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1a:T1103,まず、この時点でチャートの例題が解けるようになっているのは素晴らしいと思います👍
基礎力は着実についてきていると思うので全く悲観しなくて良いです。

どういう所で点を落としているのかわからないですが、どの分野も青チャートの例題はほぼ解ける状態だとすると、その先の訓練が少し足りていないのかなと思います。

具体的には「少しひねってあるが、青チャートレベルの基礎知識を上手く使えば解き切れる標準問題を見抜いて・解ききる力」をつけることです。

(ここでいう基礎知識というのは、青チャートの例題1つ1つが扱っているポイントのことです。)


入試問題は

🔆「青チャート例題レベルの基礎問題」

🔆「少しひねってあるが、青チャート例題レベルの基礎知識を組み合わせたり、発展させたりすれば解き切れる標準問題」

🔆「基礎知識だけでは解きにくく、最後に回すべき難問」

の３つに大別されます。

入試本番は全5問がどの種類なのかを見極め、解く順番を決めた上で、上記の基礎問題と標準問題を解けるところまで解き切る必要があります。

基礎問題はほとんどの受験者が解ききれ、標準問題はそれ以前の勉強によって差がつき、難問は極めて少数の人間しか試験時間内に解けないため、標準問題をどれだけ解けるかが勝負となります。


では先述の、「少しひねってあるが、青チャートレベルの基礎知識を上手く使えば解き切れる標準問題を見抜いて・解ききる力」をつけるには何をすれば良いのか？

その答えが過去問演習になります。

普通の参考書ではダメなのかと思うかもしれませんが、一般的に難しいとされている参考書は、ここでいう標準問題だけを集めたものが多いです。
なので、こういった参考書だけでは実際に入試で出る基礎問題や難問の手触りが学べません。

また、過去問と同じ問題は出ないと思われるかもしませんが、ポイントとなる部分が同じ、つまり傾向に沿った「似た」問題はよく出るので、過去問演習はとても効果的な志望校対策といえます。

早めに過去問演習を始めた方が、より早く自分の弱点に気づくことになり、余裕を持って対策を立てられるので、今から取り組み出して良いかと思います。


具体的な進め方ですが、はじめのうちは、得意な分野からでも、近い年度からセットで解いていっても、好きなように進めればいいと思います。（直前期の演習用に、最近の2、3年度分は残しておくことをお勧めします。）
時間制限も秋ごろまではかけなくていいと思います。

とにかく、

🔆その問題がどの種類の問題なのかを考える
（多くの過去問集には難易度指標がついているのでそれを参考にしてください。鉄緑のものが詳しくて良いと思います。）

🔆標準問題を通して基礎知識の応用方法を吸収していく
（重要なポイントをまとめているのはとてもいいと思います！自分も大事だと思ったところをルーズリーフに書き溜めていき、試験前にはファイリングしたものに目を通していました。）

🔆基礎問題や標準問題が解けなかった場合、どうして解けなかったのかを考え、次に同じようなところで詰まらないようにするにはどうすればいいか考える

🔆基礎知識の抜けに気付いた場合は、適宜チャートを見返したりして復習する

といったことを意識して進めてください。

注意点としては難問の復習に時間をかけすぎないことです。必要最低限の知識だけ吸収してとばしましょう。

色々と書きましたが、この辺りのことは「受験の叡智」という本に、より詳しく、説得力のある形で書かれているのでぜひ読んでみてください！1b:Tdef,こんにちは！
数学の点数を伸ばすにはどうすれば良いかという質問ですね。

まず、共通テストと2次試験の数学は別物だと考えましょう。これから、それぞれについての勉強法についてお話します。

共通テストについて、こちらは誘導があり、「問題の言いたいこと」を理解して、その通りに素早く正確に解く力が必要です。問題の誘導には意図がありますから、それを理解して上手く誘導に乗る練習をしましょう。具体的には誘導付きの問題を解きまくるしかないです。誘導に乗ることができれば、方針で困ることはないです。計算力も大切なので、時間を計って解く練習もしましょう。

