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1b:T11df,こんにちは。かつて苦手だった数学が、塾なしでの受験勉強を通じて大きな得点源へと変わった私の体験をお伝えします。網羅系の参考書は非常に有用で、一冊を徹底的に使いこなすことは、いくつもの参考書に手を広げるよりも効果的です。ここまで努力してきたあなたの頑張りは決して無駄ではありません。よくがんばりましたね。


数学の本質と入試の現実

数学は単なる解法の暗記科目ではありません。特に、京都大学のようなレベルの高い入試では、誘導の少ない問題が出題されるため、答えを丸暗記するだけでは対応できません。数学とは、決まった答えに対してさまざまな道具を駆使し、論理的に解を導き出す科目です。実際、京都大学の過去問を解いてみると「何をすればいいのかわからない」という問題に直面することが多いでしょう。京都大学といえば良問で有名で、最高峰の教授陣によって練りにねられた問題は耽美的な美しさまで感じます。


思考力を鍛える勉強法

このような問題に対処するための最善策は、思考力を鍛えることです。具体的には、現在のレベルより少し上の問題に挑戦してみることが重要です。参考書選びの際には、以下の二点に注目してください。


１．参考書の選び方

　・網羅系参考書ではなく、入試問題が多く収録されたレベルの高い問題集を選ぶ。  
　・例：駿台文庫の『ハイレベル数学完全攻略』、河合塾の『プラチカ』、Z会の『理系数学の核心』など。  
　・また、解説が充実しているものを選ぶことも大切です。実際に書店で中身を確認しましょう。

２．具体的なおすすめ：駿台の『ハイレベル数学完全攻略』

　・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。  
　・最初は戸惑うこともあるでしょうが、わからない点は先生に確認しながら進めれば大丈夫です。


３.　私の経験談

私自身、学校配布の網羅系参考書「Focus Gold」を２周し、その後『ハイレベル数学完全攻略』を３周、さらに「鉄緑会東大数学問題集」に取り組み、最終的に現役で東京大学に合格しました。ハイ完を始める前は、東大模試の数学は平均点程度でした。しかし、ハイ完を取り入れることで思考の幅が広がり、次第に数学でわからない問題はほとんどなくなったため、得点源に返り咲きました。実際、京都大学を受験する友人にもハイ完を勧めたところ、彼も数学が飛躍的に伸び、本番では６問中５問を完答するという成果を上げました。どうやらハイ完の効果は私だけではないようです。


まとめ

これからの勉強では、基礎の反復だけでなく、すでに培った思考力を活かし、数学の道具を自在に操る力を養うことが重要です。そのために、少し上のレベルの問題と、解説が充実した参考書を選びましょう。私の場合は『ハイレベル数学完全攻略』が非常に効果的でしたが、書店でいろいろな参考書を実際に手に取って比べてみることをおすすめします。そして、今までやってきた網羅系参考書は辞書のように定期的に見返し、補助的に活用してください。


補足：共通テストについて

共通テストで思うような点が取れなくても焦る必要はありません。共通テストの数学は思考が制限された読解問題などが多く、京都大学の問題とは求められる能力が異なります。京都大学の数学を見据えた学習を進めれば、共通テストでも自然と点数がついてくるでしょう。


