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14:T10fc,こんにちは、京大文学部所属のvenusと申します。質問文の方に京大経済志望とあるのでそのつもりで回答させていただきます。

はじめに厳しいことから言わせていただきます。
質問文には、フォーカスゴールドの例題が完璧で、英文解釈の技術100も終わっていると書かれていますが、もしかするとやり方が間違っているかもしれません。仮に上記参考書が高2時点で仕上がっているとすると、進研模試といえど阪大経済くらいなら A判定が出ると思われるからです。もちろん他の科目が苦手なだけという可能性もあるのですが、参考書の進め方がオーバーペース気味の可能性があります。
まず数学ですが、例題に完璧に答えられることと、その内容が身についていることは少し異なります。解答の方法を暗記するだけだと、少しひねられた時に応用が効かなくなってしまいます。おすすめのやり方としては、問題の核（この考え方やこの処理ができればこの問題は解ける・この問題が問いたいのはこの行程だ、といった部分）を抽出して言語化することです（例えば、定数分離、平方完成、置き換え、みたいな）。
次に英語。「終わらせた」の認識が甘いともったいないです。なんとなく訳ができるだけではなく、どういうプロセスでその訳になるのかを説明できるようにすべきです。そうすることで再現性がかなり向上します。あと、問われていない部分にも学ぶ余地が潜んでいるかも。

高2の段階で参考書が質問者さんの段階まで進んでいるのはとてもすごいことです。相当勉強に力を入れているのが分かります。私の場合、青チャートが満足に解けるようになったのは高3の夏頃でした。
ただし、基礎が疎かだとどれだけ高等な参考書に取り組んでも実力が積み上がっていきません。私は京大の過去問に高3の春に挑んで、数学に関しては何も出来ませんでした。何も、です。そこで夏休みに青チャートで基礎を総復習しました。すると、京大の問題も、完答まで行かなくとも、方向性が見えるようになりました。高いレベルの問題ほど、基礎力を要求されます。覚えておいてください。

さて、ようやく本題に入るようですが、結論から言うと、神戸大はまだやらなくていいです。フォーカスの演習問題を、核を自力で捉えられるまでやり、英文解釈ももう一周やってみましょう。
ルートですが、自分の現役時代のやり方と、その修正版を紹介して終わりたいと思います。
【数学】
自分　〜高3夏　青チャート
　　　〜高311月　世界一わかりやすい京大文　　　　　　　系数学合格講座
　　　それ以降　京大過去問・冠模試過去問

理想　〜高3春　青チャート（フォーカス）
　　　〜高311月　せか京&余裕あればプラチカ
　　　それ以降　京大過去問・冠模試過去問
【英語】
解釈系（英文解釈の技術シリーズ、ポレポレ、透視図など）を、文法や単語が十分に頭に入っている状態で1冊"完璧に"。
単語帳は1冊を完璧に。
それとできれば英作文を練習したい。先生に添削してもらうのが最も安心。
【その他】
過去問を早めに一回やってみる。高3春までに。自分にら何が出来ないのかがわかる。何を重点的に勉強するか方針が立つ。結果、効率的に志望校に近づくことができる。

