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UniLink"}],["$","meta","3",{"name":"description","content":"素朴な疑問ですが、良問とはなんでしょうか?それを解くことでどうなるのでしょうか参考書では良問プラチカや良問の風などがありますが、そもそも良問とタイトルに入っていない参考書でも、著者の方々の選りすぐりなのでそれなりに良問であることは間違いないと思います。またYouTubeの解説動画のサムネイルにも「数オリの超良問!!」のように銘打ったものがあります。参考書については色々使ったことがないので言及しませんが、そういう動画を見ても「うん…」としかなりません。なんというか、何をもって良問なんだろうと…。とはいえ自分で調べたところ、「難易度が高くとも、やたらに難しくなく筋道立てて解けるもの」と言っ"}],["$","link","4",{"rel":"icon","href":"/favicon.ico","type":"image/x-icon","sizes":"48x48"}],["$","link","5",{"rel":"icon","href":"/icon.png?2c0dc65a59843333","type":"image/png","sizes":"180x180"}],["$","link","6",{"rel":"apple-touch-icon","href":"/apple-icon.png?2c0dc65a59843333","type":"image/png","sizes":"180x180"}],["$","meta","7",{"name":"next-size-adjust"}]] 1:null 13:I[3903,["51","static/chunks/795d4814-03346c8d233b4adb.js","212","static/chunks/212-70508e17017a12c2.js","54","static/chunks/54-4a98234ab97063fb.js","23","static/chunks/app/advice/%5Bid%5D/page-826500b07481cf7f.js"],"ClientInfo"] 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私は、良問の風と重要問題集のどちらもに取り組みました(重要問題集は学校で配布されたため)。その上で結論から言うと、私は良問の風は挟んだほうが良いと考えます。以下に、その理由ともし使うことにされた場合の使い方について書きます。 【理由】 理由は二つあります。 一つ目はシンプルで、セミナーの基本問題と重要問題集の間には結構なレベルの乖離があるという印象があるからです。セミナー物理は見たことがありますが、基本問題は基礎をとにかく固めるためのもので、教科書の内容をしっかり定着させるのが目的というイメージがあります。一方で、重要問題集はA問題だけでも解けるようになれば、ある程度のレベルの大学の入試には対処できるような、比較的レベルの高い問題集です。この二つの間にある壁は結構高いので、まず良問の風で肩慣らしをしたほうが結果的に重要問題集までを早く完了させられるのではないかなと思います。 二つ目は、「思った以上に解ける」が次にやるべき問題集のレベルとして最適だからです。私自身の経験ですが、問題集を買うときなどに、何を言っているのかちんぷんかんぷんな本を「これを読み終わって理解できたころには自分は先のレベルにいる」などと意気込んでしまうことがありました。そういうときに、私は結果読み終われたことがありません。半分くらい解ける問題集は、ちょうど本の中に今自分がわかっていることと、もう少しでわかりそうなことが混在している証拠です。ちょっと頑張ればわかりそうなこと、は、少し頑張ったところでどうにもならそうなものよりも食指が動きやすく、その結果として遠回りに見えても一番の近道となります。そのため、8, 9割解けてしまうという感じでないのならば、今のまま良問の風を進めるのが個人的にはおすすめです。 【利用法】 まず注意してほしい点として、問題集だけやるのはよくないということがあります。物理は公式などは少ないですが、今後いろいろな問題を解いていくうえで、重要な例やより高度な考え方なども武器として手にしていく必要があります。それは問題集だけで得るのはかなり苦しく、必然的に参考書が必要になります。良問の風をやるなら、それにあったレベルのインプットも同時並行で進めるといいかもしれません。私は「物理のエッセンス」や、これはちょっとマイナーですが「折戸の独習物理」という本などを使ってインプットをしながら、良問の風でアウトプットしていました。 