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@baluanguyen2104: Cứ mỗi lần giai điệu này vang lên, bạn nhớ tới ai #bmw #baluanbmw #viral #xuhuong

Bá Luân BMW
Bá Luân BMW
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Region: VN
Wednesday 07 May 2025 14:48:13 GMT
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Comments

happyhouse1907
House Happy :
😁😁😁
2025-05-07 14:56:49
1
camtucau447
Ông chã hơm :
Tại sao bwm toàn sài bài này ko ta
2025-05-07 16:30:58
1
khoatran.68
Khoa :
Bài hát này nói lên nhiều thứ quá BMW nhiều thứ xót xa
2025-05-08 02:45:34
1
caolytam
Goodcar Cao Lý Tâm :
Hong ạ, nghĩ về BL thôi
2025-05-08 04:51:54
1
chi19.chi
chi19.chi :
Cái gì mà đói hoài dị, ăn cơm chưaaaaa
2025-05-09 05:39:37
1
thuphuongpham369
Phương 🫶 :
Dễ thương
2025-05-15 22:41:12
1
pin.1712
PiN :
T chạy xe đạp thường cũng nghe bài no🤣
2025-05-30 06:24:45
1
huabuu99
Hứa Bửu || Thu Mua Ô Tô Cũ :
Hông nghĩ gì hết chỉ nghĩ tới Bá Lưn thuiii 👀
2025-06-22 03:45:02
1
hdung1205
Dũng :
Vài năm nữa khi giai điệu này vang lên mong ta đã có những gì ta muốn ❤️
2025-07-20 08:03:29
1
jowpiz_
tao ghét ăn cá :
bài này tui nhớ tới ông này quay con i7 đẹp ác , nhạc này hợp cùng với view lái xe bmv đỉnh luôn
2025-05-07 17:41:20
1
congminh.1402
Công Minh_1402 :
Bữa thằng bạn e lướt tiktok đến clip có bản nhạc này tưởng đâu của anh Luân ai ngờ đâu của ông saler mẹc 😆
2025-05-08 08:39:37
1
tung19961
Nguyễn Thanh Tùng :
Tôi chạy kia karnival cũng hay nghe bài này 🤣
2025-05-08 13:16:03
1
c.hng.bnh.dng7
Mãi Yêu Cô Hằng Bình Dương 🤭 :
Mõi lần lên xe , điều bật bài này
2025-05-10 12:05:34
1
khoaoiii97
Khoa Ơiii :
🥰🥰🥰
2025-05-12 22:51:42
0
hieungo7979
Hiếu Vinfast HD :
Cảm ơn a nhé . Sound hay quá . Em xin phép lấy nhạc của a để làm ạ 🥰🥰
2025-06-11 12:37:37
0
To see more videos from user @baluanguyen2104, please go to the Tikwm homepage.

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Sierpinski’s Triangle #math #mathematics #fractal #pattern #learnontiktok Sierpiński’s Triangle is one of the most recognizable examples of a fractal, a shape made from a repeated pattern that continues at smaller and smaller scales. It begins with a simple equilateral triangle. That triangle is divided into smaller triangles, and the center one is removed. The same process is then repeated with each of the remaining triangles, again and again. As this continues, the shape becomes more detailed, filled with triangular gaps that appear in an organized and repeating way. One of the most interesting features of Sierpiński’s Triangle is self-similarity. This means that smaller parts of the triangle resemble the whole shape. No matter how closely someone looks at it, the same kind of pattern keeps appearing. This makes it a powerful example of how a simple rule can create a structure that looks complex and beautiful. Sierpiński’s Triangle is important in mathematics because it helps explain the idea of fractals. Most familiar shapes, such as circles, squares, and ordinary triangles, are smooth or solid in ways that are easy to measure. Fractals are different because they can have endless detail. Sierpiński’s Triangle shows that a shape can be created from a very simple process but still have surprising depth and complexity. It also connects to several areas of mathematics. In geometry, it shows how shapes can be built through repeated transformations. In number theory, a similar pattern appears when certain entries in Pascal’s Triangle are shaded. In computer science, it is often used to teach recursion, which is the idea of solving a problem by repeating the same process on smaller parts. Because of this, Sierpiński’s Triangle is both a visual object and a useful mathematical tool. Overall, Sierpiński’s Triangle is important because it reveals how repetition, pattern, and structure are central to mathematics. It shows that complexity does not always require complicated rules. Sometimes, a simple repeated action can create something that is mathematically rich, visually striking, and deeply connected to many different ideas.
Sierpinski’s Triangle #math #mathematics #fractal #pattern #learnontiktok Sierpiński’s Triangle is one of the most recognizable examples of a fractal, a shape made from a repeated pattern that continues at smaller and smaller scales. It begins with a simple equilateral triangle. That triangle is divided into smaller triangles, and the center one is removed. The same process is then repeated with each of the remaining triangles, again and again. As this continues, the shape becomes more detailed, filled with triangular gaps that appear in an organized and repeating way. One of the most interesting features of Sierpiński’s Triangle is self-similarity. This means that smaller parts of the triangle resemble the whole shape. No matter how closely someone looks at it, the same kind of pattern keeps appearing. This makes it a powerful example of how a simple rule can create a structure that looks complex and beautiful. Sierpiński’s Triangle is important in mathematics because it helps explain the idea of fractals. Most familiar shapes, such as circles, squares, and ordinary triangles, are smooth or solid in ways that are easy to measure. Fractals are different because they can have endless detail. Sierpiński’s Triangle shows that a shape can be created from a very simple process but still have surprising depth and complexity. It also connects to several areas of mathematics. In geometry, it shows how shapes can be built through repeated transformations. In number theory, a similar pattern appears when certain entries in Pascal’s Triangle are shaded. In computer science, it is often used to teach recursion, which is the idea of solving a problem by repeating the same process on smaller parts. Because of this, Sierpiński’s Triangle is both a visual object and a useful mathematical tool. Overall, Sierpiński’s Triangle is important because it reveals how repetition, pattern, and structure are central to mathematics. It shows that complexity does not always require complicated rules. Sometimes, a simple repeated action can create something that is mathematically rich, visually striking, and deeply connected to many different ideas.

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