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1b:Tf0e,こんにちは！東京大学文科一類のtomoです。
東大志望生は数学不安ですよね…
あくまでも個人の意見になりますが、それぞれの質問にお答えします！

①青チャートの例題を3周するとどのくらい時間が掛かるかという質問ですが、結論から言うと丸１年は掛かる可能性が高いかなと思います。もちろん、個人差がありますし、もっと早く終わるかも知れませんが、質問者さんの状況を考えるとほぼ初見で解くことになると思うので１年もしくはそれ以上掛かることが想定されます。
なので、私としては1周目に自分の出来をレベル分けすることをオススメします。例えば、
A:次出されても絶対解ける
B:絶対とは言わないが、まぁ解ける
C:考え方は理解した
D:全く分からん
のようにして、2周目以降はC、Dだけやるとかにすると演習を効率化できます。

また、次の参考書に移れるのかということですが、１年で終われば次の参考書に行く余裕があるとは思います。夏休みまで参考書、秋から過去問に入れると理想的ですね。ただ、絶対にプラチカが必要かと言われると分かりません。私は青チャートの後に通っていたマイナー塾のテキストで様々な大学の過去問を解いていたら、いつの間にかプラチカは全完出来るくらいになってました。
なので、ご自身の状況に合わせて無理のない範囲でやることをオススメします。やった方がいいのは間違いないとは思いますが。
捕捉で、青チャートがある程度完成したら一回東大の過去問を解いてゴールを決めましょう。何が足りないかを考える良い機会になると思います。

②exerciseはやる必要があるか？ということですが、全くないと思います。私もやったことないです。その余裕があるなら、プラチカに行きましょう

③復習の間隔についてですが、これは個人によると思います。私は章ごとにまとめてやっていた人間ですが、コツコツやる方が良いのかもしれません。色々試してみるといいのではないでしょうか？

解答暗記を防ぐために練習問題をやるのは全然良いと思います。実践が積めて一石二鳥です。
ただ、解き終わった後になぜ解けなかったかは分析しましょう。例題は解けたのに解けなかった場合、何が違うのか分析すると数学力は格段に上がります。

④これはどっちでやる方が絶対良いとかはないですかね笑
どっちも1周するのには結構時間が掛かるので、解き直すときに模範解答は全て忘れているはずです。
ただ、高２では1Aが終わったものとして模試などが出題されるため、早めに1Aを完成させると成績が出やすいと思います。なので1Aをまず2周して、2Bを2周、最後に通しで1周ずつとかやるのはどうでしょう？

数学は演習量だけでどうこうなるものでもないので、1周目は質重視で、その後は量重視でやることをオススメします。なぜ解答のようになるのかをしっかり理解して、それをすぐ導けるようにしましょう。なぜそうなるかを理解していれば、少し捻られたくらいなら解けますし、東大数学でも戦えます。
青チャートを周回するのも良いですが、東大は科目が多いので他の教科、特に英語をおろそかにしないよう頑張ってください！！

何か他に質問ありましたらお寄せください！1d: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。1e:Td59,現役東工大500点越え、非進学校出身、塾なし独学の者です。
質問に可能な限りお答えさせていただきます。
まず、高一の時点でそこまでやる気があるのは素晴らしいと思います。自分自身も高一から青チャートで勉強を進めていたので境遇は非常に似ていると言えます。早速ですが質問について
1、ペース
青チャートのペースは良いと思います、よく考えているのが伝わってきてグッドです。だた、年内に1対1を終わらせるのは無理があります。青チャートの次に1体1をやるのは基礎を完璧にするためです。1対1やってすぐに応用問題が解けるようにはなりません。もっというと青チャート→1対1のルートを取る人に共通していることは、「同じ参考書をずっとやるのが苦痛である」ということです。実際、青チャートを7割くらいできるようにして1対1を7割くらいできるようにするよりも青チャートを完璧に解けるようにする方が絶対に伸びます。お勧めは青チャート数1A2B3Cを2025年末までに完璧にすることです。

