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19:T118d,文系数学なら1年で網羅することは数学特化の勉強をしても他の科目が大丈夫なくらいできるのであれば十分可能ですが、他の科目もそれなりの勉強時間を要するようであれば厳しいかもしれません。ただ2年あればどんな状態からでも可能だと思います。
それと数学を全て独学でやるのならば、かなり厳しいものがあるかもしれません。わからない問題等が出てきたときに、質問できる環境は整える必要があります。
あとは文系の中でも目指す学部によって必要な得点率は変わってきますので、その分必要な時間も変わってきます。
総人、経済は全体的に数学が得意な人が多いので6割は取っておきたいところです。
一方で法、文であれば5割をしっかり取り、他の科目で6割取るのでいけると思います。

一応、今からは1年間で合格するための大まかなスケジュールを書いていきたいと思います。
12月〜4月 教科書レベルは完璧にする
5月〜8月 典型的な解法を身につける
9月〜11月 応用レベルを解けるようにする
12月 センター対策
1〜2月 入試問題を解けるようにする

次にひとつひとつの詳細について
まずは必要な参考書ですが、
1.教科書 (学校等で使ってるもの)
2.典型問題集 Focusか青チャートなど
3.一対一対応
4入試過去問
以上4つで十分だとおもいます。
やり方としては、まず教科書の各々の単元を勉強していきます。二次関数、三角関数、等です。
ここでポイントは各単元を教科書でやるごとにFocusや青チャートの該当する単元の例題を全て解くということです。この典型問題集に出てくる解き方は入試問題を解く上で基本的な解法です。入試本番ではこの典型問題集でやった解法のどれを使えば答えにたどり着くのかを考えて解くことになるので、典型問題は問題を見たらすぐに解法が浮かぶくらいまでやりこむ必要があります。そして、各単元ごとにやっていく理由ですが、それはその方が単元ごとの公式と解法が体系的に身につくからです。もちろん入試問題は分野を横断する問題が多々ありますが、それも実際は各分野の足し算であって掛け算ではありません。(掛け算の問題は誰も解けない)したがって、分野ごとに理解することが最優先になります。そしてここを疎かにした人が、よくある、発展問題になると解けなくなるといったことを言う人です。発展問題になると解けなくなるのはそもそも必要な解法が頭の中で揃ってないからです。なので解法は覚えて揃えましょう。頭を使うのはその先です。そしてこのレベルまでを8月までに終わらせればいいペースです。所要時間はおよそ500時間くらいだとおもいます。
次に9月からですが、ここでは一対一対応を使って、各単元を解く中で、どの解法を使うか正しく選ぶ訓練といったところです。
そこでは問題を解いたあとを大事にしてください。解いてうまく解法を選べなかった問題はなぜ選べなかったのか自己分析をして、そして問題文や解いてる中で出てきたグラフや図をよく見て、この文が出てきたらこの解法の可能性が高いな、などといった考察をすることが大切です。
ここまできたらセンター試験は計算速度の勝負なので、12月にさくっと終わらせてしまいましょう。そして1〜2月の入試過去問で一番重要なことは必ず解く必要がある問題と解かなくてもいい問題を見極める訓練となります。簡単な問題は5〜10分で解け、さらに典型問題集レベルなので、そこを見極めることが重要です。あとは時間配分の訓練で十分でしょう。

1年で仕上げるのはやはりかなり大変かもしれませんが、ほんとうに京大に行きたいという気持ちがあれば可能だとおもいます。これからの勉強を頑張ってください。一年後京大でお会いできることを楽しみにしています。1c:Td55,　京大に行けるか否かというのは断言できませんが、数学や英語のレベル上げについては、コツコツと分からないところを理解していくに尽きるとおもいます。

　模試を受けているとのことなので、その結果からまず苦手単元の洗い出しから行いましょう。できれば苦手度で順位付けできると（その後のステップで取り組む優先順位がつくので）進めやすいですが、無理につける必要はありません。
　その後は、それぞれの単元でなにがわかっていてなにがわかっていないのかを明確にします。模試の問題でもいいですし、市販／学校の問題集でもいいですが、その単元の問題を解いていって、例えば数学なら

①次に何をするかがわかっていてペンが動くところ
②何をすればいいかはわかるがペンが進まないところ
③何をすべきかわからないところ

英語（例えば和訳・作文）なら

①読む／書く文の構造が掴めて解答を作れるところ
②構造のイメージはつくが意味や英文を構築できないところ
③文の構造が掴めないところ

くらいに分類できるといいかと思います。①は合っていれば理解できているところ、間違っていれば誤った理解／抜けのある理解をしているところです。②は理屈は理解できているものの方法がわからないところです。③は理屈が理解できていないところです。