加えて、京大を目指すなら、数英以外の教科も、苦手を作ってはいけないです。国数英を高2のうちに固め、地歴理科基礎を伸ばしていくのが良いと思います。

長々と回答してしまいました。京大への道のりは険しいですが、質問者さんは勉強に対する熱意がありそうに思うので、やり抜くことができると思います。応援しています！15:Tecb,こんにちは、京都大学薬学部に通っているものです。
ルート自体は間違っていないと思います！
ただ、現在立てている計画で一番あいまいな部分である、
「やり込む」
についてもう少し自分で言語化するといいと思います。
数学というのは、（あくまで自分が京大数学に向けて勉強して思ったことです。）
チャートなどを駆使して基本問題や典型問題をおさえるフェーズが第一段階。
そしてその典型問題とは異なった形をなす応用問題に対する武器や考え方を別の参考書などで増やすフェーズの二段階だと思います。
この考え方でいくと、
チャートをやる理由とは、当たり前の問題を当たり前に解けるようにするためといえます。
なので、チャートで星４までの問題なら、みた瞬間に、これはこの解き方だ（ここでは計算内容ではなく解法のみで構わないと思います。）というのがわかるようになったかどうかがチャートをやりきったかの指標の一つになると思います。
そしてこの基礎を怠ると、
絶対に応用問題も解けないので、時間をかけてしっかりチャートの問題を理解するのが大切です。
チャートの次になにをするといいかですが、自分も世界一わかりやすい京大数学でいいと思っています。
京大の数学は基本的にはチャートをやっていれば一瞬で解法が思いつくような問題はほとんどありません。

では、どうやって考えれば自分の馴染のある解法に持っていくことができるのか、その難しい問題へのとっかかりかたを教えてくれるのがこの参考書になります。
どんな応用問題も基本問題の融合によって難しくみえているだけで、
チャートを網羅した人なら思いついてもおかしくない問題ばかりです。
解くときには全く解き方がわからなかったけど、解説を見たら
「うわー、とけたな」
と感じたことは何回かあるとおもいます。
ここで大事なことは、自分が解けていたということではなく、答えにたどり着くために問題文のどこにヒントがありどこに着目すべきかを考えることにあります。

そのここがヒントだよというのを克明に記してくれているのが世界一わかりやすい京大数学です。

基本問題をおさえたけど応用問題はまだあまり解けないといった状態の方には京大志望関係なくおすすめできるほんとにいい参考書です。
青チャート→基本問題
世界一わかりやすい京大数学→応用問題の解き方のいろは
のようにどの参考書で自分のどんな力を伸ばしていきたいかを考えると、その参考書の取り組み方も、何周するとかではなく、〜ができるまでと、自分で言語化できるようになると思います。
個人的にはこの世界一わかりやすい京大数学のあとにもう一冊（ここまででも充分ですが、時間があれば）応用問題がたくさん解ける参考書をやるといいと思います。
世界一わかりやすい京大数学で与えられた応用問題に対する考え方を他の問題で実践しながら自分のものにしていくことも大事だと思うからです。

