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14:I[3866,["212","static/chunks/212-70508e17017a12c2.js","231","static/chunks/231-5dc9f3acdba63b0c.js","171","static/chunks/app/search/%5Bquery%5D/page-1b78afd42da470a6.js"],"AdOnAdviceList2"] 13:Tcd3,私も数学1A苦手でした😭‼️ その状態から参考書を使って河合全統模試で全国偏差値70まで伸ばした経験があるので、その時の体験なども踏まえて回答させていただきますね‼️ まず前提として、数学1Aを受験で使われるということですが、 1Aは共通テストのみでしょうか。共通テストのみで必要なのか、私大でも選択科目として使おうと考えているのかによってもやるべきことが変わってくるかなと思います。特に共通テストはクセがすごいので、共通テストのみで考えているならなるべく共通テストに寄せた対策をしていきたいところです。 そのうえで数学が苦手ということですが、中学範囲の数学の理解は問題ないでしょうか。中学の内容が怪しい場合には『やさしい中学数学』などを活用し、苦手な範囲をカバーしていただきたいです。 そのあとの参考書ですが、共通テストのみであれば個人的には緑チャートがおすすめかもしれません。はじめからマーク形式・共通テスト形式で、よく出る問題パターンが網羅できるので、そちらのほうがより効率的に早稲田合格に近づけるのではないかと思います。 一方で共通テスト以外で私大の個別試験の数学を受験する予定がある場合には黄色チャートは選択肢としては悪くないと思います。 黄色チャートは例題だけでも1A2B合わせて596題ありますが、私の経験からお伝えすると独学で進める場合、1週間最大20問、月80問が進められるペースの上限だと感じる(これを超えると完璧にするハードルがかなり上がり、他科目との両立が難しくなる印象です)ので、かなり今からはじめるとすると、 596➗80≒7.5か月なので、 高2の1月いっぱいくらいまでで完成するイメージです。ここからなら共通テスト対策も十分できると思いますし、最悪黄色チャートがうまくいかなかった場合でも挽回できるだけの時間は十分にあります。なので、チャレンジする価値はありそうですね😊‼︎ ただ、チャートは1冊が分厚く、完成させるまでの難易度が高いので、本当に数学が苦手という場合には攻略難易度が高いと思います。黄色チャートが今ひとつ芳しくない場合には、薄い参考書を複数冊積み上げていく少数精鋭型の方向で勉強してみるのも手だと思います。 参考書としては具体的には ・ゴールデンルート数学1A2B(50問) ・文系の数学重要事項完全修得編(152問) ・文系の数学実戦力向上編(80問) などが挙げられます。これらの参考書は網羅性こそ落ちますが、仕上げる難易度が低いので完璧にはしやすい参考書になります。文系数学の場合なら無理してチャートに拘る必要は必ずしもないでしょうから、一考の価値はあると思います。 参考にしていただけたら幸いです🙇‼︎15:T1575,自分は東大生ですが、周りには京大生も多く、ともに勉強してきました。その経験をもとに、少しでも役立つアドバイスができればと思います。以前書いた回答と一部重複する部分がありますが、ご了承ください。 まずは私が行ってきた数学のルートを紹介し、それを一般化したいと思います。 1 FGを2周と間違えたところ少し 2 ハイ完を3周 3 鉄緑会東大数学問題集 一般化すると、 1 数学の解法をしり、実際に使える段階まで持っていく。 2 高度な問題に触れ、解法の使い方、応用方法、難問へのアプローチを勉強する。 3 入試で戦略的に得点する方法を過去問を用いて研究する 数学は、この流れに沿って勉強することで、つまずくことなくスムーズに成績を伸ばせます。 数学に苦手意識を持っていると、これからより多くの難問に立ち向かう受験生にとって少し不利になります。いろはさんは、解法を学ぶ段階を丁寧にこなしてきたと思うので、次はその解法をどのように活用するかを考える段階に入っているのではないでしょうか。 解法ツールの使い方を学ぶことは、大工さんやアーティストが自分の道具と向き合い、それを駆使してより高いレベルへと進化していく作業に似ています。では、具体的にどのようにするべきか、一つの案を提案させていただきます。 一つは、自分の実力よりも少し上の良問に触れ、思考力を鍛えることです。良問とは、単なる計算問題ではなく、解法ツールの使い方が画期的であったり、他の問題にも応用できる解法が含まれている問題のことを指します。オーバーワークを気にされているようなので、量が少なめだが効果が絶大なハイ完をお薦めさせていただきます。 * 数1A2Bと数3Cの二冊構成で、各巻約40問程度の問題が収録されています。 * 一見、問題数が少ないように感じるかもしれませんが、各問題は有名大学の過去問から選ばれ、重要なテーマについて詳細な解説が付いています。 * フォローアップ問題も充実しており、理解を深めながら横の広がりも学べます。 具体的な所要時間(目安) 1周目 1問解くのに約20分かかります。さらに、解説を読んで理解し、フォローアップ問題(追加問題)を解くのに20分強かかります。 2周目 1問解くのに約15分。同様に、フォローアップ問題や解説の確認に15分ほどかかります。 3周目 1問を約20分で復習できます。