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何となくでしか答えられなかった記憶があります。 話は変わりますが、今回は1か月ぶりの投稿ですね。 リアルの方がなかなか忙しくて投稿できませんでしたが、今後当分は忙しくないのでたくさん動画を上げていこうと思います。 資料； 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I'm looking forward to your feedback!) りえ pixabay #数学 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ヒル様) 効果音ラボ pixabay #数学 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Pakutaso 様 https://www.pakutaso.com/ #スピノザ #ずんだもん解説 #哲学 #書籍紹介 #倫理 #哲学 #読書 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剰余の定理の応用 f(x)を(x-1)^2(x+2)で割った余り T高校の理系では割と出題されている応用パターン問題です。 ちょっと特殊な考え方をしますが、解法を覚えれば計算量はそんなに多くないので、出来るようにして差を付けよう。 類題で(x^2+x+1)(x-2)で割った余りも同じ解法です。","preview":{"posterSrc":"data:image/png;base64,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","isBase64Poster":true},"target":"_blank","position":"10","reqid":"1766201066615217-9538856428917127852-balancer-l7leveler-kubr-yp-vla-248-BAL","isAdultDoc":false,"relatedParams":{"text":"【数学２】剰余の定理の応用 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あの有名な定理の証明に非常に役に立ちます！ こちらも短めの動画ですがぜひご覧ください！ p.s.Opに不備があったため再掲。。。 少しでも "理解につながった" "役に立った" と思った方はチャンネル登録＆高評価＆コメントをおねがいします！ 【お仕事&コラボのご依頼について】 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すたログへようこそ🙋♂️ 数学に対して苦手意識を持っている方、多いのでは無いでしょうか。 そんなあなたに、もっと数学を理解したいという人に向けた動画になってます！ 基礎的な部分をしっかりと抑えるための動画なので、こんなの余裕だよ〜という方は説明を飛ばして、問題の解説だけ見てください。 みなさんの理解の助けとなるような動画を配信していきたいと思います！","preview":{"posterSrc":"data:image/png;base64,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うえで、ベイズ推定について学習するとよいです． ベイズ推論をはじめてみて、もやもやが残る人はこの①か②のどちらかに立ち返ると良いと思います！ ベイズ推定の例題として後半に、二項分布・ベータ分布を紹介しています． タ分布） 【ベイズの基本公式と、推測統計学の詳解は以下のリンクから！】 ベイズの基本公式 • 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開講しています。 第4回目である今回は、コロナ禍のためオンラインで配信し、2部構成で開催されます。 られる分野に関する講演を行います。 高度な数理的手法が実社会でどのように広がっているのかが感じられる内容となります。 た数学界の一大トピック「宇宙際タイヒミューラー理論によるabc予想の解決」に関するパートです。 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の「有理数の稠密性」の証明を、直感的イメージを使ってわかりやすく解説します！ これでもう、有理数の稠密性の証明を忘れない！ [ 追記 ] アルキメデスの原理を経由して有理数の稠密性を示すときの話です。 無料効果音で遊ぼう！ そうらいみかん） https://sorai-note.com/ #有理数の稠密性 #有理数...","preview":{"posterSrc":"data:image/png;base64,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ぜひ、夏期講習を受講ください。 完全無料ですが、受講に必要なものは皆さんの笑顔です^^ 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2021】第7回 ド・モアブルの定理を証明せよ。| de Moivre’s 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題論理(first-order propositional logic)とはわざわざ呼ばずに、単に命題論理(propositional logic)と呼びますよね。 命題論理を一階命題論理と呼ぶのは、その後、二階命題論理を導入する場合に限られるように思います。 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非常に有名な定理たちですが、何故必要なのか、何がすごいのかについて基礎から解説していきます． 中心極限定理と大数の法則をそれぞれ比較して解説しているので、2つの違いを知りたい方も、理解が深まると思います！ - - 数理統計を網羅して...","preview":{"posterSrc":"data:image/png;base64,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日本数学検定協会認定 数学コーチャープロa級のふるやまんがお送りしています。 算数・数学を中心に動画配信しています。 この動画に準拠したテキストも販売しています。 「小学生から高校生まで、算数や数学を通じて幸せにする」 を使命に大阪で塾をしています。 オンラインもオフラインでも指導しています。 どんどん動画を更新するのでチャンネル登録してください。 