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@deboraahfs: Faça você mesmo: French Curls Braids 🫶🏾😍😍😍😍😍 Material: clica no carrinho abaixo. 🛒 #frenchcurlbraids #frenchcurl #frenchcurls #tranças #fyyy

Deborah Fernanda 🐝
Deborah Fernanda 🐝
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Region: BR
Wednesday 25 March 2026 13:11:22 GMT
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Comments

emilly01055
Emilly🌟 :
Eu falava que não usaria essa trança de jeito nenhum , pois paguei com a língua e agora amo de paixão
2026-03-26 01:27:32
126
dafneviana24
DafneA :
Amei, quantos pacotes você usou ? Porque eu comprei um só e to com medo de não ser o suficiente
2026-07-17 13:37:33
5
m_dudaavx
✮. :
Como vc cortou ela? Quero fazer a minha com bastante volume também
2026-08-08 12:37:18
1
luuanassouza_
Lua a a a :
com faz para desembaraçar? eu coloquei dessa mesma marca e embaraçou muito mesmo tendo o maior cuidado e usando touca de cetim
2026-03-28 16:57:50
11
xhayst
xhay :
amei
2026-08-19 02:04:42
1
nthsantos
Nath :
Irmã, quantos cachos vc colocou por trança?
2026-07-16 09:08:38
2
thsoz
Thsoz :
da pra fazer isso em cabelo grande?
2026-08-26 22:47:39
0
viihsanttossss.20
viih santos :
amiga, amostra sua divisão 🤩 ficou perfeitaaa
2026-07-06 00:04:07
1
capitulo_vinte
Capítulo Vinte :
AMIGA, qual a cor do cabelo que você colocou antes?
2026-08-12 15:05:13
0
ju_sants.0
ju_sants :
qual foi a primeira cor do vídeo q vc usou?
2026-07-30 21:42:06
0
annaj.sz_
anna julya 🌟 :
quantas gramas vc usou?
2026-06-15 16:30:45
0
elzapinheiroo
Elza Pinheiro :
perfeita 🥰🥰🥰🥰🥰
2026-08-23 13:04:39
0
mikaelys.yz
Mika :
Da pra fazer com um pacote a longa, na cabeça toda amiga?
2026-03-28 10:25:53
0
jaquez9693
Jaqueline :
a eu usaria sim ❤️
2026-08-12 15:12:38
1
anaah1398
Aninha :
Alguém pode me dizer que realmente ela é boa, alguém gostou ?
2026-04-05 11:43:00
0
giovana.gi.vana
Giovana Ghy 🫡❤️‍🔥😎 :
amei😍
2026-03-25 19:04:37
0
rafamendonca.83
Rafa.Mendonça :
Eu super usaria, para falar a verdade eu morro de vontade de usar esse cabelo! Você é lindíssima viu? Lindíssima mesmo!🥰
2026-04-12 00:24:12
2
jamilly_andradr
jamilly :
tu ja fez uma trança base bem na raiz?
2026-09-01 21:00:32
0
milarand
Mila Rand ⃝꙰⃝꙰⃝꙰⃝꙰⃝꙰⃝꙰⃝꙰⃝꙰⃝꙰⃝ :
Da pra pintar esse fio?
2026-09-02 14:56:35
0
kaandri_atxuhi
🌺Pretinha🌺 :
Essa fibra dura sem embolar?
2026-08-07 03:46:38
0
ciganaa.mujer
Mandalas Divina Luz :
🥰
2026-08-03 00:05:20
0
katiaregina8622
pretinha :
usaria com certeza
2026-07-26 01:59:13
0
eyekondavi
Henrique :
MDS VC É MUITO RAPIDAAAA
2026-08-24 00:58:11
0
isabel.bel694
Isabel Bel :
já usei amo essa fibra
2026-03-25 20:45:43
0
To see more videos from user @deboraahfs, please go to the Tikwm homepage.

Other Videos

#صباحكم_معطر_بذكر_الله #دعاء_يريح_القلوب_ويطمئن_النفوس #اللهم_صل_وسلم_وبارك_على_نبينا_محمد #شافي_كل_مريض_بجاه_الحسين_ع
#صباحكم_معطر_بذكر_الله #دعاء_يريح_القلوب_ويطمئن_النفوس #اللهم_صل_وسلم_وبارك_على_نبينا_محمد #شافي_كل_مريض_بجاه_الحسين_ع
Srinivasa Ramanujan (1887–1920) was a self-taught Indian mathematician whose extraordinary intuition for numbers redefined mathematical analysis, infinite series, and continued fractions. Despite having almost no formal training in pure mathematics, he filled notebooks with thousands of original identities, many of which were so advanced that they opened entirely new fields of research decades after his death.One of his most legendary contributions is the Ramanujan-Sato series for 1 over pi. In 1914, he discovered a class of rapidly converging series based on modular equations that linked pi to complex arithmetic. His most famous formula from this series, featuring the constant 1103, is so efficient that it computes approximately eight decimal places of pi with every single term added. This work laid the foundation for the fastest modern algorithms used by supercomputers today to calculate pi to trillions of digits. Known as
Srinivasa Ramanujan (1887–1920) was a self-taught Indian mathematician whose extraordinary intuition for numbers redefined mathematical analysis, infinite series, and continued fractions. Despite having almost no formal training in pure mathematics, he filled notebooks with thousands of original identities, many of which were so advanced that they opened entirely new fields of research decades after his death.One of his most legendary contributions is the Ramanujan-Sato series for 1 over pi. In 1914, he discovered a class of rapidly converging series based on modular equations that linked pi to complex arithmetic. His most famous formula from this series, featuring the constant 1103, is so efficient that it computes approximately eight decimal places of pi with every single term added. This work laid the foundation for the fastest modern algorithms used by supercomputers today to calculate pi to trillions of digits. Known as "The Man Who Knew Infinity," Ramanujan remains a symbol of pure genius, famously stating that an equation held no meaning for him unless it expressed a thought of God.#math #edits #ramanujan
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