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Start Date | Jul 14, 2023 |
End Date | Sep 21, 2023 |
Host Nation | 🇺🇸 |
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"I won 100 miles in the Torima bonus gacha! Why don't you start #Torima too? You can get 5,000 miles by registering with the invitation code [a2K-SKcyL]! trip-mile.com/s/gc4 #EarnMilesJustByMoving #PointActivity #Savings #AmazonGiftCard #PayPay #Cash"
In problems involving sequences and series, there are cases where even-indexed terms are written as a(2k) and odd-indexed terms as a(2k-1). Are you sure you can handle that processing correctly? There are many things to be careful about, especially when calculating sums. 🙂 #OnlineTutor #Physics #Mathematics
The translation of the tweet is as follows: "To begin with, in the previous step, we derived * by substituting ① into ② to get a_(2k+1) = a_(2k-1) + 2k. Therefore, in *, the conditions of ① and ① ∧ ② remain, and by carrying over n = 2k-1 and n = 2k, the * formula holds true for both even and odd cases of n. On the other hand, is it correct to understand that * is a recurrence relation that only holds when n is odd, based on the number of terms represented by 2k+1 and 2k-1 in the * formula?"
The tweet translates to: "Please tell me about recurrence relations with different parity terms. I think that by substituting (2) into (1) to derive \( a_{2k+1} = a_{2k-1} + 2k \), it is transformed into \( a_{2n-1} = a_1 + (a_3 - a_1) + ... + a_{2n-1} - a_{2n-3} \) under the condition \( n \geq 2 \). However, I don't understand how this transformation from \( k \) to \( n \) is done. #TeachMeMath #OneToOneCorrespondence" (Note: The mathematical notation has been preserved in the translation.)
Here's the translation of the tweet: "Y5sh2, J2kk4n0h1 S4a2k5a3 S2t1z5 ... A1t5h1k5n5m1m1 ... ... Huh! Was it a dream? I was surprised; I had a nightmare where I was dragged into some kind of shadow I didn't really understand and experimented on... It seems I fainted from not being selected for Switch2... I need to be careful... I guess I'll keep doing strength training and patiently wait until I get selected... x.com/tonjiru_oyaji/..."
Here's the translation of the tweet: "I drew and gifted the characters of the people who joined the offline meeting this time 🤗💞 I'm getting used to drawing mini characters on colored paper!!! Red paper ▶︎ Shige-sensei (@8ama8ma) Orange paper ▶︎ Kaede-san (@kaede__0a2k2i9) Purple paper ▶︎ Yoshisuke-san (@kei1840) Blue paper ▶︎ Mukei-san (@MukeiSub) #OtherPeople'sKidsAreCute"
【Trade】MSSP M.S.S.Project acrylic stand acrylic keychain [Offering] Image a ♥️×2, k 💛×1 [Wanted] Blue circle acrylic stand I'm looking to complete my collection. I'm currently near the venue. If anyone has any leads, please let me know. pic.x.com/0oNDLnFvZP
【Trade】MSSP M.S.S.Project acrylic stand acrylic keychain [Offering] Image a ♥️×2, k 💛×1 [Wanted] Blue circle acrylic stand I'm looking to complete my collection. I'm currently near the venue. If anyone has what I'm looking for, please reach out to me. pic.x.com/RCdqL9wyLu
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