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1a:I[6549,["51","static/chunks/795d4814-03346c8d233b4adb.js","212","static/chunks/212-70508e17017a12c2.js","231","static/chunks/231-5dc9f3acdba63b0c.js","54","static/chunks/54-f848f8ba1c362ca7.js","23","static/chunks/app/advice/%5Bid%5D/page-2c9c2b8245971fa7.js"],"CommentItemName"] 1c:I[3866,["51","static/chunks/795d4814-03346c8d233b4adb.js","212","static/chunks/212-70508e17017a12c2.js","231","static/chunks/231-5dc9f3acdba63b0c.js","54","static/chunks/54-f848f8ba1c362ca7.js","23","static/chunks/app/advice/%5Bid%5D/page-2c9c2b8245971fa7.js"],"AdOnAdviceList1"] 1b:Td6d,次に取り組む参考書は、青チャートやfocusgoldなどの網羅系がいいでしょう。 理由としては、基礎問題精講ではカバーしている範囲が九大の水準からすると足りないからです。 取り組み方は、青チャートを例にとると、まず問題だけで解こうとしてみる、5分ぐらい時間がたっても、解き方のとっかかりすら見えない場合は、その問題に印をつけ、指針を見て解いてみる、それでも解けない場合は、答えを見てなぜその解き方なのか理解して次に進む。(場合によってはノートに書きだしてみる) ここでポイントとして一つ、解法が理解できない場合は、誰かに解説してもらうのも一つの手ですが、それでも理解できないこともあるのでその場合は割り切って丸暗記すると効率的に勉強を進めることができるでしょう。 上記のサイクルが一単元終わったら、何も見ずに解けた問題以外の解き直しをしましょう。解けた問題は印を消して、解けなかった問題はそのことがわかる印(付箋でもわかれば何でも)をつけ、それが一単元終わったら、また解けなかった問題を解きなおします。これを解けない問題がなくなるまで続け、その単元を完璧にして、次の単元に進みます。 この時、二回目でも解けなかった問題の印はそのままにしておき、その参考書を完璧にしたときに、もう一度解き直しをして、完璧にします。 これを1A、2B、3とすれば、大体の問題の解法は頭に入っている状態になるでしょう。 自分はこの勉強法で高三の10月の河合進研模試の数学の偏差値が42(得点的には36/200)から九大に合格しました。 (自分の場合は、9月の終わりに上記のことが終わったので、解法を応用できるようになるまで少し時間がかかりました。そこからは学校の問題集がいろいろな大学の過去問だったので、それで解法を扱えるようになりました。) 上記のことが終わった後は、かなり時間がたっていると思うので、特に参考書などは買わずに、学校で配られる問題集と九大の理系数学25ヵ年という本があると思うので、それをこなしつつ、特に間違えた単元や、九大の傾向を把握し、頻出する単元などの復習をすると良いでしょう。 する参考書は少ないですが、やることは多く、さらに国立で二次試験では理科も入ってくるので、ほかにすることが膨大なので、そこにも時間を費やさなければならなくなるでしょう。 「質より量」といわれることもありますが、だらだら量をこなすのではなく、質を求める勉強することをお勧めします。(上記の勉強は量があるので) 一見時間はあるように思えますが、国立は私立よりもやることが多いので、高三の夏休みから逆転合格なんて夢は見れないので、このモチベーションを保って、頑張ってください。 学部が違うので会うことは少ないでしょうが、後輩が入学してくるのを楽しみにしてます。1d:Td87,初めまして、慶應義塾大学経済学部のknです! フォロー頂けますと励みに励みになりますので是非お願いします^ ^ ご相談の内容ですが、九大の文系数学のルートに関して悩んでいることについて、把握いたしました。以下、ご質問に答えて参ります。 第一に、解こうとしている問題集・参考書が多すぎます。これに関しては是非僕の他の回答も参考にしていただきたいと思いますが、質問者様の内容に関しましてここで述べられる見解を以下に示します。 京大受験をし、(あいにく合格には届きませんでしたので説得力に欠けるかもしれませんが、)九大の文系数学を解く上で必要な参考書を提示します。周りの東大京大や旧帝大を受かった友達も大体このようなルートを辿っていました。 ①入門精巧→基礎問精巧→九大数学25ヵ年(なければ過去問でもよい) ②青茶/フォーカスゴールド→九大数学25ヵ年 以上の二パターンのうち、自分に合いそうな方で十分です。時期としては、過去問演習(大体秋から)に入るまで一生同じ参考書を周回して基礎力を固めてください。過去問演習に入っても適宜戻って覚え直すことが重要です。 また、質問者様の提示された参考書について意見を述べます。 前提として九大数学(東大京大以外旧帝ではどこでも大体そう)では基礎レベルの問題が多く出題されるため、難しい参考書に手を出す必要は全くなく、いかに基礎を定着させるかが大事になってきます。 