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19:Te13,結論、これから進めるべき順序は以下の通りです。
①核心の星1、2(3は得意でない限り多分しんどい)
②阪大過去問2年以上(特に頻出分野は入念に)
③本番のOP・実践とその復習
④阪大過去問10年分くらいを2周

入試問題の核心の問題チョイスはかなりいいですし、一冊で数Ⅲまで網羅できるのでオススメですが、解答の思考の流れに違和感を持つことがあったので、注意してください。(解答通りの解法でなくて良い。数学センスのある人に質問できると良し)
星3はかなり難しい(正直解けなくても構わない)ので、まず星1、2あたりから始めることをオススメします。
難関編を解いたことはありませんが、正直必要ないと思います。
あくまで、全単元の復習＆初見力向上＆パターン化が目的という認識で大丈夫です。

入試問題の核心に入る時期もかなり遅めなので、実践模試の過去問は、まず必要ないと思います。
ただ、試験に使った5時間が無駄になるので、本番のOP実戦の復習はしてください。
過去問も同様ですが、復習する際は、どういう力が足りないのか、過去に学んだ知識がどう使われているのかをきちんと分析してください。


普段の勉強の復習法は、
①自力で解く
②解答チラ見
③もう少し自力で解く
④解答を見て、初見の段階でどう考えていれば正解できていたのか考える
⑤④の内容を抽象化してメモする
⑥解き方とそれを思い付いた理由を空で言えるようにする
⑦頻繁に自分のメモを見返す
⑧期間をおいて⑥をする

こんな流れです。
メモするのは面倒ですが、復習する際 結果的に時短になるのでオススメです。(僕の場合、計算ミスを減らすためその原因と対策もメモして、何度も見返していました)


僕の分析では、阪大は以下の問題が頻出です。
①体積の問題
②複素数平面＋α(特に回転)
③微分・積分を絡めた不等式＋極限
④確率・漸化式＋極限
⑤気持ち悪い整数問題(対策困難で捨て問になることが多い)or任意の単元から一題

特に複素数は広い概念を持ち、色々な分野との複合問題が作りやすいので、ほぼ100%出ると思っていいです。
あと、体積問題の本質は軌跡と領域で、特に一文字固定法と相性が良いので、よく勉強しておいてください。
不等式は大-小して微分したり、グラフ的に考えたりすれば、どうにかなります。(類似問題をたくさん解くべき)

阪大は出る単元がほぼ決まっていますし、細かい知識はあまり問われないので、きちんと対策すれば半分以上は取れます。
受験生は、マニアックな知識が必要だと考えがちですが、大学が求める人材や公平性を考慮すると、それを問うことにメリットがありません。(これを理解した上で解くと、思考にノイズが入りにくいです)

「その問題のみで使える知識」に意味はありませんから、「本番でも使える知識」だけを抽出して学び取るよう意識してください。(そのための抽象化です)
残り時間は少ないですが、正しい受験理論をお持ちだと思うので、自信を持って頑張ってください。1a:Te98,こんにちは！阪大経済の者です。
求めているものとは少し違うかもしれませんが、実体験を交えてアドバイスをさせていただきます。


結論から言って、阪大の文系数学を受験するうえでは実践力向上編より上の参考書は必要ないと思います。理由は時間と難易度の２つです。

まず、文系の数学青より上の数学参考書となると文系プラチカか１対１対応あたりになると思います。まず文系プラチカは明らかに難易度が高すぎてオーバーワークです。

次に１対１対応の数学はプラチカほどではないにしろ阪大対策には必要ない難易度が多い＋単純に４冊あって時間がとんでもなくかかってしまい、直前期に行うのは無理があります。
私は６月ごろからかなりの時間を費やして取り組みましたが、入試で役に立ったのは２割程度といったところでした…
実力向上編はいい参考書ですし、内容をしっかりと落とし込めれば必ず大きな味方になります。

A問題がきっちり解けているのであれば基礎は十分定着していると思うので知識が足りないわけではなく、応用力や発想力が追い付いてないだけだと思います。こう聞くと難しそうに聞こえるかもしれませんが、これらの力はたくさん問題演習を積んだらおのずと身に付きます！実際私も阪大実践では偏差値43でしたが、本番では8割とることができたのでこれからの伸びに期待しておけばOKです！