間違えたことがある問題だけやりました。 勉強方法 新しい考え方などがたくさんあったため、ルーズリーフに解き、新しく知った箇所をノートの下の方にまとめて常に復習できるようにしました。 合わせて85問ほどだったと思いますが、これなら1日3問ずつ進めても1ヶ月かかりません。私は1日4問ずつ解き、2周しました。残りの期間は、入試までの間に間違えた問題を1日2問程度復習していました。 『ハイ完』は、思考方法や難問へのアプローチを体系的にまとめており、数学の理解が深まる参考書です。個人的に非常におすすめなので、ぜひ手に取ってみてください。ただし、解説が非常に詳しいため、丁寧に取り組むと時間がかかることを念頭に置いておきましょう。 せか京の前にやるべきか。 『せか京』は、京都大学の過去問題集であり、レベルが高めです。しかし、実際に時間を測って過去問演習をするにはあまり向いておらず、立ち位置としては『ハイ完』に近い問題集だと思います。(難易度的には『せか京』のほうがやや高めかもしれません。) どちらも非常におすすめの問題集で、周りの京大生の中にも両方取り組んでいる人がいました。特に『ハイ完』は、他の参考書と比べて分量が重すぎず、要点が凝縮された思考力を鍛える問題集なので、ぜひ取り組むべきだと思います。ここで培った思考力は、東大数学を前にしても決して輝きを失いませんでした。各科目とのバランスを考えながら取り組むのが良いと思います。 物理は非常に順調に進んでいるように思えます。波、特に波動は難しく感じることが多いですが、結局のところ、多くの問題は位相差に帰着するように思います。 近似の使い方に慣れ、ぜひ多くの問題演習に取り組んでみましょう。波は問題演習が少なくなりがちなので、意識的に問題を解くことが大切です。結局、波動に関してやっていることは同じだと気づければ、もうそれは苦手ではなくなるでしょう。また、公式を単に覚えるのではなく、一度数学的に厳密に証明してみることで、理解が深まり、見通しが良くなることもあります。ぜひ試してみてください。 応援してます!2:["$","main",null,{"className":"px-4 pt-4 pb-4","children":["$","div",null,{"className":"max-w-3xl mx-auto w-full","children":[["$","div",null,{"className":"mb-6","children":["$","$L7",null,{"href":"https://unilink-app.onelink.me/isbO/xmlqqjx3","target":"_blank","children":["$","$L8",null,{"src":"/images/web_to_app_banner.jpg","width":3660,"height":1500,"sizes":"100vw","style":{"width":"100%","height":"auto"},"alt":"UniLink WebToAppバナー画像","className":"rounded"}]}]}],["$","h1",null,{"className":"text-xl font-semibold 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mb-1","children":"ということは、数ⅠAは苦手な状態のまま手をつけていないというですかね。\n\n網羅系参考書(青チャートなど)の1つの単元の例題を一通り解けるようになるまで何回も解いてみてください。1度やったことあるような問題も多いだろうし、理解はしやすいと思います。なんなら2週目の方が頭に入りやすく、一気に勉強することでその単元を体系的に捉えることが出来るので全然得意分野になりますよ。1つの単元が終わったら次の単元へ移りましょう。\n\n数1に関してはそのレベルが出来るなら模試で応用問題が来たとしても似たような考え方で解き進めることが出来ます。\n\n数Aに関しては図形の性質は公式を覚えれば模試レベルも大丈夫かと思います。場合の数と確率もチャートの例題レベルの解法を暗記していればある程度は解けるようになると思います。ここで言ってるのは解答の暗記じゃなくて解法の暗記です。\n\n辛いのはまだ理解しきれていない最初の時だけで一つ一つできるようにしてけば確実に得意になりますよ。頑張ってください!"}],["$","div",null,{"className":"flex mb-1","children":[["$","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":[]}],["$","path","1",{"d":"M12 6c1.1 0 2 .9 2 2s-.9 2-2 2-2-.9-2-2 .9-2 2-2m0 10c2.7 0 5.8 1.29 6 2H6c.23-.72 3.31-2 6-2m0-12C9.79 4 8 5.79 8 8s1.79 4 4 4 4-1.79 4-4-1.79-4-4-4zm0 10c-2.67 0-8 1.34-8 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items-center py-4","children":[["$","div",null,{"className":"flex-1","children":[["$","div",null,{"className":"mb-1","children":"数ⅠA 高一"}],["$","div",null,{"className":"text-xs text-caption line-clamp-2 mb-1","children":"はじめまして!