良問の風は、問題集自体薄い反面内容は濃く、解き終わったときに得ているものが多いです。そのため2周以上はやるのがおすすめです。具体的には、一周目はとにかく考え方や解答の核を掴むために、解説を読んでしまってもいいからやり通す、二周目は自力で解いてみて丸付けのときにポイントの確認、最後に二周目で解けなかった問題を解きなおす、とかです。 蛇足ですが、重要問題集は「名問の森」という良問の風の後のシリーズと難易度がかぶります。そのため、良問の風が何となく気持ちよく解けたり、重要問題集が肌に合わなかったりしたら後者を使うとよいかもしれません。 いろいろ書きましたが、良問の風をすっ飛ばすのももちろんありです。セミナーの基本問題の後に良問の風が思ったより解けているというのはセンスの証拠ですし、どんどん先に行ってみてつまずいたら戻ってくるのも全然問題ありません。ここで書いたことが少しでも判断を助けられればと思います。頑張ってください1d:Tf28,ある程度の数学の基礎は身についていると思うのでその先の勉強方法について話したいと思います。 数学の難しい問題というのは解き方の展望が見えてこないものが多くあります。なので、正確に文章を読んで、文章の中からヒントを拾ったり、式の形をみて、使えそうな公式や、定石となる解き方を考えてみることが必要になります。おそらくランボさんはこのようにして、いくつか選択肢に上がった解法の中に正解となる解法があったのにそれが使えなかった、ということだと思います。しかし解き方を思いついてから最終的な解答方針まで見えてくることはほとんどないと思います。難しい問題はイメージとしては壁が2〜3段階あるという感じです。最初の足がかりとなる解き方をして出てきた式が解けない。そして再び考える。それに対して解き方を考えまたやる。問題を解く時はこれの繰り返しになってきます。 難しめの問題のイメージを話したので、次は勉強方法について書いていきたいと思います。数学は多くの問題集に手を出すより、一冊完璧に、とよく言いますが、その通りだと思います。なぜなら、結局一冊の中に大方必要になってくる解法は全て入っているからです。そして例えばプラチカであればその単元ごとにまとめて学習していくことをお勧めします。その時に確率であれば、P型、C型、漸化式型、円や数珠順列、条件付き確率、じゃんけんや、勝敗を決めるパターン、etcがあると思うので、そのパターンを「漏れなく、だぶりなく」身に付けるとともに、どのパターンの問題はどうゆうような問題文になっているのかを自分なりに考察することが大切です。例えば、簡単な例ですが、組み合わせの時に同じようなものを区別するかしないかで解き方が変わると思います。このように問題文や式を観察して、どのときにどのパターンを使うことが多いか分類すると良いでしょう。このとき、「漏れ」がないことで、どれかのパターンに帰着し、「だぶり」がないことで、実は同じ解法なのに出題形式が違うから両方覚えてしまって、どっち使うか迷うような手間が省けます。そこを意識して勉強するのがいいと思います。 最後に過去問についてですが、過去問はあくまで出題形式、傾向や、時間などを確認して実践するものだと思っています。なので直近6年のものは残しておくべきでしょう。またマスターって言葉の定義は曖昧です。マスターが過去問の解き方を覚えるだけであるなら無駄だと思います。問題を見て、なんでこの解法をしたのか考え、そして始めてその問題を見たと仮定したとき、その問題文からどんなキーワードを拾ったら、自分がその解法にたどり着くかというところまで考え、身に付けることができて、始めてマスターしたと言えます。それなら過去問のマスターはかなり有用だと思います。数学は初見で考え、解いて、解答をみて、終わる人が多く、初見で考えることが重要だと思われがちですが、それを可能にするには解答をみた後の上記の考察がもっとも重要になると思います。 試験本番までまだあと4ヶ月あります。十分に身に付けるだけの時間はあると思うので最後まで頑張ってください。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=9zrO82LF0eupwHkLkIjS","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":[["$","div",null,{"className":"mb-1","children":"名問の森と良問の風両方やるべきか"}],["$","div",null,{"className":"text-xs text-caption line-clamp-2 mb-1","children":"慶應医学部と東京科学大学医学部医学科に合格しました。\n物理については、良問の風と名問の森の両方に触れた立場から書きます。\n\n結論から言うと、授業などで物理の基本事項を一通り学んでいるのであれば、演習の軸は名問の森で問題ありません。