文系数学重要事項完全修得編/実力向上編→入門精巧/基礎問精巧に対応 ・文系数学〜は、僕が河合塾でお世話になった先生が執筆されていて、大変信頼できる参考書ですが、参考書のクオリティとしては後者に劣る様に感じます。 ・一対一は基礎問精巧/青茶/フォーカスゴールドなどのいわゆる難問に相当します。実力はつくと思いますが、必須ではありません。 ・一対一同様に文系数学のプラチカなど、特に数学が得意で数学に全振りして合格しようとしている人以外はオーバーワークのために必要ではないのであまりおすすめしません。 また、 ・文系数学〜/精巧シリーズどちらにせよ青茶orフォーカスゴールドで事足りますが、段階を踏みたい場合、時間がない場合は前者をおすすめします 最後に、数学の勉強法について、他の回答で詳しく話してますのでチェックしてみてください。 簡潔にポイントをいうと、 ・初見問題は時間をかけず理解と暗記に回す ・一度完全に解ける様になったことを確認したらそれ以降はペンを持たないで周回(暗記効率を上げるため) ・短い期間で集中的に周回する 以上、ご質問者様の参考になれば嬉しいです。 他にご相談等ありましたら別途メッセージください◎ 受験までまだ1年あると思いますので、自分のやるべきことを見つけて、有意義な時間を過ごしていきましょう!頑張ってください、応援しています!⭐️ 1e:Tb40,ご相談ありがとうございます。数学の勉強を本気で考え、戦略的に進めようとしている姿勢、本当に素晴らしいです。 結論から申し上げると、あなたのような志望校(千葉大医・早稲田先進理工)を考えている場合、✅ ②の「数2Bの重要例題までを固めてから数3に進む」をおすすめします。 ✅ なぜ②がベストなのか? ⭐️1. 千葉大医学部・早稲田機械系の数学は「標準~やや応用」が勝負 両大学とも典型問題の深掘りが必要になります。 青チャの基本例題レベルは確かに大切ですが、重要例題までが“基礎完成ライン”です。 特に数2Bの「ベクトル」「数列」「微積」は、共通テストでも二次でも頻出で、得点源になります。 ・重要例題は基本例題の応用系で、実戦で出てくる形にかなり近い ・そのため、「基本だけ」だと点が伸び悩む可能性が高いです ✅ ①の「数3の基本から先に」はどうか? 数3は志望校的には絶対に必要ですし、先取りは武器になります。 ただし、数2Bの理解が浅いと、数3の理解にも影響が出る場面が多々あります。 例えば、極限や微積で「数列の極限」や「指数・対数関数の理解」が必要になる場面など。 また、模試や共通テストで早くから点を取るには、数2Bを優先した方が効率が良いです。 ✅ 現在のあなたの進め方は、むしろかなり良い! ⭐️YouTubeなどで事前に軽くインプットし、青チャの基本例題でアウトプット → これは大正解です。 このやり方に重要例題のステージを加えるだけで、一気に実戦力が上がります。 重要例題には、数学的思考の訓練(証明・グラフ考察・定石パターン)が入っており、「思考力の型」がつきます。 ✅ 具体的な今後のプラン(おすすめ) 🔹ステップ1:数2Bの仕上げ(6〜8月) ・ 数2Bの重要例題を1日1〜2題ペースで進める(復習しつつ) ・ エクササイズは無理にやらなくてもOK。苦手な分野や重要例題でつまずいたところだけ解くと◎ 🔹ステップ2:数3の導入(8月以降) ・ 今と同じく、YouTubeなどで先取りしながら、基本例題を使って丁寧にインプット ・ 数2Bの復習を並行しながら、徐々に重要例題へ移行 あなたはすでに「基礎を自力で整えられる力」「継続する力」があるので、次のステージ(重要例題)に進むだけで一段階上の学力が身につきます。 焦らず、でも着実に、一歩ずつ積み上げていってくださいね。全力で応援しています。2:["$","main",null,{"className":"px-4 pt-4 pb-4","children":["$","div",null,{"className":"max-w-3xl mx-auto w-full","children":[["$","div",null,{"className":"mb-8","children":["$","$L7",null,{"href":"https://unilink-app.onelink.me/isbO/h6xeh63x?advice=3UtG9nMBTqPwDZPugSRV","target":"_blank","children":["$","$L8",null,{"src":"/images/web_to_app_banner.jpg","width":3660,"height":1500,"sizes":"100vw","style":{"width":"100%","height":"auto"},"alt":"UniLink WebToAppバナー画像","className":"mb-4 rounded"}]}]}],["$","h1",null,{"className":"text-xl font-semibold mb-2","children":"九大 黄チャートの次"}],["$","div",null,{"className":"flex justify-between mb-4","children":[["$","div",null,{"className":"text-left text-xs