\n\n私も長年数学に苦戦した人間ですので、お気持ちお察しします。\n\n結論から申し上げますと、数学は「諦めずにやり込めばできる!」科目であります。それを言ってしまえばどの科目も当てはまりますが、数学は特にその根気強さがなければいけないように感じます。\n\nまずは①基本的な内容や、基本問題の解法を先生の解説などで理解していく必要があります。\n\nその後、②基本的な問題から標準レベルの問題を何度も解き、典型問題の解放パターンを掴んでいくことが重要です。\n\nその部分が完璧になったら、③標準レベルから発展レベルの問題にぶつかっていく、という流れになります。\n\n多くの人が苦しむ部分が①と②のところです。\nここで諦めてしまったり、完璧を求めずに手を抜いてしまうと、③へ移行できなくなってしまいます。\n\n厳しいところではありますが、①と②を1年生のうちは徹底的にやっていくことが重要です。\n\n逆に言えば、②までやり込むと③において「数学の楽しさ」を感じることができます。③になると、一見どのように解けばいいのか見通しが立たない問題が多くなります。その際に②までに身に付けた知識や経験を駆使して、さぁどう解こうか、はじめはどこから崩していこうか、といったワクワク感を知ってしまったらあなたもいつの間にか数学が好きな人間になってしまいますよ!\n\n\n\n長くなりましたが、今は①の段階。①と②の部分を諦めずにやり込んでください!\n\nそうすれば、いつか数学で点をとるイメージが見えてくると思います!"}],["$","div",null,{"className":"flex 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mb-1","children":"こんにちは!ジョジョジョです。\n\n現在慶應経済学部にいますが、元々理系で数学は得意だったのでアドバイスさせていただきます。\n1・2は関数などで内容につながりがあるので、これらの分野が得意なの自信を持っていいいと思います。\n\n次にA・Bについてですが、それぞれの分野が比較的に独立しているので独学しやすいです。難関大だと数列と整数を混ぜたりベクトルや微積を混ぜてきますが、それは直前期で十分間に合います。\n図形は難関大にあまり出ないので省略させていただきます。\n\n初めに勉強法としては自分の得意な分野、もしくは好きな分野からやっていくのがお勧めです。\n\n・整数は簡単な問題は暗記と割り切っていいです、最初は解法を暗記して基礎問を解けるようにしましょう。難易度が上がるにつれて初手何をすればいいのかわからなくなりますので、その状態からの攻略はYouTubeにまとまっているので参考にすることを勧めます\n\n・確率は問題での場面設定の理解が大切です。球をあえて区別したほうが解きやすかったりしますのでその力を演習でつけていきましょう。\n\n・ベクトルは基本原理の理解が大切です。様々な形で出題されますが基本の公式を変えるだけで解ける場合があります、あと3次元の設定を2次元に変える力もあれば尚良しです。\n\n・数列は正直暗記でほとんどの問題が解けます、難しい問題でも部分点は取れます。問題が難しくなれば試行実験が必要になります、その時は循環する部分をまとめたり都合の良さそうな数をかけるのも手です。\n\n数学は基礎問題・基本解法の暗記を徹底するだけで偏差値70超えます(河合記述模試)。暗記と割り切って勉強すると気が楽かもしれません。\nもしチャート式やFGで勉強しているのでしたら、単語帳のように高速で回す方法は解法暗記に効果的です。\n\n頑張ってください!"}],["$","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":[["$","div",null,{"className":"mb-1","children":"数学の先取りについて"}],["$","div",null,{"className":"text-xs text-caption line-clamp-2 mb-1","children":"どの大学を目指すのかによって結構変わってきますが、京都大学合格を目指す場合、最低でも3年生の夏休み終わりまでにチャートのような網羅系の参考書を数1a2b3(c)まで完璧にします。完璧っていうのはどの問題が出てもすぐに解法が浮かぶ状態です。\n最低でも3年生の夏と書いたのは、進学校の生徒は高校一年生までには数学を一通り終えて2年生の間には完璧にしてしまうからです。\n\nただ、進度が遅いからといって合格できない訳ではありません。受験はただひたすら単純に「本番で高い点数を取った人が勝ち」の勝負です。\n要はどれだけ遅くても本番までに完璧にできれば大丈夫です。\n\n一つ意識を変えて欲しいのが、今学校の先取りだと思っている勉強スピードは他の京大志望の子に比べたらかなり出遅れているという事です。自信をなくして欲しくていってるわけではなくてせっかく目指しているなら少しでも早くライバルに追いついて、追い越していく楽しさを味わってほしいから言っています。\n\nここまでの内容を踏まえて逆算して、数1Aの白チャートレベルであれば今年度中に一周は手をつけて欲しいです。