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@mesamrv: Giá cài dao treo tường #giadungemsam #giadungtienich

Gia Dụng Em Sam
Gia Dụng Em Sam
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Region: VN
Friday 12 June 2026 00:16:01 GMT
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Comments

thithi_26041993
Thi gia dụng :
Đẹp nè
2026-06-13 04:50:23
0
giadung_tamthanh79
Gia dụng Tâm Thanh :
Tiện shop ne
2026-06-13 03:25:49
0
dogiadungtienich29
ĐẠT TÍCH CỰC REVIEW GIA DỤNG :
tiện b
2026-06-13 00:22:12
0
tamtrinh224
TamTrinh :
xin giá
2026-06-12 23:21:17
0
chinhnguyen4549
Kênh của Sóc :
Qua tiện lợi
2026-06-12 23:28:09
0
kim.hi366
Gia Dụng 24H :
Chốt đơn
2026-06-12 09:39:00
0
ngatgiadung
Giadungthongminhhoangat :
sang quá shop ơi bếp đẹp lên
2026-06-12 08:17:47
0
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bahan-bahan: -3 buah jambu biji -5 sampai 7 sdm gula pasir -500-1000 ml air mineral cara membuat: 1. Cuci bersih jambu biji, lalu potong-potong sedang dalam blender, masukan jambu, gula pasir dan 500 mlt air minum 2. Blender sampai halus, kemudian tambahkan lagi sisa air(1000 ml) blender lagi sebentar,matikan,kemudian saring 3. Ambil gelas masukan jus jambu secukupnya, tambahkan susu kental manis dan es batu 4. Jus siap disajikan #LokaalLq #LokaalGuava #oxva #wefluence kf75xjtc
bahan-bahan: -3 buah jambu biji -5 sampai 7 sdm gula pasir -500-1000 ml air mineral cara membuat: 1. Cuci bersih jambu biji, lalu potong-potong sedang dalam blender, masukan jambu, gula pasir dan 500 mlt air minum 2. Blender sampai halus, kemudian tambahkan lagi sisa air(1000 ml) blender lagi sebentar,matikan,kemudian saring 3. Ambil gelas masukan jus jambu secukupnya, tambahkan susu kental manis dan es batu 4. Jus siap disajikan #LokaalLq #LokaalGuava #oxva #wefluence kf75xjtc
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The brachistochrone problem is one of those ideas that completely breaks your intuition. At first glance, the shortest path between two points is obviously a straight line—that’s basic geometry. But when gravity is involved and you’re trying to minimize time instead of distance, that instinct fails hard. The problem was famously posed in 1696 by Johann Bernoulli, and it asked: what curve allows an object to travel from one point to another in the least time under gravity, assuming no friction? Most people guessed straight lines or simple arcs. They were wrong. The surprising answer is a cycloid—the curve traced by a point on the rim of a rolling wheel. This result was independently derived by mathematical giants like Isaac Newton and Gottfried Wilhelm Leibniz, and it became one of the first major problems in the calculus of variations. Here’s the key idea: the fastest path is not about minimizing distance—it’s about optimizing speed over time. A straight line gives you the shortest route, but it doesn’t let you accelerate quickly. A cycloid, on the other hand, drops steeply at the start, letting gravity rapidly increase your speed. After that initial acceleration, the path flattens out, allowing you to carry that high velocity efficiently toward the endpoint. So even though the cycloid is longer than a straight line, you spend more time moving fast, which more than compensates for the extra distance. In contrast, the straight path keeps you slow for too long early on, and you never recover that lost time. This problem fundamentally reshaped how mathematicians think about optimization. It showed that the “best” solution depends entirely on what you’re optimizing for. Distance, time, energy—they all produce different answers. The brachistochrone is a brutal reminder that intuition alone is unreliable when systems involve change, accumulation, and trade-offs.#fyp #viral #math
The brachistochrone problem is one of those ideas that completely breaks your intuition. At first glance, the shortest path between two points is obviously a straight line—that’s basic geometry. But when gravity is involved and you’re trying to minimize time instead of distance, that instinct fails hard. The problem was famously posed in 1696 by Johann Bernoulli, and it asked: what curve allows an object to travel from one point to another in the least time under gravity, assuming no friction? Most people guessed straight lines or simple arcs. They were wrong. The surprising answer is a cycloid—the curve traced by a point on the rim of a rolling wheel. This result was independently derived by mathematical giants like Isaac Newton and Gottfried Wilhelm Leibniz, and it became one of the first major problems in the calculus of variations. Here’s the key idea: the fastest path is not about minimizing distance—it’s about optimizing speed over time. A straight line gives you the shortest route, but it doesn’t let you accelerate quickly. A cycloid, on the other hand, drops steeply at the start, letting gravity rapidly increase your speed. After that initial acceleration, the path flattens out, allowing you to carry that high velocity efficiently toward the endpoint. So even though the cycloid is longer than a straight line, you spend more time moving fast, which more than compensates for the extra distance. In contrast, the straight path keeps you slow for too long early on, and you never recover that lost time. This problem fundamentally reshaped how mathematicians think about optimization. It showed that the “best” solution depends entirely on what you’re optimizing for. Distance, time, energy—they all produce different answers. The brachistochrone is a brutal reminder that intuition alone is unreliable when systems involve change, accumulation, and trade-offs.#fyp #viral #math

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