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**** 「テイラー展開 完全理解への道」シリーズ **** 第12回となる今回は、 「テイラーの定理」 について解説します。 *** * テイラー展開について **** 皆さん、「テイラー展開」に苦手意識を持っていませんか？ ・ まう etcetc しかし、理系たる者、テイラー展開を理解せずに死ぬ訳にはいかない！！・・・ ですよね？ 大丈夫です！ えていけば、 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英語のトリセツ中学2年...","preview":{"posterSrc":"data:image/png;base64,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※ 「今週の級数」以外に良い名前が思いつかなかったという理由もあります。 本来、級数は無限和を指すということに注意してください。","preview":{"posterSrc":"data:image/png;base64,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","isBase64Poster":true},"target":"_blank","position":"33","reqid":"1766201066615217-9538856428917127852-balancer-l7leveler-kubr-yp-vla-248-BAL","isAdultDoc":false,"relatedParams":{"text":"今週の級数#3【数学B】【Mathキン】","promo":"pumpkin","related_orig_text":"ずんだもんの定理【数学解説】","related_porno":false,"related_less_3m_off":true,"client":"d2d","no_cnt":1,"related_src":"serp","related":"{\"porno\":false,\"vfp\":1,\"orig_text\":\"ずんだもんの定理【数学解説】\",\"url\":\"http:\\/\\/www.youtube.com\\/watch?v=-E0IKpAmpr4\",\"src\":\"serp\",\"rvb\":\"Eq0DChQxNTcxNjM1NTc1OTMyNTUzOTQ4NQoUMTM4MzMxMTY1OTA0MjU2NDM4MTkKFDE1NTkzMzk3OTk2Njc5Njg0NTUyChM1MDQ4OTI3NzcyMDIyNjgwODM1ChMyMjI2MDYwMjg0NzM2NTE2MTY5ChMxMTg4OTU1MTg5NjA4MjMzMjUzChM0MDkxMDMxMDEyMTgzNDAyNDU4ChQxMTQzMDY1MjIzNjc4Mjc0MDI0NwoSMjQwMTA5Nzc3MjAxNjQyODE2ChQxMDgzMjI2MTAyNDYzMDkyOTk2NQoUMTU2NjA1MTk3NzkzMTEzMjU0OTEKEzI1MjkyNDk1MTUyMDM5OTQ2NzAKEzE5MzI1NzU3MDYwMTgwNjkzNjgKEzczMjc1MjEyMDQ4MTg4NDg5MTIKFDEwMzQ0OTk2MDQ3MzM1NzUxNDQzChQxNDkzNzM0MDMzMTIxMzQxOTUxNgoTNDMyOTU4MDEwMzkwNTExNjMzMAoTNjU0MTA5OTgyNTA3OTkxMDQ4NwoUMTAzODM5MDM2NzkwNDI5NDM4NzcKFDE3NzU2MDI3NDg2MjMyMDU4MjgwGhUKEzkwNzk1MTIwNjc2NjM4MzQ0NjZaEzkwNzk1MTIwNjc2NjM4MzQ0NjZqrg0SATAY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デカルトの続きは来年になります。 何だかいつもよりも説明がより下手な気もしますがまあ、年末ということで大目に見てやってくださいｗ 時間が空いたら作り直します。 見て欲しい動画；【ゆっくり茶番劇Part1】誰にでもありうる話！ 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で音声では「CHはbcマイナスcosAだから」と言っていますが、正しくは画面にある通り「CH=c-ccosA」です。 ※ 20:21 「sin3x+cos3x=1」とありますが、正しくは「cos3x+isin3x=1」です。 同様に、その後の12角形においても「cos0°+isin0°=1」が正しいです。 失礼しました。 「覚える事はたった3つだけ！ 」とか言ってますけ...","preview":{"posterSrc":"data:image/png;base64,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置き換えって当たり前にできる人とそうでない人がいるんですね． 普段，定理や公式を適応するのと同じだと思えれば一人前です． 三角不等式は，現代数学の「距離」の定義に用いられる重要な不等式です． シリーズ「ベクトルに捧げる，2020夏。 」も今日で12日目です． 7月もあと少しです． 早口×早送りで解説しました。 雰囲気を掴んでもらえたらいいと思っています。 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21時30分投稿（間に合わない場合は３日に１回投稿だよ！） BGM】抒情的で切ないケルト曲「Harvest4」 朱雀青龍 • 【無料フリーbgm】かっこいいオリエンタル曲「Numina」 玄武白虎 • 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なお、本動画で直接参照(紹介)している公開済動画は以下（はるか下↓）の通りです。 大阪大学基礎工学部 電子物理科学科 物性物理科学コースの関山明教授による説明です。 化 #ブロッホの定理 #価電子 #光電子分光 #演算子 #反交換関係 #物性物理学 #大阪大学 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秘湯・露天風呂愛好会｢なちゅらる｣とは､秘湯･露天風呂愛好家の集まりです｡ いろんな事を語り合う健全な温泉愛好会です｡ トークの中心は､旅や温泉の話と､男と女の話｡ 大自然の中で裸になって､お互い本音で語り合えるから人間関係が深まります｡ そこが､このサークルのおもしろいところ｡ 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