最初から青チャート全てやれっていうのは無理な話なので、白チャートをどんどん先に進めてください。終わった2bも進めてください。学校の進度に囚われていたら確実に間に合いません。\n\n自分の感覚を信じてひたすらペンを動かしましょう。"}],["$","div",null,{"className":"flex mb-1","children":[["$","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":"数学の勉強法"}],["$","div",null,{"className":"text-xs text-caption line-clamp-2 mb-1","children":"はじめまして!東京大学理科一類の者です。\n\n数学に悩んでいると言うことなので、数学の勉強方法をご紹介させてください!\n\nまず基礎的な話として、各項目の公式、定理を洗い出してみてください。次には、その公式や定理の証明や導出が行えるのかと言うことを考えてみてください。証明や導出は教科書やネットにのっていますので、確認したい場合は使用してください。公式や定理の証明や導出を行えるようにすることで、どの定理と定理が密接に関係しているのかやその式の本質的な意味が理解できるようになるはずです。\n\n例えばですが、余弦定理の証明をしようとしたときに、三平方の定理を使用することになると思います。ではその三平方の定理を証明できるか?と言った具合に、どの定理にどの定理が絡んでいるかを確認することができます。また定義と定理の違いを再認識できるはずです。(結構重要)\n\n次に問題集の使用方法ですが初見の問題を解いた後、自力で解くことのできた問題も含めて、解答で使用している計算操作に対して、「なぜその操作を選択したのか(どんな結果をみたい・得たいからその操作をしたのか)」という根拠を持っておくことが大切です。\nこの訓練を常時意識して取り組むことで、難問にぶつかったとしても闇雲に手を動かすのではなく、最速で私的にその問題を切り崩していくことが可能になるはずです。\nどのような難問でも基本的には、基本問題の絡み合いなので、「どの基本問題が組み合わさってこの問題は構成されているのだろう?」ということを意識するのがいいかと思われます!\n\n参考書の復習の際は、すべての問題を再度手を動かして解く必要はありません。再度手を動かして解く必要があるのは、その問題を読んである程度の時間が経っても解法が浮かばない場合です。この場合の解法とは、計算のことではなく先ほど述べた基本問題への分解ができるかという意味です。\n解法が浮かんだ場合は、実際に解答と照らし合わせてみる程度で大丈夫だと思います。\n\n\n以上が私のおすすめの数学の勉強法になります。\n\n以前解けるようになったはずの問題が時間が経てば解けなくなっているとのことだったので、本質的な理解につながるような勉強方法をご紹介しました。\n\n是非参考にしてください!\n"}],["$","div",null,{"className":"flex 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items-center py-4","children":[["$","div",null,{"className":"flex-1","children":[["$","div",null,{"className":"mb-1","children":"数学2Bの学習の進め方"}],["$","div",null,{"className":"text-xs text-caption line-clamp-2 mb-1","children":"はじめまして名古屋大学医学部のファルコンパンチです。\n広範囲にわたる先取り(復習が追いつかない)をするのは確かに危険です。一つ一つの範囲を堅実に固めた方が長い目で見れば確かな力となりやすいです。ぜひ今やってる範囲が終わったら青チャートへと移行してください。\n\n運だけで取れてる訳では無いと思いますよ。見直したからといって必ずしも取れるとは限らないし、ちゃんと理解できてなければ答えられません。それに入試だってどれだけ見たことがある問題に「繋げられるか」ですからね。\nとはいえ油断は禁物です。文系では数学が取れるのはかなりアドバンテージありますから、そのまま得意にしてくださいね。また質問があれば聞いてください。"}],["$","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 2H6c.23-.72 3.31-2 6-2m0-12C9.79 4 8 5.79 8 8s1.79 4 4 4 4-1.79 4-4-1.79-4-4-4zm0 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items-center py-4","children":[["$","div",null,{"className":"flex-1","children":[["$","div",null,{"className":"mb-1","children":"0から共テ9割"}],["$","div",null,{"className":"text-xs text-caption line-clamp-2 mb-1","children":"青チャートさえやっておけばほとんどの数学の問題を網羅出来るので、青チャートを完璧にすることが望ましいです。