　取り組む順番は③→②→①ですが、①の誤った／抜けのある理解のところは、見つけた瞬間に正しい認識に直せれば直してしまいましょう。もし正しい認識を飲み込めない場合は③に分類しなおします。

　③では、とりあえず理屈を理解するのがゴールです。教科書や参考書を読む、先生や友人に聞く、など方法はなんでもいいですが、概念としてイメージを掴みます。掴めたら②に分類しなおします。

　②では、すべきことと実際にする作業（英語なら構造と意味）をリンクさせることがゴールです。問題集などであれば解答を見るなどして、そこで進められているステップを一つ一つ納得していきましょう。（ここで“完全“には理解できなくてもいいです。そのステップがとられている理由とその結果に「納得」することが大事です。）

　③のところは②まで一気にやってしまう方がいいと思います。実際に手を動かして作業すると頭に入りやすいからです。①のところで残る問題はペースや計算ミス、語彙力などと言ったものが主だと思うので、ひたすら数をこなすのみです。
　また上の分類とは関係なく、わからない問題や内容に出会ったら、放置してため込んでしまうと後でビュッフェ状態になってしまうので、放置せずにその場で（その日のうちに）最低限納得までしていくといいと思います。自力で納得できなかったら人を頼ってしまいましょう。

　最後になりますが長文で失礼しました。頑張ってください！！2:["$","main",null,{"className":"px-4 pt-4 pb-4","children":["$","div",null,{"className":"max-w-3xl mx-auto w-full","children":[["$","div",null,{"className":"mb-8","children":["$","$L7",null,{"href":"https://unilink-app.onelink.me/isbO/h6xeh63x?advice=XFuOBmQBp00JfyF5Bvho","target":"_blank","children":["$","$L8",null,{"src":"/images/web_to_app_banner.jpg","width":3660,"height":1500,"sizes":"100vw","style":{"width":"100%","height":"auto"},"alt":"UniLink WebToAppバナー画像","className":"mb-4 rounded"}]}]}],["$","h1",null,{"className":"text-xl font-semibold mb-2","children":"東京大学受験について"}],["$","div",null,{"className":"flex justify-between mb-4","children":[["$","div",null,{"className":"text-left text-xs text-caption","children":["クリップ(",1,") コメント(",0,")"]}],["$","div",null,{"className":"text-right text-xs text-caption","children":"6/16 12:05"}]]}],["$","div",null,{"className":"coach-mark 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items-center py-4","children":[["$","div",null,{"className":"flex-1 mr-3","children":[["$","div",null,{"className":"mb-1","children":"応用問題を解けるようになるには"}],["$","div",null,{"className":"text-xs text-caption line-clamp-2 mb-1","children":"各大問の最後の問題は大抵それまでの小問をうまく利用すれば解けます。例えば、整数問題などで最初に具体的な数値を求めたりさせることがありますが、あれは実験によって何かしらの法則を見つけさせることが目的であることも多いです。小問が何のために設置されているか意識的に考えてみるのも良いと思います。\n逆に完答できたのはなぜか、どういう思考をしたのかを研究するのも良いと思います。\nまた、問題量をこなすようになれば、自然と問題の解法が浮かんだりもしますので、焦らず演習を積んでください。以下おすすめの問題集です。\n\n新数学演習\n難易度高め。入試問題の難〜最難レベルを扱っています。問題量も多めですので演習量を積むにも良いです。\n\n大学への数学\n東京出版の月刊本。巻末の学力コンテストの難易度は凄まじいですが、挑戦してみるのもいいかもしれません。また、大数模試(スタンダードコースか最難関コースのいずれか)が掲載されており、最難関コースは難易度も適切で制限時間も設定されているので、模試を解く感覚でやってみてください。\n\n青本\n東京大学へのパスポート(駿台文庫)という東大実戦の問題集があります。同じようなものが河合塾からも出ています。\n\n過去問\n東大の数学50ケ年(聖文出版)などがあります。コロナ禍で倒産したので、Amazon等のみで入手できる可能性があります。50年分、前期と後期の分が掲載されています。解答はありますが、解説は付いていないのでわからないところは先生等に聞くといいかもしれません。\n\n参考になりましたでしょうか？\n模試で解けなかった問題は解説を見て、応用可能なポイントを理解するように心がけてください。また、普段は、難易度の高い問題を何日かかけて考えてみたり、他の解法を色々思い浮かべてみたりしても良いと思います。\n\n\n\n"}],["$","div",null,{"className":"flex mb-1","children":[["$","svg",null,{"stroke":"currentColor","fill":"currentColor","strokeWidth":"0","viewBox":"0 0 24 24","className":"text-subPrimary 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