text-caption","children":["クリップ(",6,") コメント(",1,")"]}],["$","div",null,{"className":"text-right text-xs text-caption","children":"8/16 7:58"}]]}],["$","div",null,{"className":"coach-mark 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mb-2","children":"回答"}],["$","div",null,{"className":"mb-4","children":["$","$L15",null,{"adviserImageUrl":"https://firebasestorage.googleapis.com/v0/b/unilink-48e75.appspot.com/o/images%2Fs_B165391C5CF04CE29C2181B93544E35B.jpg?alt=media&token=7f19a959-6e80-4943-a940-ec64951c3f3c","adviserName":"ほっくん","adviserDepartment":"九州大学理学部","adviceId":"3UtG9nMBTqPwDZPugSRV"}]}],["$","div",null,{"className":"coach-mark mb-4","children":"すべての回答者は、学生証などを使用してUniLinkによって審査された東大・京大・慶應・早稲田・一橋・東工大・旧帝大のいずれかに所属する現役難関大生です。加えて、実際の回答をUniLinkが確認して一定の水準をクリアした合格者だけが登録できる仕組みとなっています。"}],["$","div",null,{"className":"mb-8","children":[["$","div",null,{"className":"leading-loose whitespace-pre-wrap mb-4","children":[["$","div","advice-part-0",{"children":[null,"同大学理学部ですが、回答させて戴きます。九大数学は過去問14年を3周ほど回しました。その上でどのような対策がいいかを御説明させて戴きます。参考までにどうぞ。\n九大数学は決して難しい、手も足も出ないような問題が出ることは最近ありません。むしろ標準〜発展の問題を記述で解いていく中で点数が引かれない、また確実に答えを出せる、ということを目標にしていくことをお勧めします。医学部医学科は7〜8割の正答率が求められると聞いています。記述で点数を引かれないような対策をして解ける問題で落とさないようにしたほうが得策かと思われます。\n(やさ理は全然優しくないというのは有名です。やさ理をしたうえで過去問にいくと過去問が簡単に思えてならないかもしれません。)\nさて、前置きが長くなりましたが、青チャと一対一が終わったら過去問や有名予備校が出している予想問題集などを解いた方が有効かと思われます。私は過去問を解いて解いて解きまくって、ある程度できたかなと思ったら予想問題集を一回分解いてみて実力を確認する、という方法をとっていました。我ながら中々いい対策だったかなと思います。ただこれでも時間が多少余るのであればやさ理やZ会の問題集(超難しい)をしてみてください。\n\n九大は悪問は出していません。(少なくともここ5年は) 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items-center py-4","children":[["$","div",null,{"className":"flex-1","children":[["$","div",null,{"className":"mb-1","children":"数学の参考書ルート"}],["$","div",null,{"className":"text-xs text-caption line-clamp-2 mb-1","children":"東工大1年です。\n\n私も青チャートを使っていました。最強の網羅系参考書だと思います。解説も丁寧で、各単元の最初に簡潔に定理の証明も書いてあって親切ですよね。\n\nさて、チャートの後にどの参考書に取り組むべきか、ということですが、重要問題集の方がどちらかと言うと適していると思います。でも、正直どっちでもいいです。\n\n重要問題集と一対一対応を比較して、重問の方が簡単な問題が多く、解説が簡素で、一対一対応の方が問題が難しく、解説が丁寧なイメージです。\n\n神戸大数学でしたら、基本的にはチャートを完璧にしておけば点が取れる問題が出題されます。ですので、一対一対応でチャートの域を超えた応用問題の考え方を学ぶと言うよりは、重問でチャートレベルの問題の演習量を確保する方が8割に届くのは少し早いでしょう。\n\nしかし、最終的な仕上がり具合で言えば、一体一対応に軍配が上がります。それこそ、神戸大数学満点も狙えるのではないでしょうか。\n\n以上のことから、8割を狙うのであれば、重問の方がおすすめです。\n\nここで個人的に気になるのは、貴方の言う「完璧」とはどの程度なのか、という点です。\n\nチャートの例題のほとんど全てを答えを見ずに正しい論理展開で解き切れるのであれば、まさに完璧と言えるでしょう。