しかし、青チャートでは難易度が高く、演出量が足りないので青チャートの例題を読み込み、理解したらその分野の問題をサクシードや4stepを使って量をこなしましょう。\n\n 参考書は青チャートで問題集は4stepというようにすれば数学の基礎力はつきます。\n\n 基礎数学力の定着を測る方法として、共通テストやセンター試験を解いてみてください。共通テストで8.5割ほど取れれば基本問題が定着したと言えます。仮に6割ほどしかとれなければ、何故とれなかったかを良く見直し、知識が不足しているのであればその分野を4stepで解き直しましょう。\n\n 志望校が東大ということで、応用力がもちろん必要になってきます。知識はもうあるはずなので、青チャートの応用問題に挑戦してみてください。\n もし、青チャートに載ってる応用問題が解けるなら、数学力が高いということなので青チャートを解いたあと、大学への数学などのよりハイレベルな問題をどんどん解いていけば問題ないと思います。\n\n 青チャートの問題に苦戦するようなら、数学力を努力で補う必要があります。すべての範囲を努力で埋めることは出来ませんが、東大頻出のなかで努力でとれる分野を最後に紹介したいと思います。\n\n 軌跡と領域:東大が大好きな問題です。ひらめき力が全くいらず、パラメーターの存在条件を考えて同値変形していけば絶対に答えにたどり着くので一番解きやすい範囲だと思います。この分野を得意にしたいなら、真解法への道という参考書が良かったです。\n\n 確率:近年あまり見られませんが、特に確率漸化式は量をこなせば必ず伸びるので得意分野にしましょう。パスラボの確率全パターン解説がおすすめです。\n \n 整数問題:これは閃きが必要な分野ではありますが、実はある程度経験で閃きやすくなります。とくにmodを使えるようにしましょう。難関大学の整数問題はmodが必須です。これもパスラボの整数全パターン解説がおすすめです。\n\nこの3つのうち2題くらいは出ると思うので、これで一完半くらいできれば30点とれて、数学で合計40点は最低とれるようになります。頑張ってください!!"}],["$","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 2H6c.23-.72 3.31-2 6-2m0-12C9.79 4 8 5.79 8 8s1.79 4 4 4 4-1.79 4-4-1.79-4-4-4zm0 10c-2.67 0-8 1.34-8 4v2h16v-2c0-2.66-5.33-4-8-4z","children":[]}]]],"style":{"color":"$undefined"},"height":16,"width":16,"xmlns":"http://www.w3.org/2000/svg"}],["$","div",null,{"className":"text-xs","children":["東京工業大学物質理工学院"," ","NMI"]}]]}],["$","div",null,{"className":"flex 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items-center py-4","children":[["$","div",null,{"className":"flex-1","children":[["$","div",null,{"className":"mb-1","children":"文系の数学について"}],["$","div",null,{"className":"text-xs text-caption line-clamp-2 mb-1","children":"東京大学に所属している者です。\n\n大前提として、高校入学までに数学をやるのであれば数学1Aを前から順番にやりましょう。特に冒頭は中学数学の復習のような範囲になっていると思うので、薄めの問題集を買って進めていけばいいと思います。\n\nその上で、少し難しい話にはなりますが、数学力を身につける上で重要になってくるのが「模範的な思考のインプットとアウトプット」です。これだけでは分かりにくいと思うので、問題を解いた後にするべきことと、何故それをやった方が良いのかというのを以下で述べていきます。\n\nまず、「どうしてその解答・解法になるのか」を一文・一式ごとに意識しながら解いた問題の丸つけや復習をしましょう。これは数学に限らず他の科目でもするべきではありますが、特に数学の場合は、「どうして模範解答は最初にこの方針を立てることができたのか」「どうして模範解答はここでこの式変形をしているのか」「どうして模範解答はここでこの定理を使おうとしたのか」など、言い始めればキリがないほど多いです。このような普通であれば見逃したり流したりしてしまうような細かいことにまで意識を向けることで、「解答へのアプローチの模範的な思考」をインプットすることができます。\n\n次に、丸つけや復習をした問題を翌日に何も見ずに解きましょう。こうすることで、前日にインプットした「解答へのアプローチの模範的な思考」をアウトプットする練習ができます。必ず昨日考えていたことが自然にドンドン思い出されるので、復習がただの流れ作業にはならず、効率的な数学の勉強になるはずです。\n\n少しでも参考になれば幸いです。"}],["$","div",null,{"className":"flex 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