そのあとに、京大の傾向やいわゆる、慣れのために過去問を解けばいいと思います。
そして、その都度苦手分野を重点的に解いていったりするのがいいと思います。2:["$","main",null,{"className":"px-4 pt-4 pb-4","children":["$","div",null,{"className":"max-w-3xl mx-auto w-full","children":[["$","div",null,{"className":"mb-6","children":["$","$L7",null,{"href":"https://unilink-app.onelink.me/isbO/xmlqqjx3","target":"_blank","children":["$","$L8",null,{"src":"/images/web_to_app_banner.jpg","width":3660,"height":1500,"sizes":"100vw","style":{"width":"100%","height":"auto"},"alt":"UniLink WebToAppバナー画像","className":"rounded"}]}]}],["$","h1",null,{"className":"text-xl font-semibold mb-2","children":["「","神戸大学 数学参考書ルート","」の検索結果"]}],["$","div",null,{"className":"border-b-2 mb-2"}],["$","div",null,{"className":"mb-4","children":["$","div",null,{"className":"divide-y","children":[["$","div",null,{"children":["$","$L7",null,{"href":"/advice/vkmHaOlLQ72vzixl9ANu","children":["$","div",null,{"className":"flex items-center py-4","children":[["$","div",null,{"className":"flex-1","children":[["$","div",null,{"className":"mb-1","children":"数学参考書ルート"}],["$","div",null,{"className":"text-xs text-caption line-clamp-2 mb-1","children":"東工大1年の者です。\n\n高1でそのペースで進めているのは凄すぎます。\n参考書ですが、チャートが全て終われば入試数学で必要な知識は一通り網羅したことになります。なので、あとはそれらをどう使うかの勉強です。\n\n二次試験の数学で必要なのは、問題を見てから、いかに余計な式いじりなどをせずまっすぐに答えに辿り着けるかの力だと思います。知識があっても、どれを使うかがわかなければ解けないですし、みんな知識はあるので、そこで差がつきます。\n\nその、「問題→発想」の部分を重視している参考書でおすすめなのが、「世界一わかりやすい京大の理系数学」や「大学への数学　解法の突破口」です。チャート終わったら、そのどちらかをやるのがおすすめです(せか京→突破口の順番がいいと思います)。解いてる中で忘れている知識に気づいたら、チャートで振り返ってください。\n\nそれも終わったら、早めに東工大の過去問をやるか、他の大学の入試問題を解いてみていいと思います。どの程度解けるかを自分で理解して、全然解けなかったらチャートより難しめの網羅系(一対一対応など)をやるか、易しめの大学の入試問題をやるなどをするといいと思います。\n\n今のペースで、これからも頑張ってください！！"}],["$","div",null,{"className":"flex mb-1","children":[["$","svg",null,{"stroke":"currentColor","fill":"currentColor","strokeWidth":"0","viewBox":"0 0 24 24","className":"text-subPrimary 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items-center py-4","children":[["$","div",null,{"className":"flex-1","children":[["$","div",null,{"className":"mb-1","children":"大阪大学に行くための数学ルートを知りたいです"}],["$","div",null,{"className":"text-xs text-caption line-clamp-2 mb-1","children":"はじめまして、こんにちは！\n\n大阪大学人間科学部の、のぞみといいます。\n\n私が受験生時代にやっていた数学の参考書とおすすめの参考書について書いておくので、参考になれば幸いです！\n\n\nまず、４STEPを５月までに終わらしてしまいましょう。\n基礎問がこの時期で８割終わっているのは早い方なので、自信を持っていいと思います！\n\n基礎問が終わった後、私がやったのは文系数学のプラチカです。\nただ、この時期に始めるには少し演習量が足りないのと、大阪大学文系数学が近年連続で易化していることを考えるとオーバーワークになってしまうかもしれません。\n\nですので、私がおすすめするのは一対一対応の演習です。\nこれは基礎問などの網羅系を終わらした後、プラチカの間に挟むのに最適だと思います。