このような勉強法と考え方が、あなたの数学力向上の一助となることを願っています。また何かありましたらぜひ。1d:Tc21,こんにちは。勉強しているのに模試などでなかなか成績が上がらないと不安になりますし、モチベーションも下がりますよね。私もそんな時期がありました。以下、私の考えを少し述べさせていただきますので、もし参考になるところがあれば、吸収していってください。
まず、勉強法が間違っているかどうか考えるにあたって、模試の成績が上がらない理由、模試で点数が取れていない理由を考えてみるのが良いのではないかと思います。例えば、答えを見てもいまいちわからないとか、なぜこの解法を用いるのか理解できないとか、自分で解答を再現できそうにない、などと言う場合にはおそらくまだ学力不足であることが原因、つまり気チャートを本当にこなせていない可能性があります。そう言うった場合は、もう一度腰を据えて黄チャートにしっかり取り組むべきだと思います。
一方で、回答を見たら理解できるし、自分にも解けそうな気がする、黄チャートで似たような問題を見たことがある、などと言う場合には、黄チャートの勉強の仕方が間違っている可能性があります。いわゆる、数字が変わったり、ちょっと捻られると解けないと言った場合です。黄チャートでは解けるのに模試で似たような問題があると解けない、と言う場合は、丸暗記に終始してしまったため、数学を解く力が身に付いていない可能性があります。そもそも、解法暗記とは、まるまる暗記してそのまま回答をアウトプットできるようにするものではありません。それでは、意味はわからないけど枕草子は暗唱できるみたいな状態になってしまいます。枕草子を丸暗記して、唱えられるようになったところで、内容が理解できているかというとそれは別問題ですよね。それと同じで！黄チャートの解答を覚えることそのものに意味はありません。大切なのは、解答の理由、なぜその解法を選択したのか、なぜこの式変形をしているのか、そう言ったところまでしっかり理解して、解答を再現できるようになることです。脳死でインプットしたところで使い物にならない知識がたまるだけです。
上記のどれでもないという場合は、基本的な解法を組み合わせる練習が足りていないのかもしれません。無作為にそれぞれの問題を解くのも良いですが、例えば融合問題であったり、章末の少し手応えのある問題を解いてみるのも良いかもしれませんね。問題が簡単すぎるというようでしたら、少しレベルの高いものや、総合問題が多く載っているものなど、新しい参考書に乗り換えてみるのも良いかもしれません。2:["$","main",null,{"className":"px-4 pt-4 pb-4","children":["$","div",null,{"className":"max-w-3xl mx-auto w-full","children":[["$","div",null,{"className":"mb-8","children":["$","$L7",null,{"href":"https://unilink-app.onelink.me/isbO/h6xeh63x?advice=-lC3mHwBTqPwDZPuyN4c","target":"_blank","children":["$","$L8",null,{"src":"/images/web_to_app_banner.jpg","width":3660,"height":1500,"sizes":"100vw","style":{"width":"100%","height":"auto"},"alt":"UniLink WebToAppバナー画像","className":"mb-4 rounded"}]}]}],["$","h1",null,{"className":"text-xl font-semibold mb-2","children":"パッとしない"}],["$","div",null,{"className":"flex justify-between mb-4","children":[["$","div",null,{"className":"text-left text-xs text-caption","children":["クリップ(",0,") コメント(",1,")"]}],["$","div",null,{"className":"text-right text-xs 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items-center py-4","children":[["$","div",null,{"className":"flex-1","children":[["$","div",null,{"className":"mb-1","children":"数学の参考書"}],["$","div",null,{"className":"text-xs text-caption line-clamp-2 mb-1","children":"回答します。現実的な話をしますと、問題精講シリーズは青チャートと同じく網羅系問題集のため、わざわざやる重複したものを買う必要はないですし、プラチカの文系問題集、一対一対応は青チャートよりも難易度が高いため、実力がないと空回りしてしまいます。結論ですが、青チャートをやりましょう。ぶ厚すぎて自主学習する気が失せるというのはだれしもが抱く共通の感想だと思いますが、それを通らずしては数学の実力アップは見込めません。\nそもそも受験数学において、数学は基礎だけでもかなり範囲が大きく、応用問題も考えるとそれ以上にあります。では、数学が解けるためにはどうすればよいか。応用問題を含めすべて暗記する...おそらく広すぎてそれこそ不可能だと思いますが、応用問題が出ても対処可能なぐらいの基礎力を養成するための問題量を暗記するならだれにでもできます。ではそれはいったい何なのか。青チャートのような基礎網羅系問題集を丸まる解いて理解し、暗記することです。\n　いうなれば、これが数学の実力養成において大学受験を目的とするならば、最短距離でありその苦しみ、逃避は通過儀礼です。ぜひぶち当たってみてください。