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The tweet translates to: "@BitgetWalletCN #FOMOThursdays I got a hidden item, wow! 0x843dA1a9342Bdbb0667140D0BB34FF77B2A47d2a pic.x.com/xsilr3UEbh"
The tweet translates to: "What does it mean for the limit of f'(x)/g'(a) as x approaches a in L'Hôpital's theorem to 'exist'?"
Here's the translation of the tweet: "At this time of night... it's snack time,罪スンギっ‼️ Oh, and congratulations on the 3rd anniversary of GILTY x GILTY yesterday! 🎉 #PitanChekiMeal" (Note: "罪スンギ" seems to be a playful or slang expression that may not have a direct translation.)
Here’s the translation of the tweet: "I received a 10x4 stamp enlargement and 10 gifts, making it a total of 94 gifts! PokPikachu, kaishi4LOVEx2, and ddiverGyuface have been enlarged❣ 1da42 Thank you, ageyan-chan @ageyan twitch.tv/ageyan_gaming. I got muted, but thanks for the clip too! If I pulled something like that, I would just collapse, lol!"
"An explosive start to August! 🌻 Afro Begue, RIZE, SPEEDER-X, FUCKSCUMPUNK, SHAG, ComplianS, etc. (For now, RISING is a KenKen festival) In September, we have Generations On Da Table, DABE, BANYAROZ... This year is hot and intense! Please take care of yourselves, everyone."
【For Sale】 DA-GO-NYANG trading card holder, Taehyun, TXT (TOMORROW X TOGETHER), Pulbatou, for transfer, exchange, or purchase of goods 【Wanted】 3,100 yen jp.mercari.com/item/m97345064…
Here's the translation of the tweet: "I've been watching Knife Life since around 2011, and there are members I really want to see. Even though it's a collaboration, it fits the usual vibe of Knife Life. These are people I've wanted to invite for a long time, including regulars and familiar faces. Here are my recommended members 💁♀️: 4x2, BEATS, KIN, DA SHER, ROCK, Kyte, RAP, MARUYAMA, SALPHA, HYO-E, SEGAWA-Thug. x.com/kureho_mm/stat…"
The tweet lists various names, likely of performers or groups. Here’s the translation of the text: "Featuring AKIARIM / Amaoto to Applause / Arno / VS.VERSE / Village in Maier / If you don't support, let me make you support, hototogisu / CHEMICAL X / Phantom Color Theater / Chaos Girl / Echo Refrain / End of the World Stella / Mizuhana / TIGHT / DA•BAMBI / Aiko Tsubaki / nemko / Insensitive Strawberry / Fusion of Flavor / Baby Inspire /"
The translation of the tweet is: "Is there anyone playing Shadowverse who can accept my invitation code? 3Da7R9X"
Special report! "Potion, My Body Helps Me" is getting an anime adaptation! Scheduled for TV broadcast starting October 2025. youtu.be/4YjDGx2b1JM?si… via @YouTube Now that things have returned to normal, here is the first PV of the anime based on the light novel "Potion, My Body Helps Me" by Akira Iwafune, scheduled for October. The new isekai anime from the studio.
【@JAM EXPO2025 Dream Sand Grand Prix】 \\DA•BAMBI will participate!!🦌🔥// The winner will be determined by the response and view count of the videos! The grand prize is a performance on the main stage of @JAM EXPO 2025‼️ ⚠️⚠️⚠️Selection Method⚠️⚠️⚠️ ① Daily voting points via the official website ② Number of likes on TikTok posts ③ Number of retweets on video posts on X x.com/leadi_events/s…
The tweet translates to: "I remember doing something a few years ago where I found something by calculating lim(n→∞)u(n) with the equation u(n+1) = (a*u(n) + b) / (c*u(n) + d). Setting u(n) = u(n+1) = x to find x. In most cases, two solutions come out, but they seem to correspond to (n→∞) and (n→-∞)."
Here is the translation of the Japanese tweet text to English: "Throw a single die n times. If the k-th result is 1, then set X_k=1; if it is 2, then set X_k=-1; otherwise, set X_k=0. Let i be the imaginary unit, and define Y_k=cos(πX_k/3)+isin(πX_k/3). Let Z_n=Y_1…Y_n. (1) Find the probability that Z_1,…,Z_n are all not real numbers. (2) Express the probability p_n that Z_n is real in terms of n, and find lim_[n→∞]p_n. (R2 Osaka University)"
"First day off in 10 days... First time on X in 7 days... First beer in 3 days... For now, the beer is incredibly delicious 🤩 I'm looking forward to checking out everyone's AR while drinking 😍← Blissful time"
The tweet translates to: "Iₙ = ∫[a, a+1/n] f(x) dx = F(a+1/n) - F(a). By the Mean Value Theorem for integrals, there exists a cₙ such that ∫[a, a+1/n] f(x) dx / (1/n) = f(cₙ), where a < cₙ < a + 1/n. As n approaches infinity, by the squeeze theorem, cₙ approaches a. Therefore, lim nIₙ = f(a)."
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LIM DA HUN