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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！1b: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！！1c:T11a6,こんにちは！RIZと申します。
今回は夏休みに一番時間をかけた数学で点数が取れなくて悔しいとは思いますが、間違えた問題についてはしっかり復習して、もし本番で出題された時に間違わないきっかけになったと前向きに捉えましょう！あくまで模試は練習ですからね。
さて、数学の学習方法についてですが、まず数学は3つ大事な要素があります。1つ目が計算能力です。これは言わずもがなですね。2つ目が解法パターンを覚えていることです。典型的な問題の解き方を知っているということですね。最後3つ目が思考法です。これはある問題に対する解法を考えるときの過程ですね。「なぜ」その解法で解くのかということです。
以上を踏まえて、今回の模試では何が不足していたから出来なかったのか考えましょう。例えば時間が足りなかったとすれば、計算が遅かったのか、解法を思いつくまでに時間がかかったのかなどが挙げられますし、単純に解き方がわからなかったとしたら、その時答えを見て理解できた場合は3つ目の思考法が足りなかったと考えられますし、もし答えを見ても理解できない場合は2つ目の解法パターンの把握がそもそもできていないことが考えられます。ここで不足点を洗い出して今後の学習の糧にしましょう。
以下では、上記の3つの要素のうち、特に意識しないと習得できないであろう3つ目の思考法にフォーカスしてお話しさせて頂きます。夏休みの学習で多くの時間を割いたということは、恐らく2つ目の基本的な問題の解法は頭に入っている状態だったけれども、模試などの初見の問題になると解けなくなるという状態ではないでしょうか。(もし違ったら申し訳ないですが、今回はその状態を前提にします。違う場合はコメント欄で教えてください。)この時今までの学習で見直してほしいのは、ある問題に対して、「なぜ」その解法で解くのかしっかり理解していたかということです。例えば「自然数に関してある命題を示せ」といった問題があった時にその問題が解けなかったとします。そこで解答を見ると、数学的帰納法で解いていたとします。こうなった時に、単純に解答で数学的帰納法が用いられていたから、こういう問題は数学的帰納法で解けばいいのかと理解するだけではいけません。なぜ数学的帰納法で解くのかを考える必要があります。それは今回の場合、自然数という条件かつ証明問題であることから、ひとまず数学的帰納法を疑ってみるという思考法が存在するからです。他にも図形問題が出てきたら、①幾何的(図形の性質)に解くのか、②座標に置いて解くのか、③ベクトルで解くのか、などを考えたり、といった思考法も存在します。これらの例はとても単純ですが、意外とこの「なぜ」といったところまで考えていない人が多いです。この場合、単純に解法を暗記しているだけなので、すでに解いた問題は解けるものの、類題になると手も足も出ないという状態にも陥りかねません。数学はこのように、ある具体的な事例から、抽象的な「思考法」を考えることがとても重要です。この思考法は一般的に使えるので、初見の問題でも条件から適切な解法を選択することができるようになります。なのでもし今回の模試が出来なかった理由が、この「思考法」という要素が欠けていたからであれば、今まで使っていたテキストなどを見直して、「なぜ」その解法で解いているのか説明できるようにしてみると良いと思います。
最後になりますが、阪大の文系数学は基礎的なレベルの問題が多いです。今からでも十分間に合います。まずは焦らずに自分が間違えた理由を分析して、特に「なぜ」を考えて勉強してみてください。ご質問等ありましたらコメント欄でお願いします！2:["$","main",null,{"className":"px-4 pt-4 pb-4","children":["$","div",null,{"className":"max-w-3xl mx-auto w-full","children":[["$","div",null,{"className":"mb-8","children":["$","$L7",null,{"href":"https://unilink-app.onelink.me/isbO/h6xeh63x?advice=6dvuWmcBTqPwDZPusmBG","target":"_blank","children":["$","$L8",null,{"src":"/images/web_to_app_banner.jpg","width":3660,"height":1500,"sizes":"100vw","style":{"width":"100%","height":"auto"},"alt":"UniLink WebToAppバナー画像","className":"mb-4 rounded"}]}]}],["$","h1",null,{"className":"text-xl font-semibold mb-2","children":"理系数学と文系数学の違いの捉え方"}],["$","div",null,{"className":"flex justify-between mb-4","children":[["$","div",null,{"className":"text-left text-xs text-caption","children":["クリップ(",7,") コメント(",0,")"]}],["$","div",null,{"className":"text-right text-xs text-caption","children":"11/29 0:27"}]]}],["$","div",null,{"className":"coach-mark mb-4","children":"UniLink利用者の80%以上は、難関大学を志望する受験生です。これまでのデータから、偏差値の高いユーザーほど毎日UniLinkアプリを起動することが分かっています。"}],["$","div",null,{"className":"mb-4","children":["$","$L13",null,{"clientImageUrl":null,"clientUserName":"匿名","infoString":"高卒 大阪府 東京大学志望","adviceId":"6dvuWmcBTqPwDZPusmBG"}]}],["$","div",null,{"className":"mb-8","children":[["$","div",null,{"className":"leading-loose whitespace-pre-wrap","children":[["$","div","consultation-part-0",{"children":[null,"文転して、今まで理系数学をしていたので、文系数学の解き方が苦手です。どうしたら良いですか？違いを良く理解していないので、教えて下さい。"]}]]}],["$","div",null,{"className":"pt-4","children":["$","$L14",null,{}]}],null]}],["$","h1",null,{"className":"text-xl font-semibold mb-2","children":"回答"}],["$","div",null,{"className":"mb-4","children":["$","$L15",null,{"adviserImageUrl":null,"adviserName":"フランダー","adviserDepartment":"京都大学経済学部","adviceId":"6dvuWmcBTqPwDZPusmBG"}]}],["$","div",null,{"className":"coach-mark 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mb-4","children":[["$","div","advice-part-0",{"children":[null,"文系数学と理系数学の違いは数3が入ってるか入ってないかだけですよ。数1A2Bの問題は理系の解き方と同じです。\nただ少し慣れないと感じるのはやはり微積の問題とかが原因だと思います。微積は2Bまでの範囲だと、x^n(nは自然数)を微積分する程度しか出ません。なのでこの関数の形以外が出たら微積の問題ではないと考えるべきでしょう。あとは最小、最大を求めるところで、文系だと相加相乗平均を使いがちです。ただこれは文系が、分数の形の式を微分できないからそうしてるだけであって、理系の勉強しているならふつうに微分してといて問題ないです。数3の微分でもちゃんと使えていれば入試で減点されることはありません。つまり数3の微分以外は全部使わないので忘れてもらって構いません。微分は時々使うので覚えておく価値はある、といったところだと思います。\n最後まで諦めず頑張ってください、応援しています。"]}]]}],["$","div",null,{"className":"mb-4","children":["$","$L16",null,{"adviserImageUrl":null,"adviserName":"フランダー","adviserDepartment":"京都大学経済学部","adviceId":"6dvuWmcBTqPwDZPusmBG","numberOfFan":10,"clipsAvg":21.176470588235293,"adviceRateAvg":4.5,"profile":"プロフィールを編集してください。"}]}],["$","div",null,{"children":["$","$L7",null,{"href":"https://ck.jp.ap.valuecommerce.com/servlet/referral?sid=3364577&pid=884970531&vc_url=http%3A%2F%2Fshingakunet.com%2F%3Fvos%3Dnrmnvccp0000100","rel":"nofollow","target":"_blank","children":["$","$L8",null,{"src":"/images/document_request_banner.jpg","width":3660,"height":1500,"sizes":"100vw","style":{"width":"100%","height":"auto"},"alt":"UniLink 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