\n\nそれが終われば、文系数学のプラチカか、余裕があれば新スタンダード演習もおすすめです。\n\n\n数学は４STEP、基礎問、一対一対応、(余裕があればプラチカか新スタ)の３つまたは４つの参考書をこなすだけでいいです。\n\n大事のはそのやり方なので、私が次に書くやり方をぜひ実践してみてほしいです！\n\n\n①問題を解く\n②完璧に解ければもうその問題はやらない。\n③つまってしまったり、わからなくなったら、すぐに何がわからないかを明確にして書きだす。\n④答えを見る。\n⑤答えを理解する\n⑥自分にどんな知識または発想があれば解けたのかを書き出す。\n⑦何も見ずにもう一度解く。\n⑧⑥で発見した弱点をつぶす。\n\nこれで数学は必ず伸びていきます！\n\n陰ながら応援しておりますね！！！"}],["$","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":"京都大学に受かるには"}],["$","div",null,{"className":"text-xs text-caption line-clamp-2 mb-1","children":"結論からお伝えするとかなり難しい挑戦になることは事実だと思います。\n\nもし私が投稿主さんの立場だったら下のような組み合わせで合格を目指すかなという参考書ルートを示させていただくので、判断材料にしていただけたら幸いです。\n\n［高3 6〜8月］\n・ゴールデンルート数学1A2B基本編（50問）6月\n・文系の数学重要事項完全修得編（152問）7〜8月\n1か月76問✖️2か月\n\n［高3  9〜10月］\n・部分点をねらえ　数学1A2B（100問）9〜10月前半\n※旧課程の参考書ですが、問題なく使えます。\n9月　70問＋10月　30問\n・大学入試 毎年出る! センバツ35題 文系数学 上位レベル （10月後半）\n35問\n\n［高3  11〜1月］\n・世界一わかりやすい京大の文系数学合格講座\n・京大の文系数学25カ年\n・共通テスト 予想問題\n\n私は以前東大を目指していて、高2の河合塾全統記述模試では偏差値70を取ったことがあります。\n\nその時期の独学経験を踏まえてお伝えすると、他科目の勉強があるなかで折り合いをつけながら数学の参考書の問題を毎週完璧にできる最大の問題数は１週間あたり20問だと思います。これを超えると復習が雑になってしまったり、完成度が落ちると感じました。\n\nそれを踏まえると、今の時期からのスタートとなりますと、チャートのような分厚い参考書で対策するのは非現実的だと思います。この時期ですから、中途半端に分厚い参考書に手を出して他科目も共倒れになってしまうというリスクを背負うくらいであれば、薄い参考書を少数精鋭で仕上げ、完成度で一か八か勝負する、というのが妥当な作戦なのではないかと思います。\n\nチャレンジするかどうかの参考にしていただけたら幸いです🙇‼︎"}],["$","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":"文系数学の参考書"}],["$","div",null,{"className":"text-xs text-caption line-clamp-2 mb-1","children":"青チャートは受験数学における典型問題の宝庫です。青チャートはどのくらい進みましたか？一通り済んで、解法の理解までできているようなら、旧帝大文系の過去問演習が良いと思います。神戸大とレベル的に\n同等なのは、北大、東北大あたりかと思われます。また、大問数が神戸大と同じ3つで、難易度はやや高めですが、阪大や名古屋大の数学もおススメです。僕は、基本が身についたあとはこのあたりの文系数学の過去問演習を時間を測って行っていました。やはり、実践形式で色々な問題に触れることは、数学の実力アップに繋がると思います。経験値がある人が強いです。偏差値が60を超えているようならチャートの例題は大方解けるでしょうから、もし終わってないならば、エクササイズや最後の方の問題もチャレンジしてみるといいと思います。神戸大の数学だと、青チャートのレベル3-4あたりを完璧き解けるようになれば、合格できる水準だと思いますので、エクササイズや最後の方の演習問題を解けるようになると、数学でかなりアドバンテージを生むことができるかと思います。\n文系で数学が得意なのは本当に強いです。難関大受験においてはなおさらその傾向が強まると思います。\n頑張ってください。"}],["$","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",[["$","path","0",{"fill":"none","d":"M0 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items-center py-4","children":[["$","div",null,{"className":"flex-1","children":[["$","div",null,{"className":"mb-1","children":"京大理学部志望 数学参考書ルート添削希望"}],["$","div",null,{"className":"text-xs text-caption line-clamp-2 mb-1","children":"こんにちは！\n\n　セカ京までの流れは、文句なしです！僕は更に、セカ京後に、「真・解法への道！」をやることをおすすめします。\n\nイメージとしては、\n網羅系で「各分野での、典型的な解法を練習」、\nセカ京で「入試でよくある問題、類題経験の有無が影響する問題を知り」\n解法への道で「解法に至るまでの自然な思考法を身につける」といった感じです。