2次試験について、こちらは誘導がほぼないです。問題を見たときに、
1. 問題文から求めるもの、証明すべきことを理解する
2. 1の内容(ゴール)から逆算して考えてみる
3. 問題文の情報(スタート)からとにかく手を動かしてみる
の順番で解き進めていくかと思います。これの2と3が難しいのですが、どちらにおいても大切なのは、思いつく解法や使えそうな知識の量を増やすことです。僕はこれらのことを「引き出し」と表現するのですが、問題を解く際に1つ引き出しが出てきて、ダメそうだったら戻して、また1つ別の引き出しが開いて、というイメージです。これが多ければ多いほど、難しい問題に対処できるようになってきます。この引き出しを増やすためには、とにかく経験を積みましょう。問題集でも過去問でも構いません。「この形の式にはこの変形が上手くいったことがあるな」や、「この数列はこの置換が上手くいったことがあるな」といった経験が自分の引き出しとなってくれます。問題集や過去問を解いて丸つけをする際に、ただ○×をつけるのではなく、なにか教訓を考えてみると良いです。解けなかった問題からは必ず教訓、すなわち経験が得られます。これを意識して学習しましょう。

最後に、問題を解く際にミスを減らす方法についてお話します。図の書き間違えや計算ミスなどでの減点があったとのことですが、まずは焦らないようにすることです。時間に余裕がなく、苦手科目でしたら焦ってしまうのも分かりますが、焦りは最大の敵です。「引き出し」も減りますし、ミスも多発します。焦って解く5問より、丁寧に解く2問の方が貰える点数は多いので、どんなに時間が迫っていても丁寧に解きましょう。そして、ミスが多いとの自覚があるのであれば、適宜計算チェックを行いましょう。試験の最後に計算ミスが発覚しても、そこから直すのは時間がかかりますし、何よりリスキーです。しかし、解きながらチェックしていれば、直す量も減りますし、直す際の時間的制約もあまりありません。面倒かもしれませんが、大問1つにつき2～3箇所チェックポイントを設けましょう。それだけでミスは減るはずです。

