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ただ、まだせあさんは高校一年生なので、そこまで急ぐ必要はないと思います。とりあえず自分が習った範囲の基礎固めを継続的に青チャートでしていくといったことをしていけばいいです。そこで余裕があれば応用問題も解いていくといったことをしていけば 大丈夫だと思います。学校で習った範囲を日々完璧にしていけば、後々の高校三年生の時にすごく楽になります。なので日々の授業の復習を大事にしましょう!そこで余裕があれば、次の分野の予習などに取り組むと良いと思います。 また、数学に対して苦手意識を持っているとのことなので、僕のおすすめの勉強法を記しておきます。数学を学ぶ手順としては次のようにすると良いと思います。 ①問題を解くための基礎事項を教科書を見て学んでおく。 ②その分野の基礎問題を解いてみて、解答をまるつけする。 ③間違えた問題の解説をよく読んで完璧に理解する。理解できないところがあったら先生に聞いたりして必ず理解するようにする。 ④これを一通り終えたら応用問題にいく このような感じです。特に③で解説を見る時に当たって意識して欲しいことは、解説ではなぜこのような操作をしているのかということを考えることです。つまり式変形の仕方などで「なぜこのような操作をしているのか」「これをしてなんの得があるのか」と言うことを考えましょう。これが数学を学習するにあたって一番大事なことなので、実践してみてください!そして自分がそれを考えて理解した時、その理解した内容を自分の言葉でノートに書いておくと良いと思います。あとでそのノートを見返したりするとより理解が深まります。 数学の勉強法については以上になります。次に僕が次の参考書としてお勧めを挙げます。 僕が提案するのは、 河合塾の文系の数学 重要事項完全習得編 駿台の国公立標準問題集CanPass などです。特に河合の方は解説が丁寧なことで有名なので、一度やってみると良いと思います。しかしこれらに手を出すのはまだ早いです。しっかり青チャートや学校の授業で基礎を固めてから取り組むと良いと思います。 最後に模試で確実に基礎問題を解けるようになるためにはと言うことですが、僕は他の模試の問題や実践的な問題(青チャートの応用でも良さそうな気はする)をあらかじめ解いておいて、模試の問題に慣れておくことがいいと思います。そうすると模試で取れる問題と取れない問題の区別もついてくると思うのでやってみてください。 以上になります。よければ参考にしてください!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":[["$","div",null,{"className":"mb-8","children":["$","$L7",null,{"href":"https://unilink-app.onelink.me/isbO/h6xeh63x?advice=GflXkMgVZGVobHlO4114","target":"_blank","children":["$","$L8",null,{"src":"/images/web_to_app_banner.jpg","width":3660,"height":1500,"sizes":"100vw","style":{"width":"100%","height":"auto"},"alt":"UniLink WebToAppバナー画像","className":"mb-4 rounded"}]}]}],["$","h1",null,{"className":"text-xl font-semibold mb-2","children":"初学者の数学参考書"}],["$","div",null,{"className":"flex justify-between mb-4","children":[["$","div",null,{"className":"text-left text-xs text-caption","children":["クリップ(",9,") コメント(",0,")"]}],["$","div",null,{"className":"text-right text-xs 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items-center py-4","children":[["$","div",null,{"className":"flex-1","children":[["$","div",null,{"className":"mb-1","children":"数学のできる人"}],["$","div",null,{"className":"text-xs text-caption line-clamp-2 mb-1","children":"初見の問題が解けるようになる数学の勉強法について話しますね。\n\nまず、初見の問題は大きく分けて2つあります。\n\n① 基本問題だが自分にとっては初見\n② 応用問題で多くの人にとって初見\n\nまず、①について\n基本問題の演習を繰り返し、基礎固めをしてください。\n具体的な方法は下に書いておきますね。\n\n次に、②について\n応用問題は基本問題の組み合わせです!\nなので、身についた基礎をどの場面でどう使うか考える練習をしましょう!\nこれも具体的な方法を下に書きますね。\n\n\n上の①②に対応する\n数学の『オススメ教材』と『オススメ勉強法』について紹介します。\n\nまず、『オススメ教材』ですが\n全範囲を満遍なくカバーし、数学の基礎力向上に最適な教材として\n・青チャート1A2B\nをオススメします!\n\n解答解説がしっかりしていて、\nなおかつ、問題を解くときの考え方まで紹介しているので、基礎固めはこの教材を何周もすれば十分です!\n\n基礎がしっかりできていれば、\n全国の受験生が受ける模試であれば\n偏差値60〜65程度は到達可能です。