@h44rd_: Deu ruim😅#humor #comedia

Cisne :

Eu finjo que não percebo, mas tudo está sendo observado

ww.alvaro.17 :

“Foi quando gyro finalmente entendeu…”

Uchôa :

peguem a referência águias

sou um cara qualquer :

o Passado do Vilão:

Broxfc :

resolva o cálculo a baixo: = x+79 - x² = x + 7Maka x = 1 dan x = -2 V = π112(9-x2)² - (x + 7)2dx V= π12(x4-18x²+81)-(x² +14x +49)dx V = π/12(x4 - 19x2 - 14x + 32)dx19 V = x[-x-12 y= x+79 - x² = x + 7 Maka x = 1 dan x = -2 V = π112(9-x2)² - (x + 7)2dx V = π12(x4-18x²+81)-(x² +14x +49)dx V = π/12(x4 - 19x2 - 14x + 32)dx 19 V = x[-x-12x3-7 y= x+79 - x² = x + 7 Maka x = 1 dan x = -2 V = π112(9-x2)² - (x + 7)2dx V = π12(x4-18x²+81)-(x² +14x +49)dx V = π/12(x4 - 19x2 - 14x + 32 9 - x² y= x+79 - x² = x + 7Maka x = 1 dan x = -2 V = π112(9-x2)² - (x + 7)2dx V= π12(x4-18x²+81)-(x² +14x +49)dx V = π/12(x4 - 19x2 - 14x + 32)dx19 V = x[-x-12 y= x+79 - x² = x + 7 Maka x = 1 dan x = -2 V = π112(9-x2)² - (x + 7)2dx V = π12(x4-18x²+81)-(x² +14x +49)dx V = π/12(x4 - 19x2 - 14x + 32)dx 19 V = x[-x-12x3-7 y= x+79 - x² = x + 7 Maka x = 1 dan x = -2 V = π112(9-x2)² - (x + 7)2dx V = π12(x4-18x²+81)-(x² +14x +49)dx V = π/12(x4 - 19x2 - 14x + 32) yg anda tau 9 - x² menghasilkan y= x+79 - x² = x + 7Maka x = 1 dan x = -2 V = π112(9-x2)² - (x + 7)2dx V= π12(x4-18x²+81)-(x² +14x +49)dx V = π/12(x4 - 19x2 - 14x + 32)dx19 V = x[-x-12 y= x+79 - x² = x + 7 Maka x = 1 dan x = -2 V = π112(9-x2)² - (x + 7)2dx V = π12(x4-18x²+81)-(x² +14x +49)dx V = π/12(x4 - 19x2 - 14x + 32)dx 19 V = x[-x-12x3-7 y= x+79 - x² = x + 7 Maka x = 1 dan x = -2 V = π112(9-x2)² - (x + 7)2dx V = π12(x4-18x²+81)-(x² +14x +49)dx V = π/12(x4 - 19x2 - 14x + y= x+79 - x² = x + 7Maka x = 1 dan x = -2 V = π112(9-x2)² - (x + 7)2dx V= π12(x4-18x²+81)-(x² +14x +49)dx V = π/12(x4 - 19x2 - 14x + 32)dx19 V = x[-x-12 y= x+79 - x² = x + 7 Maka x = 1 dan x = -2 V = π112(9-x2)² - (x + 7)2dx V = π12(x4-18x²+81)-(x² +14x +49)dx V = π/12(x4 - 19x2 - 14x + 32)dx 19 V = x[-x-12x3-7 y= x+79 - x² = x + 7 Maka x = 1 dan x = -2 V = π112(9-x2)² - (x + 7)2dx V = π12(x4-18x²+81)-(x² +14x +49)dx V = π/12(x4 - 19x2 - 14x + 32) =

usuário :

eu:

Antonio Ruan :

as palavras bem sem palavrão

sans :

Eu finjo que não percebo, mas tudo está sendo observado. O esperto se faz de bobo pra ver até onde o burro se faz de inteligente, nesse jogo sutil cada movimento é estratégico, e cada palavra tem um significado oculto. por trás do meu sorriso sereno estou atendo a cada detalhe, absorvendo informações e compreendendo motivações. aprendi q nem sempre é prudente revelar todas as cartas q tenho na manga, pois o conhecimento é poder, e a paciência é uma virtude. as vezes é mais sábio agir com descrição, permitindo que outros revelem suas intenções sem interferência, afinal a melhor defesa é a percepção aguçada, capaz de desvendar as tramas sutis que permeiam as interações humanas. enquanto alguns tentam me iludir com suas artimanhas, observo calmamente, ciente de que minha aparente ingenuidade é apenas uma estratégia para extrair informações e desvendar as camadas ocultas das personalidades alheias. não se

𝙰𝚢𝚞𝚂𝚑𝚢𝚢🌷💛 :