\n時間が限られているなら、良問をしっかり仕上げてから名問、という順番にこだわる必要はないです。\n\n自分自身、良問の風は最初から丁寧に解き込んではいません。\nメインの問題集として使ったのは名問の森で、そこでかなりの量を解きました。名問を進めた後で、書店で良問を軽く確認しました。結果として、演習量としては名問だけで十分でした。\n\n理由ははっきりしています。\n名問の森は、典型処理を一段深くした問題が中心で、京大レベルを含む難関大物理に必要な思考の流れを一冊で経験できます。単に難しいだけではなく、解法の筋道がはっきりしている問題が多く、演習を通して基礎の抜けも自然に炙り出されます。\n\n一方で、良問の風は標準的な問題集です。\n基礎が不安な段階では有効ですが、すでに授業で内容理解が進んでいる場合、演習としてはやや軽く感じることもあります。その状態で無理に時間をかけると、名問に割く時間が足りなくなりやすいです。\n\n他の候補として、重要問題集や標準問題精講があります。\nこれらは名問の森と同じ役割、レベルなので、好きなものを一冊選べば問題ありません。\n大事なのは、問題集の冊数ではなく、どれを演習の中心に据えるかです。\n授業で基本を押さえられているなら、名問の森をメインに据え、演習がもう少し必要だと感じた分野をその他の問題集で補う。この形が一番効率がいいと思います。\n\n良問を一周してからでないと名問に進めない、ということはありません。\nむしろ時間が限られているなら、名問で演習を積み、その過程で必要な標準問題を拾い直す方が、京大物理には直結します。"}],["$","div",null,{"className":"flex mb-1","children":[["$","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":"難問との向き合い方"}],["$","div",null,{"className":"text-xs text-caption line-clamp-2 mb-1","children":"その感じよくわかります。\n\n私の経験からお伝えするならば、あなたがお考えのようにたくさん問題を解くことと、さらに付け足すならば、制限時間を決めて難問と向き合うことが打開のカギになります。\n\n\n1つ目のたくさん問題を解くことには大きく3つの目的があります。\n\n①典型問題の典型的な解法を身につけること。\n②問題の捉え方の視野を広げること。\n③計算ミスや勘違いを防ぐ注意力を高めること。\n\n①においては、いわゆる標準レベルの問題に相当しまして、問題集などでは例題として取り上げられていることが多いです。この手の問題は考え方を理解した上で動きをパターン化させてしまうのもアリだと思います。\n\n②については発想力です。よく問題を解いていて「こういう風に考えれば良かったのか」とか「着目する場所が違った」と思った経験はございませんか?いわゆるこの発想力を高めるには演習の経験値を積んで、問題の見方や捉え方を知っていくしかないと思います。\n\n③はおそらく最後まで悩むものです。このようなミスで本番減点されないためにも演習量は確保しなければなりません。\n\n無意識的にこの目的が達成されますので、ひたすら問題を解く効果は実感しにくいですが、大変重要なものです。\n\n2つ目のきちんと難問と向き合うことについては、上述した②に近いものがあります。つまり、難問は一見問題文を読んだだけでは解法が見えてきません。\n\nそれを打破するには、とにかく問題文から分かることを書き出してみる、その書き出されたものから他に分かること、ヒントはないかと悩み、少しずつ紡いでいくことで解法が見えてくることが多いです。\n\n長い時間粘っていても効率が悪いですので、きちんと時間を決めて、その間はひたすらあれこれ考えて解法の糸口を見つける経験を日頃から積んでいると、自力で解ける問題が増えてくると思います!\n\n\nおそらく入試本番でも悩むような難問は出てきます。\nそこで自力で解法を見出せるかどうかは、やはりたくさん問題を解く経験値と日頃から難問と向き合ってきたかの2つがキーになると思います!\n\n"}],["$","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":"長文読解 根拠に基づいた解答力を上げるには"}],["$","div",null,{"className":"text-xs text-caption line-clamp-2 mb-1","children":"こんにちは!読解についてお答えしたいと思います。\nまず、早稲田レベルの長文では選択肢が怪しく、予備校の間で回答が割れることもあるので、講師の解説もある程度ふーんで済ませていいと思います。\n\nしかし、共通テストは話が別になります。