\n\n青チャートを完璧にすると\n模試の時にどれが基本問題でどれが応用問題かわかるようになりますよ!\n\n次に、青チャートが終わったならば\n今度は身についた基礎を使う練習\nつまり、応用問題を解くために基礎をどの場面でどう使うかを練習しましょう!\n\nこの演習用として\n・1対1対応の数学\n・プラチカ\n・やさしい理系数学\nなどがオススメです!\n\n次に『オススメ勉強法』ですが\n青チャートを使うかどうかに関わらず、\n問題の考え方や解答を理解した後に解答を見ずに\n最初から最後まで自力で再現してみることが大切です。\n\nここで、再現できないようであれば、\nまだまだ理解が足りてないということです。\n\nつまり、\n問題を解く\n↓\n考え方と解説を理解する\n↓\n解答を見ずに、自力で再度解く\n\nこの3つのことを繰り返すことで飛躍的に数学力が上がります!\n\nぜひ、実践してみてください!"}],["$","div",null,{"className":"flex mb-1","children":[["$","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":"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":"青チャートと入試数学の基礎徹底"}],["$","div",null,{"className":"text-xs text-caption line-clamp-2 mb-1","children":"こんにちは!\n\nまず、数学の基本を勉強するなら青チャートが良いです。高校数学の全範囲を網羅しているので青チャートが全て解けるようになればある程度数学の成績が安定します。\n\n次に、どこまでやるかですが、例題全てです。中には難しめの問題も少しありますが、入試数学においては基本です。レベルアップに関しては飛ばしても大丈夫です。\n\n青チャートの例題が全て終わったら一対一対応をやりましょう。なぜか一対一対応は難しいと言われていますが、正直基本問題しか載っていません。青チャートの例題より少し計算力が必要なので若干レベルは高いですが、、、。ただ、一対一対応の良いところは問題数が少ないのに網羅性があるところと、基本問題をほんの少しだけ捻っているので数学力が向上します。なのでイメージとしては青チャートの例題を2周するのは時間がかかるから一対一対応で2周目をするというイメージでやってください。\n\n一対一対応が終わったら、入試レベルの問題集に取り組みましょう。青チャートの解いてなかったところを解く!というのでも良いです。青チャートの最後のまとめ演習は難関大レベルあるのでやってみて下さい。\n\n一番大切なのは基礎をやったらとにかく応用問題に触れることです。応用問題に触れることで、実は理解できてなかった基本の部分が明らかになります。まだ高一で時間があるので基礎が固まった分野についてはいろんな大学の過去問をどんどん解いていきましょう。ネットで調べたりYouTubeで調べたら沢山載ってます。個人的におすすめの大学は、まだ1Aしか終わってないと思うので東大の文系です。一対一対応が終わったら挑戦してください。"}],["$","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":"数学の予習について"}],["$","div",null,{"className":"text-xs text-caption line-clamp-2 mb-1","children":"予習に向いている参考書を用いるやり方、青チャートを使って予習をするやり方、どちらも挙げてみますね。一橋志望ということであれば、後者でできると、時間を短縮できいいかなと思います。\n\n○予習に向いている参考書を用いるやり方\n→スバラシク面白いと評判の初めから始める数学\n僕自身は使っていなかったのですが、周りの友人がよく使っていました。教科書レベルやそれよりもっと分かりやすく書かれているため、詰まるところは無いと思います。また、そこまで時間もかからないため、集中して取り組めば短い時間で取り組めるはずです。\n\nこれが終わったら青チャートの例題をとにかく解いていけばいいです。\n\n○青チャートを使って予習をするやり方\n僕自身は教科書で先取りを行い、章が終わる度にその章に対応する青チャートの部分を解いていました。教科書は章末問題までは解かず、練習問題だけです(というのは、章末問題は学校で解くことも多かったり、青チャートの問題と被っていたりするからです)。\n\n教科書が終わったら、一通りその章の内容を見直したあと、青チャートのコンパス1~2の例題に絞って解いていきましょう。これが解ければ公式の運用などの基礎は大丈夫です。それがおわれば、コンパス3~4の問題に取り組みます。このレベルからかなり難しくなりますが、入試問題、特に一橋数学では覚えておかなければならない基礎の典型問題になります。1周目は頭を使い、コンパス1~2のあの解法が使えないかなと意識しながら解いて見ましょう。10分ほど考えて分からなければ答えを見て大丈夫です。「解答の意味をよく理解しながら」、最終的には問題を見て直ぐに解法が出るレベルまで覚えれるようにしましょう。\n\nちなみに進め方ですが、コンパス1~2が終わったら直ぐに次の章の教科書を進めるやり方、コンパス3~4が終わってから次の章に移るやり方、どちらでもいいです。コンパス3~4の方が大事なので、時間があれば後者の方がいいです。なお、コンパス5ですが、最初は飛ばしても大丈夫です。一通りチャートの内容が終わり、1レベル上の問題集をやるときにやりましょう。\n\n参考になれば幸いです!