\n\nこの程度の理解度ならば、一体一対応でさらなる高みを目指して欲しいです。\n\n逆に、チャートの解説を理解できるが、何も見ないで解けるかと言われると、🧭4つ以上の問題になると厳しいかな…という程度の理解度の場合。\n\nこの場合、圧倒的に重問の方が適しています。\n\nさて、重問と一体一対応の違いをご説明しました。どちらも良い参考書なので、ご自身のチャートの理解度に応じて、重問か一体一対応か決めてください。\n\n最終的な判断を貴方に委ねる形の回答になってしまい申し訳ありません。\n\n貴方の成長を期待しております。頑張ってくださいね。"}],["$","div",null,{"className":"flex mb-1","children":[["$","svg",null,{"stroke":"currentColor","fill":"currentColor","strokeWidth":"0","viewBox":"0 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items-center py-4","children":[["$","div",null,{"className":"flex-1","children":[["$","div",null,{"className":"mb-1","children":"数学の勉強方法や参考書"}],["$","div",null,{"className":"text-xs text-caption line-clamp-2 mb-1","children":"東京大学に合格したものです。早稲田商学部の数学受験に必要なレベルとしては黄チャートより青チャートに取り組んだ方が無難であると思います。理由と致しましては早稲田商学部で出る問題は黄チャートで網羅できている範囲を超えている可能性はありますが、青チャートのレベルを超える問題は出題されることはありません。また、どちらにも基礎問題はのっているため、基礎がある程度理解出来ているならなおさら青チャートを進めた方がいいと思います。基礎問題精巧や標準問題精巧は難易度が青チャートより高いため、手を出さない方がいいでしょう。それよりは青チャートを何周もして完璧にするのが良いです。\n\n青チャートの最も効率的で素早く完璧に仕上げる方法を記しておきます。是非参考にしてみてください。\n① 例題を解く\n② 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items-center py-4","children":[["$","div",null,{"className":"flex-1","children":[["$","div",null,{"className":"mb-1","children":"青チャート初学は基本例題だけでも良いのか"}],["$","div",null,{"className":"text-xs text-caption line-clamp-2 mb-1","children":"文系ですが数Ⅲまで分かるのでお答えします\n\n結論から行くと、重要例題は後回しでいいと思います(なので①)。もちろん、最初から重要例題まで手をつけるやり方もありですし、基本だけさらって全体像を掴むという、あなたのやり方もまた合理的だと思います。\n\n数Ⅲの基本事項は数ⅡBの基本事項が完璧ならば理解できます。三角関数の微分は和積の公式を用いて導出します。対数微分法では対数の性質を使って微分します。ざっと考えられる例を挙げててみましたが、和積の公式も対数の性質も教科書に書いてある基本的な事柄ですよね。むしろ、1周目から重要例題に手を出して基本事項をおざなりにして数Ⅲに行く方がよっぽど危険だと思います。\n\nしかしながら、いずれは重要例題まで完璧に解けなくてはなりません。千葉医にせよ、早稲田基幹理工にせよ、重要例題に書いてあることはきちんとマスターしないと、合格点を取ることは不可能に近いでしょう(他の受験生もマスターしてくるからです)。\n\n高2から意識を高く持って勉強に取り組めているようですから、このままキープしていくことが大事です。社会などと違って、理系科目(特に数学)は思考が必要(といっても、パターンを叩き込んで経験値を増やせば、点数は伸びます。ただ、伸びるまでの時間はかかるけど。)とされ、なかなか伸び悩むこともあろうかと思います。しかし、粘り強く取り組み続けてください。\n\n数学についてはかなり出来ているようですから、勉強を続けて全統レベルの問題では満点を狙っていきましょう!駿台模試で高得点を目指せたらなお良いですね。\n\n余談ですが、私も大学1年生ながら数学の入試をたまに解いたり、勉強(主に数Ⅲ)したりしてます。現役時の感覚は数学は残せてるつもりなので(笑)、何かあればお役に立てればと思います!"}],["$","div",null,{"className":"flex mb-1","children":[["$","svg",null,{"stroke":"currentColor","fill":"currentColor","strokeWidth":"0","viewBox":"0 0 24 24","className":"text-subPrimary 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