共通テストは全国の受験生が受け、世間の目にも晒されやすいという性質上、選択肢が非常に緻密に作られていて、正解となる選択肢には必ずそれぞれの要素に対応する部分が本文中に書かれていますし、逆に不正解となる選択肢には必ず間違っている要素が本文中から分かるようになっています(10年に一度くらい、私大のような怪しい選択肢も出ますがそこを解けるようになる必要はありません)。そのため講師の解説もちゃんと聞いて、反省する必要があります。\n\nつまり解決策としては、志望校の過去問演習ももちろん必要ですが、共通テストを解いて間違えた設問と、2択でなんとなく選んで当たったけど自信はなかった設問について、\n・なぜこの選択肢が正解なのか\n・逆になぜ他の選択肢は不正解なのか\nを本文と対応させながら納得できるまで考えてみてください。\n\nそうして力をつけた時、早稲田レベルの問題も以前よりは答えられるようになっているはずですし、それでも間違えてしまう時は他の人も間違えているような問題ですから気にする必要はありません。\n\n質問者さんの志望校合格を願っております。勉強頑張ってください。"}],["$","div",null,{"className":"flex mb-1","children":[["$","svg",null,{"stroke":"currentColor","fill":"currentColor","strokeWidth":"0","viewBox":"0 0 24 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items-center py-4","children":[["$","div",null,{"className":"flex-1","children":[["$","div",null,{"className":"mb-1","children":"良問問題集の次に1対1対応かCanpassどっちが良いか"}],["$","div",null,{"className":"text-xs text-caption line-clamp-2 mb-1","children":"数学の参考書は悩みやすいと思います。\n数学の参考書には、\n・基礎の定着\n・実践的解法を網羅的に習得する\n・応用した問題演習\nこの3種類があります。\n今選ぼうとしているのは、実践的解法を網羅的に習得するものです。この段階の教材で重要なことは、教材を1つ決めたらそれを完璧になるまで使い続けることです。そのため重要な選択となります。\n途中で教材を変えること、不安になって追加することはお勧めしません。\n教材には人それぞれ合う合わないがあるので、まずCOMPASS、1対1ともに自分が嫌にならず出来るかは確認してください。\nその上で悩んでいるのであれば、私は1対1対応の演習をお勧めします。\nメリットは\n・各ページで分けられており、体系的に学びやすいこと\n・回答が実際の記述答案の参考になること\n・何周もするのに負荷が少なくまとまっていること\n・将来過去問や応用問題で詰まった時に戻る場所がわかりやすいこと\nこの4点が主に挙げられます。\n特に3,4つ目は重要な点です。\n3つ目については決して内容が薄いわけではなく、今後応用問題に移行していく上で必要な解法はすべて詰まっているので、安心してください。\n\n今述べた1対1が良い理由に関しては1対1対応の演習についてのみです。月刊の1対1は単元ごとにまとまり、各解法を体系的に学び解放の細分化をするのには向いていないので、お勧めしません。\n\n少なくとも秋ぐらいまでは何周もして使い込む教材選びになるので、中身を見て、本当にそれをやり切れるか慎重に選ぶようにしましょう。\n応援しています。"}],["$","div",null,{"className":"flex 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items-center py-4","children":[["$","div",null,{"className":"flex-1","children":[["$","div",null,{"className":"mb-1","children":"初見で解けるようになるには"}],["$","div",null,{"className":"text-xs text-caption line-clamp-2 mb-1","children":"こんにちは!\n\n早稲田の理系志望ということで、おそらく悩みは数学か理科だと思うので、どちらも対応できるよう回答させていただきます。\n\n・数学\n\n数学ですが、解答を見れば理解できるということで、基礎的な問題の解き方は抑えられているのだと思います。\n\n応用問題は基本的には基礎問題の組み合わせでできていますので、「今まで解いた問題の中でこの問題に似た問題はなかったか」「問題文のこの部分を数式に訳すとどうなるか」という多方向の視点からまずは問題を見るようにしましょう。