\n\n\n"}],["$","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":"数学のオススメ参考書について"}],["$","div",null,{"className":"text-xs text-caption line-clamp-2 mb-1","children":"はじめまして\n\n数学を最初に学ぶ際には網羅性の高い問題集をやるべきで、それは青チャやFOCUSGOLD、1対1対応などが優れています\nそれらの問題集のうち1つを、高3の夏前までに例題なら問題見た瞬間に解法が頭に浮かべるくらいにまで持ってければ大丈夫です そのためには毎回【なんでこの問題でこの解答をするのか】と\n【その問題のテーマ】を意識してやればいいです\nなんで?の部分は青茶の解答や指針のところに書いてあるんで分からなかったらそこ見れば大丈夫です テーマに関しては問題番号の横に堂々と書いてます(例えば整数問題なら余りで分類、不定方程式など)\n\nそれらがすぐ答えられるようになればその後は次のステップの問題集やればいいですが、ただ2Bの軌跡領域、数Ⅲの微積の計算問題などは慣れが必要なので、例外的に色々な問題を余所から持って来て解くのが良いです\nまた軌跡領域に関しては大数が出してる1対1対応の解答が優れているので遅かれ早かれそちらをやるのをオススメします またこの解法は「解法の突破口」という解答のプロセスを丁寧にしるしている参考書に詳しく書かれているので、そちらをやるのでも良いでしょう しかしレベルは少し高いので、青茶またはFOCUSをほぼ完璧にしてからの方がよいです\n\n次のステップの参考書と言いましたが、これはやさ理やスタ演がベストだと思います(個人的にはやさ理を推します)これを夏の間にやれれば大分見通しがいいですね 前述の網羅性の高い問題集を\"厳密な意味で\"例題なら9割5分くらいは解答が浮かぶ状態であれば太刀打ちできますし(もちろん初見じゃ無理な問題も多くあります そうでなくてはやる意味がないです)、もしまったく歯が立たなければそれはもう一度青チャやFOCUSに戻りましょう\n\nそれが終われば残りの期間は新数演かハイ理どちらかをやりましょう 無作為に5,6題選んで1セット作り模試形式で演習するのがアウトプットの大きな助けになります\nただこの問題集のレベルは高く、やさ理などをある程度理解していないとあまり意味がないので、時間的に間に合わなければやさ理を模試形式でしたりするのでもいいかもしれません\n\nまだ受験まで時間あると思うんで、効率とかを気にしすぎず、大数や本屋で売ってる面白数学問題みたいな本読んで数学を解く楽しさを見出せる感性を身につけることも大事だったりします\n頑張ってください🙏"}],["$","div",null,{"className":"flex mb-1","children":[["$","svg",null,{"stroke":"currentColor","fill":"currentColor","strokeWidth":"0","viewBox":"0 0 24 24","className":"text-subPrimary mr-1","children":["$undefined",[["$","path","0",{"fill":"none","d":"M0 0h24v24H0V0z","children":[]}],["$","path","1",{"d":"M12 6c1.1 0 2 .9 2 2s-.9 2-2 2-2-.9-2-2 .9-2 2-2m0 10c2.7 0 5.8 1.29 6 2H6c.23-.72 3.31-2 6-2m0-12C9.79 4 8 5.79 8 8s1.79 4 4 4 4-1.79 4-4-1.79-4-4-4zm0 10c-2.67 0-8 1.34-8 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items-center py-4","children":[["$","div",null,{"className":"flex-1","children":[["$","div",null,{"className":"mb-1","children":"基礎問題精巧の後に青チャートをやるべきか"}],["$","div",null,{"className":"text-xs text-caption line-clamp-2 mb-1","children":"自分は、数学受験で慶應経済に入ったものです。\nやった数学の参考書(1A)を順番に並べていきます\n1.基礎問題精巧1A\n2.1対1対応 大学への数学1A\n3.標準問題精巧1A\n4.文系プラチカ\n5.上級問題精巧\n6.ハイレベル完全攻略\n7.全レベル問題集1A2B レベル4\n8.やさしい理系数学\n9.大学への数学 月刊\n10.一橋大学の数学 慶應経済の数学 赤本\nここに載っているものを全て完璧になるまでやった結果(30周ずつくらい)東進の4月の早慶上理模試で4/1791位、9月のatama+共通テスト模試で1A96点 2b98点をとれました。\n基礎問題精巧を完璧にしたのであれば共通テスト8割(今年は例外)は取れます。青チャートは気が滅入らないのであれば2番目にやっても問題ないと思います。自分はあの分厚い参考書に拒絶反応が起きた結果1対1対応と標準問題精巧に逃げました笑。もしくは自信があるようでしたら標準問題精巧、文系プラチカをやるのもありかと思います。\n京大の文系数学も20年分くらい解きましたが、レベルの高い参考書をたくさんやるよりも、基本の型を完璧にしていれば解ける問題も多いイメージです(文系プラチカ、大学への数学月刊くらいまで)。\nもちろん京大数学は一見初手をどうすればいいのか分からないものが多いですが、考える時間は十分に与えられているので、何の分野の融合問題なのか、求めるべきものは何なのか、それを求めるにはどんな手法があったか(最小、最大なら関数と範囲、相加相乗など)、それを考え与式の形を使いたい公式の形に寄せていくことが重要です。\n頑張ってください。応援しています。"}],["$","div",null,{"className":"flex 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