possible because as x gets larger, the horn gets incredibly thin. The cross-sectional area shrinks fast enough that the total volume stays finite, but the surface just keeps accumulating because the horn never actually closes off. Discovered by Evangelista Torricelli in 1641, this paradox challenged mathematicians for centuries and helped shape our understanding of infinity and convergence. Follow @seleniumed for more physics and math explained visually. #tiktok #viral #mathematics #calculus #infinity
@Rafael Cabral @Lukinha @Cê Tá Doido Festival @Humberto e Ronaldo @Ícaro e Gilmar @Panda 🐼 #mjmusiccy
@Rafael Cabral @Lukinha @Cê Tá Doido Festival @Humberto e Ronaldo @Ícaro e Gilmar @Panda 🐼 #mjmusiccy

About

Legal