それだけでも変わるはずです!\n\nそして、この視点からの考え方の見につけ方ですが、やはり問題演習の量が必要です。また、1つの問題に対してじっくり考え、多方向の視点から見ることができるような耐久力と思考力が必要になります。基本的な問題は覚えるのにそこまで時間はかからなかったかもしませんが、ここは時間をかけていきましょう。\n\n1度考えた問題については、あまりに変な問題でない限り考え方を覚えた方がいいです。応用問題にありがちな考え方などもありますし、似た問題が出る可能性もあるからです。\n\nまた、知っているかもしれませんが、僕自身はYouTubeの「PASSLABO」というチャンネルの数学の動画をよく見ていました。1つの問題だけではなく、ほかの問題に繋がる思考のポイント(特に整数など)を効率よく学べるので、疲れた時に見るのがかなりオススメです。\n\n・理科\n\n理科は数学とは違い、思考力のようなところを鍛える必要は数学ほどありません。それよりはとにかく問題演習量を積みましょう。\n\n理科は問題演習をすればするほど伸びる科目と言われます。それは、発展的な問題がそのまま問題文違いや数字違いで出ることが多いからです。これは、理科が数学ほど計算メインの科目ではなく、知識と計算が半々で重要であることに起因します。\n\nですので、もちろん過去問演習などの時には1問1問じっくり考えて、今までやった問題で似たものは無かったかなど考えるのは大事ですが、問題集で全く分からなかったものは潔く解答を見て理解することが大事です。同じような問題を別の問題集でまた解いてみる方が懸命でしょう。"}],["$","div",null,{"className":"flex 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items-center py-4","children":[["$","div",null,{"className":"flex-1","children":[["$","div",null,{"className":"mb-1","children":"数学における「問題の本質の理解」とは何か"}],["$","div",null,{"className":"text-xs text-caption line-clamp-2 mb-1","children":"こんにちは!勉強お疲れ様です🍹\n\n自分も受験期に数学はどう勉強すればいいのか悩んでいて、先生や友達に聞いたりして最終的にある勉強方法に辿り着いたので参考になればと思い回答させていただきます!\n\n質問者さんは文系とのことですので社会は勉強していると思いますが、覚えればできるようになる社会とは違って、数学は例題や公式を暗記しただけでは入試問題には太刀打ちできないし、実際自分がどのくらい成長したのかわかりにくいですよね。\n\n⭐️数学の勉強で一番大事なのは、「なぜ?どうして?」という疑問を常に持ち続けることです。\n\n難関大学の数学に取り組む時、パッと見どう解くのかわかりにくいけど解答を見るとこんなにキレイに解けるんだ、っていうパターンが結構あると思います。\nここで回答をうのみにしてしまうのは良くないです。そうすると他の問題になった時に応用できなくなってしまいます。大事なのは、どうしてこの解き方に辿り着いたのか、ということです。\n・勉強方法についてのアドバイス\n「問題の本質を理解する」とは、解法を表面的に覚えるのではなく、「なぜその解法が有効なのか」を理解することです。基礎問題を丁寧に演習し、各解法のメリット・デメリットを分析することで、応用問題において状況に応じた最適な解法を選べるようになります。解いた問題を見直す際に「別解はないか?」「他の解法では何が不都合か?」と問いかける習慣をつけると、理解が一層深まります。\n\n・追伸\n来年に入って過去問を解く時、じっくり時間をかけて解いてみることをオススメします。一応時間配分に従った時間は計りつつも、それを超過してもいいから自分なりの解き方で解いてみることです。解答と見比べて良かった点、足りなかった点等実際に手を動かしてやってみるとただ解答を見て理解するだけの何倍も得るものがあると思います。"}],["$","div",null,{"className":"flex mb-1","children":[["$","svg",null,{"stroke":"currentColor","fill":"currentColor","strokeWidth":"0","viewBox":"0 0 24 24","className":"text-subPrimary 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