また、過去問分析をしたらわかる通りC問題は理系数学との共通問題になっているものがほとんどです。文系で完答できる人なんてほぼいないので小問だけ答えて部分点を少しでも取れれば十分です。


以上を踏まえてこれからの勉強についての指針なのですが、とにかく問題演習を積むことは必須なので阪大だけでなく、神大や横国を含めて過去問を解きまくるのがおすすめです。

また、分野別で苦手分野を洗い出していくのも大切です。例えば、阪大は毎年のように積分関連の問題がでるので絶対値積分や定数分離、最大最小値系など様々な種類の積分に取り組んで、必要に応じて分野別参考書を追加してみてください。青チャートなども網羅系をやりなおすのも◎です。
また、1対1対応は分野ごとで使うのならかなりタイパよく使えるので、分野ごとに取り組むのはおすすめできます。


分野別のおすすめ参考書いくつか書いておくのでよかったら使ってみてください！また、取り組むときは必ず苦手＆頻出分野を優先1冊ずつ完璧にすることだけ意識してください。

ベクトル：10日間で極めるベクトル(理系のための～と書いてあるが文系にとっても良書、10日間では絶対に終わらない重さなので20日くらいはかかるつもりで。必要ない高難度の問題もあるので取捨選択してください)
微積：1対1対応の数II(工夫や考え方が体系的に学べる)
確率：標準問題精講・確率編

あとは近年は三角関数なんかも多めなので対策するに越したことはないですね。

繰り返しになりますが、阪大文系数学は標準問題さえ解ければ十分ですし、数学が苦手教科ならなおさらです。このまま進められれば一切問題ないです！応援してます！1c:Td3c,京大文学部所属のvenusと申します。よろしくお願いします！

ひとまず、数学での失点が致命傷にならないレベルには仕上げたいですよね。
東大受験生レベルとなると、国英社で大きなリードを作ることは簡単ではないです。配点が他の3科目より小さいのに、数学で一番差がつきます。よって、数学が苦手な受験生は、国英社で数学をカバーしつつ、数学でも大きく離されない、という戦略になるでしょう。

数学に関して、私のおすすめは、これまでに出会った問題を全て解けるように復習すること、です。
模試で間違えた・解けなかった問題、参考書でまだ理解が曖昧な問題、etc.。
※解ける問題の復習は時間の無駄なのでしなくて良いです。

これまでに膨大な量の問題に出会ってきたと思いますが、それらは全て入試本番の問題を解くためのヒントとなり武器となります。

ただし、ここで大事なのは、過去の問題それ自体が解けるかどうかではなく、その問題の本質や考え方を捉えた上で、類題に対して再現性を持って取り組めるかどうか、ということです。なぜその解法を採ったのか、なぜその式変形をしようとしたのか、押さえておくべきポイントはどこで、どういう場合に有効なのか、などを意識すると良いでしょう。

手元にある資源を最大限に有効活用してください。

もう一つは過去問です。冠模試の過去問も良いですね。出来るなら、記述の解答を信頼できる先生に添削してもらうと良いです。
記述では、自分が理解しているということを採点者に理解させなければなりません。そのために、採点者の意見や視点を知ることができる添削は効果があると思います。

なお、ここまで、青チャートレベルの基本は備わっている前提で話を進めています。青チャートのレベルが完璧になっていれば、数学で致命傷を負うことはほぼないと言ってよいでしょう。応用問題も基本の積み重ねです。

他教科にも一応触れておきます。

国語は過去問添削が良いでしょう。数学同様、採点者を想定した解答をする練習です。古典の基本事項はきっちり押さえておきましょう。

英語も添削はしてもらいましょう。英作、和訳、要約など、東大は盛りだくさんですね。
また、本番を想定して、通しで何年分かやってみましょう。東大英語は時間配分が命だと思います。本番での立ち回り方をイメージできるように。

地歴も論述の添削が中心でしょうか。国数英と比べれば、努力が結果につながりやすい科目と言えるので、ぜひ地歴で稼ぎたいところです。


以上、直前期にやると良いかなと思うことを述べてきました。
最後に、何より大切なのは体調管理です。直前期で最大限実力を伸ばし、本番でベストを尽くすために、体調には細心の注意を払ってください。