以上のことを意識して、数学の学習に励んでみてください！あなたの合格を心より応援しております！2:["$","main",null,{"className":"px-4 pt-4 pb-4","children":["$","div",null,{"className":"max-w-3xl mx-auto w-full","children":[["$","div",null,{"className":"mb-8","children":["$","$L7",null,{"href":"https://unilink-app.onelink.me/isbO/h6xeh63x?advice=7MC6yGUBTqPwDZPuE1Tx","target":"_blank","children":["$","$L8",null,{"src":"/images/web_to_app_banner.jpg","width":3660,"height":1500,"sizes":"100vw","style":{"width":"100%","height":"auto"},"alt":"UniLink WebToAppバナー画像","className":"mb-4 rounded"}]}]}],["$","h1",null,{"className":"text-xl font-semibold mb-2","children":"数学的センス"}],["$","div",null,{"className":"flex justify-between mb-4","children":[["$","div",null,{"className":"text-left text-xs text-caption","children":["クリップ(",1,") コメント(",0,")"]}],["$","div",null,{"className":"text-right text-xs text-caption","children":"9/11 22:02"}]]}],["$","div",null,{"className":"coach-mark 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items-center py-4","children":[["$","div",null,{"className":"flex-1","children":[["$","div",null,{"className":"mb-1","children":"数学のできる人"}],["$","div",null,{"className":"text-xs text-caption line-clamp-2 mb-1","children":"初見の問題が解けるようになる数学の勉強法について話しますね。\n\nまず、初見の問題は大きく分けて2つあります。\n\n① 基本問題だが自分にとっては初見\n② 応用問題で多くの人にとって初見\n\nまず、①について\n基本問題の演習を繰り返し、基礎固めをしてください。\n具体的な方法は下に書いておきますね。\n\n次に、②について\n応用問題は基本問題の組み合わせです！\nなので、身についた基礎をどの場面でどう使うか考える練習をしましょう！\nこれも具体的な方法を下に書きますね。\n\n\n上の①②に対応する\n数学の『オススメ教材』と『オススメ勉強法』について紹介します。\n\nまず、『オススメ教材』ですが\n全範囲を満遍なくカバーし、数学の基礎力向上に最適な教材として\n・青チャート1A2B\nをオススメします！\n\n解答解説がしっかりしていて、\nなおかつ、問題を解くときの考え方まで紹介しているので、基礎固めはこの教材を何周もすれば十分です！\n\n基礎がしっかりできていれば、\n全国の受験生が受ける模試であれば\n偏差値60〜65程度は到達可能です。\n\n青チャートを完璧にすると\n模試の時にどれが基本問題でどれが応用問題かわかるようになりますよ！\n\n次に、青チャートが終わったならば\n今度は身についた基礎を使う練習\nつまり、応用問題を解くために基礎をどの場面でどう使うかを練習しましょう！\n\nこの演習用として\n・1対1対応の数学\n・プラチカ\n・やさしい理系数学\nなどがオススメです！\n\n次に『オススメ勉強法』ですが\n青チャートを使うかどうかに関わらず、\n問題の考え方や解答を理解した後に解答を見ずに\n最初から最後まで自力で再現してみることが大切です。\n\nここで、再現できないようであれば、\nまだまだ理解が足りてないということです。\n\nつまり、\n問題を解く\n↓\n考え方と解説を理解する\n↓\n解答を見ずに、自力で再度解く\n\nこの3つのことを繰り返すことで飛躍的に数学力が上がります！\n\nぜひ、実践してみてください！"}],["$","div",null,{"className":"flex mb-1","children":[["$","svg",null,{"stroke":"currentColor","fill":"currentColor","strokeWidth":"0","viewBox":"0 0 24 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items-center py-4","children":[["$","div",null,{"className":"flex-1","children":[["$","div",null,{"className":"mb-1","children":"東大入試 次元が違う"}],["$","div",null,{"className":"text-xs text-caption line-clamp-2 mb-1","children":"質問者様が文系ということですが、私が理系なので数学のお話をさせてもらいますね。\n\n\n普段、練習問題などを解く時に、「この問題はこう変形したらうまくいくなあ〜」となんとなくで終わらせていませんか？\nもちろん形式的な(公式などの)理解も必要ですが、なんとなくの理解で東大数学を突破するのは難しいでしょう。\n\n特に数学において、本質を見極めるためには「同じような問題をいくつも解いてみる」ということが大切です。\n問題集によっては1パターンにつき多くて2、3つくらいしか問題が用意されていなかったりします。それでは本質が見えてきません。パターンを覚えて理解した気になって終わりです。\n\n苦手な分野に絞ってもいいので、類題をいくつも解いてみてください。その際、東大の過去問(確か分野別に纏まっているものがありましたよね)や、東大オープンの過去問(駿台の数学は癖があるので、最初に手を出すなら河合塾が良いでしょう。私は駿台には手が回りませんでした笑)などがおすすめです。