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mb-1","children":"修士課程や博士課程になってくるとどうか分かりませんが、受験数学なおいて才能やセンスは合格に不可欠な要素ではありません。\nこれは数学に限った話ではないですが、勉強に必要な能力は｢一般化する能力｣です。\n今目の前にある数式を丸暗記するのではなく、そこから得られる抽象的な法則を理解する、これが勉強です(数学という科目が特にその性質が強い)。\n数学(に限った話ではないが)を解くイメージは、既にある知識を材料に論理的に思考し、求められているものを導き出す道筋を探っていくというものです。\nそれにあたって、既にある知識が汎用性皆無だと先に進むことができません。\nそこで重要になってくるのが｢一般化｣です。\n\n具体的に言うと、解いた問題の解法を丸暗記していては全く成績が伸びない訳では無いですが、時間が圧倒的にかかるし正直そこに面白さは無いです。\nなぜそのような方針になったのか、その問題と条件が違っても同じ方針でいいのか、ダメならなぜダメなのか、を考え理解することこそがまさに頭の中で｢一般化｣している最中であり、とても重要になってきます。\n少し見方を変えると、一つの解法に対して、｢どのように｣ではなく｢なぜ｣そうなったかを説明できた時、とてもいい勉強ができています。\n\n分野ごと対策の仕方とか具体的に説明できますが、ここでは厳しいのでこの程度にしておきます。\nただ最後に参考書について。\n大手予備校の講師が書いている(執筆に関わっている程度ではなく表紙にデカデカ名前があるレベル)参考書は結構参考になります。\nわざわざ参考書を出すほどなので、それなりにためになる内容が書いてあります。\nすでに｢一般化｣された内容や公式の正しい理解などを説明してくれます。\nただ人や分野によっては、丸暗記に逃げているものもあるのでそこは読まずに、そこの分野が強い別の参考書を探しましょう。\n\n参考までにどうぞ。\nこれから厳しい時期になると思いますが、頑張ってください。\nコメントがあればできる限りの範囲でお答えします。"}],["$","div",null,{"className":"flex 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items-center py-4","children":[["$","div",null,{"className":"flex-1","children":[["$","div",null,{"className":"mb-1","children":"数学の思考力"}],["$","div",null,{"className":"text-xs text-caption line-clamp-2 mb-1","children":"結論から言うと、数学の問題の解法は自分で手を動かして探していくものです。大学入試の問題を解いていくなかで、問題をパッと見ただけで解法が思いつくということはあまりないです。\n\n例えば、図形の問題だったら図を描いてみたり補助線を引いてみたり、nなどの定数が出てくるような問題だったら試しにn=1などとおいてみたり、…といった感じで自分で手を動かしながらだと、「あ、ここから解けそうかも」と解法が見えやすくなります。\n\nさらに言うと、問題をたくさん解いていくうちに、「こういう問題のときはこうする」みたいな定石のようなものが身に付いてくると思います。\n\n例えば、2次関数の問題が出てきたらまず平方完成してみたりしますよね。それと同じで、図形問題が出たら、座標に置き換えるかベクトル(まだ習ってなかったらすみません)を使うか考える、とか、整数問題が出たら余りを考えることが多い、とか、勉強を進めていくにつれてある程度やることは決まってきます。\n\n大学入試の問題は、意外と普通の解き方で解けるような問題がほとんどです。「え、そんな解き方があるの？」みたいなひらめき100%の問題はめったにありません。それに奇抜な解法を要求するような問題はみんなも解けないので安心してください(笑)。\n\n問題集で詰まってしまったら、まず解答をみましょう。「意外と普通の解法だったな」と思ったら、もう一度何もみないで解き直してみる。「こんな解法初めてみた」という問題はまず一旦解答を写してみて、何をやっているのか理解する。と勉強するといいと思います！\n\nまだ習っていない範囲も残っていると思いますが、勉強頑張ってください！"}],["$","div",null,{"className":"flex 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items-center py-4","children":[["$","div",null,{"className":"flex-1","children":[["$","div",null,{"className":"mb-1","children":"理系はIAIIBは基礎問題精講だけで充分？"}],["$","div",null,{"className":"text-xs text-caption line-clamp-2 mb-1","children":"東大も京大も毎年文理共通の問題は出題されていると思いますし、理系単科の東工大でも、数ⅢばかりではなくⅠAⅡBの問題も十分に出題されていると思いますので、やるに越したことはないと思いますが……。各主要大学の数学の過去問を集めたサイトがあるので、一度、ご自分の目でお確かめになってはいかがでしょうか。\n\n・「大学入試数学電子図書館」https://www.densu.jp/\n\n「こんなサイトなんか信じられるか」という場合は、書店で赤本や青本を見るか、過去問が大学HPで公開されている場合もあるので、それをお調べになってください。以下、一部を提示しておきます。\n\n・東京大学「これまでの試験問題及び解答等の公表」\nhttps://www.u-tokyo.ac.jp/ja/admissions/undergraduate/e01_04.html\n・京都大学「一般選抜の試験問題等」\nhttps://www.kyoto-u.ac.jp/ja/admissions/undergrad/past-eq\n\nそれでもなお信じないという場合は、ご勝手にどうぞという感じで。やらなかったことの責任は全てあなたにありますし、やらなくても別に問題がなかったということであれば、それはそれでラッキーじゃないですか。"}],["$","div",null,{"className":"flex mb-1","children":[["$","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":"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 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items-center py-4","children":[["$","div",null,{"className":"flex-1","children":[["$","div",null,{"className":"mb-1","children":"数学基礎"}],["$","div",null,{"className":"text-xs text-caption line-clamp-2 mb-1","children":"文系ですが、数3は一通り勉強していたのでお答えします。\n数3に限らず、受験数学全般において基礎が完成するとはとは「チャートレベルの問題が」「見た瞬間に解法が分かり」「どういう理由でその解法になるのかが理解できている」ことだと私は考えています。\n\nいわゆる入試レベルの数学の問題で必要なスキルは、「自分の頭で解法を考える」ことですが、これを実現するには基礎レベルの解法を組み合わせ、また自分で基礎レベルの解法を発展させる必要があります。そのためには瞬時に解法を思い出し、発展させるためにその解法の原理を理解している必要があります。\n\n気をつけなければいけないのは、解法を丸暗記にしないことです。先程述べた通り、解法を発展させるには原理そのものを理解していないと不可能だからです。全ての模範解答に「どうしてそうなるのか」という疑問を持ちましょう。その疑問が解消されなければあなたはその解法の原理を理解していないのです。じっくり考え、それでも分からなければ先生に質問しましょう。\n\nまずはチャートのどのページを開かれてもスラスラと解答できることを目標としましょう。まだまだ時間はありますから焦らず確実に勉強していくことをお勧めします。\n\n長文駄文失礼しました。これからのご健闘をお祈りすると同時に、いつかあなたと京大でお会いできることを楽しみにしています‼︎"}],["$","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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