質問者さんの健闘を祈っています！1d:Tef4,今年の東大模試の文系数学で全体6位を取り、現在は仮面浪人をしている者です。
質問に答えさせていただきます。
京大文系数学は20年程度解きました。

以下、「標準的」「解きやすい」といった表現はは京大文系数学の本試験の問題を基準に考えるものとします。

京大文系数学ですが、2021年以降は易化傾向にあることはご存知だと思います。具体的には、問題の難易度は標準的なものが多いぶん、計算力や論理性（必要条件・十分条件の使い分け）が重要になったということです。これは、数学が苦手でも愚直な努力（※1）をすることで合格点がとりやすくなったことを意味しています。

※1　過去問や問題集を反復し、計算を含めて早く正確に解けるようにする・不安な箇所は添削を受ける、といったいわゆる”普通”の勉強を指します。

数学が苦手ということなので、恐らく4割〜6割が目安になると思います。座標・微積分の問題は過去問の何十年を通して頻出であり、解きやすい問題が多いため、座標・微積分（+その他の比較的簡単な問題）で完答を狙うことが最適かと思われます。
今年の場合、座標・図形（第3問・第5問）+比較的簡単な問題（第2問）の3問のうち2問以上を解き切る、といった感じです。

これまでのことを踏まえると、以下のような勉強の進め方がお勧めです。（具体的に今どのような勉強をされているか分かりかねるので、質問者様の状況に応じて不要な部分は省いて考えてください！）

①入試標準レベルの問題集（文系プラチカやスタ演など）の問題を20分以内に解けるまで何度も反復する。

学校や塾などで質問できる環境がある少しでもある場合はスタ演がお勧めです。易〜標準レベルの問題・計算力が必要な問題が多く載っているからです。
「京大の問題では定石が上手く使えない」とのことですが、そういった場合はスタ演レベル（≒京大入試で易しめの問題）の問題を解いて定石を使う経験を地道に積むのが最適だと思います。
間違えた問題は解き直すだけでなく、その問題を解くために必要だった考え方（例:平面図形で90°が出てきたら三角比の利用を考える）を解答解説のページや専用のノートなどに残しておくと幅広い問題に対応しやすくなります。


②別の問題集や他大学の過去問で座標・微積分の問題のみをやる

座標・微積分はどの大学でも出題頻度が高いので、かなり対策しやすいと思います。東大文系・一橋・旧帝文系の過去問から座標・微積のみを選んでやるのがお勧めです。これらの分野は具体的な問題を通して計算力を鍛えることが最も重要です。自分の場合、計算処理がスムーズにできるまで同じ問題を何度も解き直すことで計算力を付けました。
座標・微積は、その場での思いつき（※2）が必要とされないぶん、愚直に計算力を付ければ、安定して得点ができる分野です。

※2 整数問題で実験をして規則性を見出す、場合の数で数え上げを工夫するなど


成績を拝見させていただきましたが、京大に現役合格する力は持っておられると思いますし、数学が人並みにできるようになれば合格がさらに確実なものになると思います！

是非頑張ってください！！2:["$","main",null,{"className":"px-4 pt-4 pb-4","children":["$","div",null,{"className":"max-w-3xl mx-auto w-full","children":[["$","div",null,{"className":"mb-8","children":["$","$L7",null,{"href":"https://unilink-app.onelink.me/isbO/h6xeh63x?advice=0xlBZmsBTqPwDZPumtuD","target":"_blank","children":["$","$L8",null,{"src":"/images/web_to_app_banner.jpg","width":3660,"height":1500,"sizes":"100vw","style":{"width":"100%","height":"auto"},"alt":"UniLink WebToAppバナー画像","className":"mb-4 rounded"}]}]}],["$","h1",null,{"className":"text-xl font-semibold mb-2","children":"数学が苦手な理系の数学の得意になる方法は"}],["$","div",null,{"className":"flex justify-between mb-4","children":[["$","div",null,{"className":"text-left text-xs text-caption","children":["クリップ(",20,") コメント(",0,")"]}],["$","div",null,{"className":"text-right text-xs text-caption","children":"6/17 16:25"}]]}],["$","div",null,{"className":"coach-mark 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