2、参考書について
自分は塾でバイトをしている都合上たくさんの参考書を見たり使ったり勧めたりしますが、優しい理系数学は「応用問題が解ける人が応用問題に使う解法を確認するための参考書」であって、間違っても「応用問題を解けない人が解けるようにするための参考書」ではないです。かといって、真解放への道は難しすぎます(掌握の若干下位互換位の難易度でトップレベル)そこでお勧めするのが新数学スタンダード演習です。これを2025(1月)〜2026(7月末)くらいまでに完璧にすれば東工大で合格点をとるくらいの実力はつきます。そこからは正直自分の苦手を埋めたり、時間に余裕があれば新数学演習で更なる高みを目指したり、個性が出てきますから何とも言えません。

2、過去問の時期
買うのはいますぐです。どういう問題があるのか何となく把握しましょう(多分何が書いてあるのか全くわからないと思いますがそれで構いません)解くのは、青チャートが完璧になったら5年分くらい、新スタンダード演習が完璧になったら本格的に解くというのをお勧めします。

3、改善案
なのでよく陥りがちなミスを紹介します。それは数１数2+数列の基礎が完璧じゃない状態で数3Cに入ってしまうということです。全統の偏差値が60というのは基礎が完璧でない状態です。青チャートの例題が全て解ける状態なら少なくとも偏差値68は切らないです(150-160点)この状態で数2だけを勉強するのは良くないというよりも
単純に効率が悪いです。偏差値60の状態で数2Bを勉強していくよりも65の方がそれよりも70の方が吸収速度が早いです。これはあくまで提案ですがおすすめは
月、水、金、(日)は数2Bを5題1Aを5題
火、木、土は数2Bを7題1Aを3題
と決めてしまうことです。(上は例です)