\n\nいくつも類題を解いていると、似たような問題でも違う点、違うような問題でも類似した点、などが見つかると思います。気づいたことはメモをして残しておきましょう。言葉にして残すことで頭が整理されますし、注意をしながら解くことができます。\n\n日々少しずつで良いので、このような丁寧な学習を続けていけば、段々と頭がクリアになってきて、問題がよく見抜けるようになるはずです。\n\n\n追伸ですが、東大の問題は難しい！と思って解くと、比較的単純な問題すら解けなくなるという現象が起こります。「東大とはいえ、簡単な問題もあるやろ！」くらいの気持ちで向き合うのがおすすめです笑\n\nどちらにせよ、東大を意識した問題演習を詰んでいけばそのうち慣れて、難しい問題、簡単な問題の見分けもつくようになりますよ！\n\n応援しています！\n\n\n\n"}],["$","div",null,{"className":"flex mb-1","children":[["$","svg",null,{"stroke":"currentColor","fill":"currentColor","strokeWidth":"0","viewBox":"0 0 24 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items-center py-4","children":[["$","div",null,{"className":"flex-1","children":[["$","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":[["$","svg",null,{"stroke":"currentColor","fill":"currentColor","strokeWidth":"0","viewBox":"0 0 24 24","className":"text-subPrimary 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items-center py-4","children":[["$","div",null,{"className":"flex-1","children":[["$","div",null,{"className":"mb-1","children":"模試の数学が取れるようになるまで"}],["$","div",null,{"className":"text-xs text-caption line-clamp-2 mb-1","children":"こんにちは、名古屋大学医学部のファルコンといいます。\n\n時間が無く、解ききれない→これに関しては確かに演習不足が大きな原因だと思います。演出を重ねることで、このタイプの問題は××を使うんだといった接続を早めることができます。\n\n後々落ち着いて考えれば解ける問題を落とす→これについては前の時間が無い〜に対して逆のことを言ってしまいますが、問題を解き始める前に見通しをたてるクセをつけるといいですよ。\n\n与えられた条件から結論を導くのに、どの公式・考え方を使えばよさそうか？を考えてから解答を書くことで闇雲に解くのを防げます。\n\n数学を演習する時に、｢なぜそうなるのか？｣｢どうしてこの式を使うのか？｣を常に考えてやるといいですよ。\n\n公式ひとつとってもどうしてその公式が成り立つか？その公式は何を意味しているのか？を意識するだけでも変わります。\n"}],["$","div",null,{"className":"flex mb-1","children":[["$","svg",null,{"stroke":"currentColor","fill":"currentColor","strokeWidth":"0","viewBox":"0 0 24 24","className":"text-subPrimary mr-1","children":["$undefined",[["$","path","0",{"fill":"none","d":"M0 0h24v24H0V0z","children":[]}],["$","path","1",{"d":"M12 6c1.1 0 2 .9 2 2s-.9 2-2 2-2-.9-2-2 .9-2 2-2m0 10c2.7 0 5.8 1.29 6 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items-center py-4","children":[["$","div",null,{"className":"flex-1","children":[["$","div",null,{"className":"mb-1","children":"模試になると数学が解けない"}],["$","div",null,{"className":"text-xs text-caption line-clamp-2 mb-1","children":"その気持ち分かります。私も模試になると毎回解けるのに解けないもどかしさを感じていました…\n\n原因や克服法は人によって異なると思いますので、私の経験を元にしてお話いたします。\n毎模試終わりに、解けない理由を色々と考えてみた結果\n（1）試験になった途端に無意識に軽くパニックになっていること\n（2）気づかなかった解法は自分があまり使いこなせていない解法であったこと\nの2点について思い当たりました。\n\n先に（2）の克服法から申し上げると、自分が少しでも不安に感じた部分をチャートのような問題集で何周も演習することで克服しました。また、センター数学では、記述では用いないような解法を指定されることが多いですが、結局は基礎的な解法をつなぎ合わせるだけなので、チャートを完璧にすることで克服できると思います。ここで大切なのは「漏れなく」「完璧に」解法を習得することです。\n\n（1）については時間を計りながら、自分があたかも本試験を受けているかのように思い込んで過去問を解くことで克服しました。要は場馴れです。場馴れをすることで、だんだんパニックは収まってくると思います。その際、自分がどう考えながら過去問を解いたかを、解いたあとに反芻して次への反省にするということを、毎回行うことが大切です。また、わからない問題に出会った時に、大人しく諦めて次の問題に移ることも大切です。\n\nまだセンターまでは時間があります。今の時期に焦って基礎を疎かにせず、自分としっかり向き合いながら基礎を丁寧に完璧にしていってください。\n\n長文駄文失礼致しました。これからのご健闘をお祈りしております！\n\n\n"}],["$","div",null,{"className":"flex 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