\nまた、おすすめの参考書ですが、文系ならば青チャート以降に一対一対応、プラチカをちゃるのは良い手です。一対一対応は、やや発展的な内容、テクニックを学べ、プラチカでは大学入試に求められている実力の基準が把握できると思います。\nですが、いろいろ参考書に手を出す前に、良書ですので青チャートを一度しっかり収めてみてください。偏差値75~は数学で固くなれます。"}],["$","div",null,{"className":"flex 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items-center py-4","children":[["$","div",null,{"className":"flex-1","children":[["$","div",null,{"className":"mb-1","children":"駿台模試で圧倒的な成績を取りたい"}],["$","div",null,{"className":"text-xs text-caption line-clamp-2 mb-1","children":"駿台の偏差値を60→70へ！\n\nどうもゆうまです。\nまず、駿台模試でいちばん上げるのが難しい偏差値が60から70であることを理解しましょう！\n\n40から50や、50から60は正直余裕です。主も恐らく勉強法がある程度正しい方向に向いているため現在偏差値が60あるのだと思います。\n\nでは60から70に上げるためには何をする必要があるのか考えていきましょう。\n\n私自身も60から70に上がるまでに相当な時間を要しました。なぜなら原因が明確に見つからなかったからです。いや、というよりは原因から無意識に目を背けていたというのが正しいでしょう。得意分野ばかりに目を向け、みんなが解けないであろう(3)など飛ばしてはいませんか？ 偏差値70を目指すなら得意を伸ばすのではなく、苦手を無くすこと、つまり弱点をなくしましょう。\n前回の駿台模試の結果の得点表を見て見てください。数学など、どの分野で自分が点数を取れているかばかり見ていませんか？\n大事なのはどの分野で満点が取れていないかが重要です。偏差値60を超えてくるの、解説を見た時に、「なんでこんな問題ができなかったんだろう」などと思って「まあ次は解けるっしょ」などと思い復習を終わらせていませんか？\nこれが偏差値60と70の差です。ここが明確に違います。偏差値70の人達は必ず自分のできなかった場所の原因を深追いします。そして何が人より足りていないからこの問題で詰まってしまったのかを徹底的に分析し、その分野の復習に取りかかります。これができていますか？\n英語に関しても同じことが言えます。\n模試の復習方法が本当に正しいやり方でできていますか？おそらく知らなかった単語や文法をまとめて終わりでしょう。それじゃ偏差値70は夢になってしまいます。英語も徹底的に分析してください。単純に単語を知っていたらできていたのか、全く内容がわかっていないからできていなかったのか、しっかり苦手な部分を洗い出してください。古典、漢文、現代文も同じです。\n、東大理一に合格するためには数学、英語は高二が終わるまでにはある程度完成させ、高三は理科を勉強する必要があります。この1年で数学、英語を必ず仕上げてください。模試をフル活用してください。模試の復習が1番大切な勉強です。1つの模試から100つのことを学ぶことが出来ます。そのことを意識して模試の復習に励んでみてはいかがでしょうか？"}],["$","div",null,{"className":"flex mb-1","children":[["$","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 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items-center py-4","children":[["$","div",null,{"className":"flex-1","children":[["$","div",null,{"className":"mb-1","children":"阪大文系数学の対策"}],["$","div",null,{"className":"text-xs text-caption line-clamp-2 mb-1","children":"私は数学がほんとに苦手で、たしか高二の駿台模試では偏差値50も無かったと思いますが、高三の1年でほんとに頑張って合格できました！私の文系数学の勉強時の参考書をお答えします！\n\n私は学校の先生におすすめされた｢文系数学入試の核心｣(Z会)を使用していました。先生は、この1冊を完璧にすれば阪大までなら受かる！と仰っていたので、その言葉を信じて昨年の4月から毎日3問～5問解いて、5周ほどしました。この問題集のいい所は、問題数が絞ってあって効率よく勉強出来る点と、京大とか東大向けの超難問が少ないので数学が苦手な私でも挫けずに取り組めた点です。それでも難問がたくさんあるので阪大数学に対応することが出来ました！\n\n文系プラチカは阪大文系数学には少し難易度高めかなと思います。阪大文系数学の難易度はそんなに高くない(私はそう思いませんが😅)ので、求められている以上のレベルを解くのは効率が悪い気がします。\n\n文系の数学は使ったことないのですが、調べたら難易度的にちょうどいいと思います！関関同立レベルとありましたが、最近の関関同立の数学のレベルは物凄く高いです。誰にも解かせる気ないでしょ！という問題もあります笑 私は昨年関学と同志社を受験しましたが、関学は計算が大変で同志社は文字を使った問題が難しすぎました。この2校の対策は阪大受験にとても役立ったと思います。関関同立レベルに対応できれば、阪大にも対応できます！\n\nマセマついては調べたのですが、あまり情報がなく何とも言えないです…😓\n\n使用する参考書は1つで大丈夫です！1つを何周もして完璧にしてください！\n\n参考になれば幸いです。応援しています！"}],["$","div",null,{"className":"flex 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