4、最後に
絶対合格できる、頑張って！1f:T1248,①いつまでに予復習すべきか
これは、何の予習・復習でしょうか。学校や塾・予備校の授業の予復習だったら、予習はその授業より前に、復習は授業を受けた後その日のうちにやりましょう。とくに、東工大（今は合併して東京科学大に改称したそうですが）のような最難関レベルを目指すからには、授業で学んだ内容はその日のうちに理解してしまって、あとは基本的な問題をたくさん解いてなるべく早く基礎を定着させた方がいいです。間違っても、高三になってから一から復習しようなんてことは考えないでください。とくに理系は数Ⅲもありますから、一回50分程度とはいえ週4回程度の授業で2〜3年かけて学ぶ内容を、後から数ヶ月で総復習しようなんて普通に考えて非現実的です。最難関レベルの大学合格を争うライバルたちは全国トップクラスの猛者ばかりなので、少なくとも、高三になってからは本番レベルを意識した問題演習にスムーズに取りかかれる状態になっていることが望ましいです。そのために、今からでも1日1日の授業を大切にして、頃合いを見て都度これまでの範囲の復習を心がけてください。
②青チャは最低何周すべきか
参考書は、それをすること自体が目的なのではなくて、点数や偏差値を上げるための手段にすぎないことを理解してください。「どの参考書を何周したか」あるいは「どの参考書を何周するか」は、学習の進捗の目安としての意味を全く持ちません。何回やったところで、試験で同じような問題が出た時に解けなければ意味がないからです。大事なのは、その参考書を何周したことによって何ができるようになったのかということです。なので、何周すべきかという問いに対しては、少なくとも例題と類題を全てできるようになるまではやるべきというのが回答です。
ただ、そうすると、とくに青チャみたいな分厚い問題集では、全部できるようになるまでに時間がかかってしまう、今後のもっとレベルの高い問題集や過去問演習に間に合わないかもしれない、といった不安が出てくるでしょう。それはその通りです。だから、これを間に合わせるために、周回すべき問題はなるべく少ない方がいいし、そのためには、もう一度やるべきとそうでない問題とを選り分ける必要があります。このアプリの回答者でもよく言うでしょう、「解けた問題には○、方針は合ってたけど間違えた問題や答えは合ってたけどイマイチ理解できていない問題には△、方針すら思い浮かばなかった問題には×をつけて、次は△と×を解いた。そして、同じことを繰り返した」みたいなことを。あれは、そういうことですよ。
あとは、どうしても苦手な分野だけに絞ってやるとか、先に章末問題を解いてできなかった分野だけ例題と類題をやるとか、工夫の仕方は色々ありますが、それについてはご自分でお考えください。
③どうやって予復習すべきか
先の②と関連しますが、予習ではあらかじめ教科書などの問題を解いて、わかるところとわからないところとを明確にし、わからないところを授業で解決できるようにしましょう。授業で解決できない場合は、上記①で書いたこともありますから、放っておかずになるべくその日のうちに先生に質問に行って理解できるように努めましょう。また、わかったと思ったところも、実際に授業を受けると「え、そういうこと？」と言うふうに自分の理解とは違うものだったということもあります。なので、予習ではできたところでも、気を抜かずに先生の説明を聞きましょう。復習では、予習段階ではわからなかったところを重点的にやり、余裕があれば予習段階からできたところもやるというのがいいと思います。ちゃんと自分の言葉で説明できるかやってみて、できなければ、そこはまだ理解が甘いところなので、教科書や参考書、授業ノートなどを見返して理解を深めましょう。2:["$","main",null,{"className":"px-4 pt-4 pb-4","children":["$","div",null,{"className":"max-w-3xl mx-auto w-full","children":[["$","div",null,{"className":"mb-8","children":["$","$L7",null,{"href":"https://unilink-app.onelink.me/isbO/h6xeh63x?advice=yg4nyNHOkvJGvEvTH0cq","target":"_blank","children":["$","$L8",null,{"src":"/images/web_to_app_banner.jpg","width":3660,"height":1500,"sizes":"100vw","style":{"width":"100%","height":"auto"},"alt":"UniLink WebToAppバナー画像","className":"mb-4 rounded"}]}]}],["$","h1",null,{"className":"text-xl font-semibold 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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"}],["$","div",null,{"className":"text-xs text-caption line-clamp-2 mb-1","children":"こんにちは！京都大学工学部所属のYutoです。僕も高校2年生だった時に、青チャートを用いて数学2B、3Cの予習を進めていた経験があるので、それを元に答えたいと思います。\n\n結論から言うと、①番が最もよいと思います。僕も2B、3Cの範囲の基本問題のみを進めて、次に基礎を固めたあとに重要問題と、基本問題の間違えたところをやるという勉強方法を行っていました。\n\nこの方法で勉強して感じたメリットは、数3Cの基本問題を解くことで、数2Bの基本問題には書いていなかったけれど数2Bにも応用できるような解法を発見できることです。僕は数3Cで見つけた汎用性の高い基本的な解法をマスターしたうえで数2Bの重要問題に挑んだので、数2Bの青チャートに載っている解法でない解法で解ける問題をいくつか発見することができました。僕はこの過程でものすごく数学力が伸びたと感じました。\n\nこのような理由があるので僕は①のように予習を進めることを強くおすすめします。\n\nまた、exerciseについてなのですが、この問題をこなす優先度は低いと思っています。exerciseの問題は難易度は高いのですが、入試に頻出である内容を含んでいるかという面では微妙であり、それならば他のアウトプット用の参考書を買い、そちらの問題で演習を積んだほうがいいと思います。そのような参考書の問題には入試に頻出であり、かつ難易度の高いような内容が多く含まれており、実力をつけるにはもってこいです。\n\n入試で差がつく問題は、誰も解けないような難問が解けるかどうかではなく、多くの人が見たことがあると思うような頻出の問題をいかに取りこぼさないかどうかです。なのでそのような問題にたくさん触れることができるようにアウトプット用の参考書を書い、そちらを使う方を僕はおすすめします。\n\n長くなりましたが読んでいただきありがとうございました。今の段階で模試の数学の偏差値がそこまで高いのは本当に素晴らしいことです。これからも頑張ってください。"}],["$","div",null,{"className":"flex 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