Mano eu entendi só dps de 6 segundos kkakakak

nishinoya :

kkkkkkkk, o melhor dos melhores

Ryanzin_zx011 ♐ :

bom trabalho hard kkkkkkkk ri de mais tô rindo até agora, manda salve

Andr4d3👑✨ :

Mn são 00:25, todo mundo dormindo e eu dando gargalhadas no meu quarto kkkkkkkkk

𝐥𝐮𝐢𝐬𝐢𝐭𝐨 :

a não mano kkkkk o segundo me quebrou kkkkkkkk

💢|•Aman-dinha•|💢 :

o vídeo:😭😰😢 agente: 😂😂🤣🤣🤣🤣

Lorenabraw :

mn isso aconteceu isso quando eu tava no pokemon GO! eu digitei todos os nomes do MUND- EU NAO FOI

GzinnX7 :

foi quando gyro finalmente entendeu

darkszz∅ :

foi quando jron finalmente entendeu..

khevzinx :

chegar cedo em vídeo famoso e estanho kkkkk

𝓚𝔃𝓲𝓷 :

Primeiro hard notaa

Usuário244 :

"Eu e o Diabo👹😮😨😱Noís dois... LADO A LADO😔🤝🏻😈"

Marcola😎👍 :

tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun tun sahur

《☆AURA ☆》 :

meu nome de usuário e kitibengala

Maria :

resolva o cálculo a baixo: = x+79 - x² = x + 7Maka x = 1 dan x = -2 V = π112(9-x2)² - (x + 7)2dx V= π12(x4-18x²+81)-(x² +14x +49)dx V = π/12(x4 - 19x2 - 14x + 32)dx19 V = x[-x-12 y= x+79 - x² = x + 7 Maka x = 1 dan x = -2 V = π112(9-x2)² - (x + 7)2dx V = π12(x4-18x²+81)-(x² +14x +49)dx V = π/12(x4 - 19x2 - 14x + 32)dx 19 V = x[-x-12x3-7 y= x+79 - x² = x + 7 Maka x = 1 dan x = -2 V = π112(9-x2)² - (x + 7)2dx V = π12(x4-18x²+81)-(x² +14x +49)dx V = π/12(x4 - 19x2 - 14x + 32 9 - x² y= x+79 - x² = x + 7Maka x = 1 dan x = -2 V = π112(9-x2)² - (x + 7)2dx V= π12(x4-18x²+81)-(x² +14x +49)dx V = π/12(x4 - 19x2 - 14x + 32)dx19 V = x[-x-12 y= x+79 - x² = x + 7 Maka x = 1 dan x = -2 V = π112(9-x2)² - (x + 7)2dx V = π12(x4-18x²+81)-(x² +14x +49)dx V = π/12(x4 - 19x2 - 14x + 32)dx 19 V = x[-x-12x3-7 y= x+79 - x² = x + 7 Maka x = 1 dan x = -2 V = π112(9-x2)² - (x + 7)2dx V = π12(x4-18x²+81)-(x² +14x +49)dx V = π/12(x4 - 19x2 - 14x + 32) yg anda tau 9 - x² menghasilkan y= x+79 - x² = x + 7Maka x = 1 dan x = -2 V = π112(9-x2)² - (x + 7)2dx V= π12(x4-18x²+81)-(x² +14x +49)dx V = π/12(x4 - 19x2 - 14x + 32)dx19 V = x[-x-12 y= x+79 - x² = x + 7 Maka x = 1 dan x = -2 V = π112(9-x2)² - (x + 7)2dx V = π12(x4-18x²+81)-(x² +14x +49)dx V = π/12(x4 - 19x2 - 14x + 32)dx 19 V = x[-x-12x3-7 y= x+79 - x² = x + 7 Maka x = 1 dan x = -2 V = π112(9-x2)² - (x + 7)2dx V = π12(x4-18x²+81)-(x² +14x +49)dx V = π/12(x4 - 19x2 - 14x + y= x+79 - x² = x + 7Maka x = 1 dan x = -2 V = π112(9-x2)² - (x + 7)2dx V= π12(x4-18x²+81)-(x² +14x +49)dx V = π/12(x4 - 19x2 - 14x + 32)dx19 V = x[-x-12 y= x+79 - x² = x + 7 Maka x = 1 dan x = -2 V = π112(9-x2)² - (x + 7)2dx V = π12(x4-18x²+81)-(x² +14x +49)dx V = π/12(x4 - 19x2 - 14x + 32)dx 19 V = x[-x-12x3-7 y= x+79 - x² = x + 7 Maka x = 1 dan x = -2 V = π112(9-x2)² - (x + 7)2dx V = π12(x4-18x²+81)-(x² +14x +49)dx V = π/12(x4 - 19x2 - 14x + 32) =

☠STARK_Gun24☠ :

ixiii

ELIEZER☠️🗿 :