\n\n　セカ京は上にも書いた通り、入試でよく使う解法(確率漸化式の種類etc)を紹介するものなので、それだけで様々な問題に対応できるかと言われると、断言できないところがあります。\nまた、難易度もあまり高いわけではなく、「難問対策」というよりは、「入試典型問対策」としての役割が大きいです。\n\n　これに対し、解法への道には、かなり高難度の問題が載っており、更にその上、他に類を見ないほどの丁寧な解説が載っています。\nその名の通り、解答に至るまでの思考から、実際の解答中の些細な展開についての事細かな説明、補足まで。\n参考書の解説を読んでいて「なんでこんなこと思いつくんだよ」と思うこと、ありますよね。まるでそんな疑問が見透かされているかのように、これらに対する答えが、ほぼ絶対に載ってるのです。\nこの生徒目線に立った解説故、解答の再現力や、初見の問題に対する対応力といった、セカ京では手に入りにくい力が育ちます。\n\n　ちなみに、この解法への道は、やさ理などと同じ枠だと思ってもらって大丈夫です。ただ、圧倒的な解説の手厚さ故に、僕はこの「真・解法への道」をおすすめします。\n\n　いずれの参考書も、その参考書で身につけるべき力が何であるのかを意識しながら使用することが重要です。参考書の目的がわからない等あれば、いつでも聞いてくださいね。\n(目的を意識するとは、例えば、「セカ京」で、網羅系にあるような「二次関数の最大最小の解き方」を身につけようとするなどというのは非効率的というか、お門違いであるということです)"}],["$","div",null,{"className":"flex 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items-center py-4","children":[["$","div",null,{"className":"flex-1","children":[["$","div",null,{"className":"mb-1","children":"網羅系数学参考書の使い方について"}],["$","div",null,{"className":"text-xs text-caption line-clamp-2 mb-1","children":"そのやり方でいいと思いますよ！\nただ、1度解けた問題であっても無作為に選んでたまーーに解いてみてください。意外と詰まったり、解法が意味つかなかったりするものがあると思います！　1回出来ても2回目みてみるとわからない、なんてことはざらにあるので1度出来ても少しでいいので復習はしておきましょう。\n\nまた、私の友人に京都大学合格者がいるので高校3年時のスケジュールを載せておきます。参考になれば幸いです。\n\n春休みには青チャート(LegendでOK)の履修範囲(数3微積がすべて終わっていなかったので)のみを完璧に仕上げていました。このとき余裕があればEXまで進めておくと次の参考書へスムーズに進めると思います。(この段階は早ければ早いほどいい)\n\nこの次は標準難易度の大学入試問題集(プラチカなど)だったり1対1を挟んで、「世界一わかりやすい京都大学理系数学」をはじめとして京大入試問題に取り組んでいました。\n最後(11月以降くらい)は京大理系数学25ヵ年(20ヵ年かも)をひたすらに解いていました。\n\n最難関大学では数学ができれば受験を制すると言われているので数学は超重要な教科です。できるだけ早くレベルを上げておくと周りと差をつけることができますよ！\n\n何か細かいことなど質問があれば気軽に聞いてくださいね\n応援しています！"}],["$","div",null,{"className":"flex mb-1","children":[["$","svg",null,{"stroke":"currentColor","fill":"currentColor","strokeWidth":"0","viewBox":"0 0 24 24","className":"text-subPrimary 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mb-1","children":"こんにちは！京都大学法学部２回生のしずです。\n数学の参考書のルートですね。\n\n数学の基礎固めは、よほど数学が苦手でない限り、文系の数学の赤で大丈夫だと思います。問題数が基礎問精巧に比べると少ないというネックはありますが、間違った問題も含めて完璧にしておけば、問題の少なさはそれほど問題ではありません。\n参考として、以下文系の数学の使い方のアドバイスです。\n　見直しの仕方ですが、私は一周目解いて、「全くわからない」（×）「計算ミス」（△）「なんとなく正解してしまった」（❓）に問題を分類し、「全くわからない」ものについては解説を読み、日を置いて自力で解く。「計算ミス」についてはその場でやり直しをし、きちんと答えを導き出せるか確認（できなければ×へ）、「なんとなく正解」については、解答を見て解法とその根拠を理解し、これもまた日を置いて解き直しました。そして2週目では×と❓のついた問題を解き直し、3週目では全ての問題を紙には書かず頭の中で解法を思いつけるか確認しました。\n\nまた過去問演習に文系の数学赤のみで対応できるか、ということですが、これは難しいと思います。文系の数学赤は基礎的な内容が多く、またカバーしきれていない部分もあるのでこれのみで過去問に挑むのは難しいでしょう。\n私は文系の数学赤が終わった後に国公立標準問題精巧キャンパスをやっていました。大体この参考書で神大レベルまで対応できます。ただ若干解説がわかりにくいのと、難し目の問題も何個かあります。解説が丁寧な方がいいなら、青でもいいかもしれません。\n結論として、赤が終わったら青かキャンパスをやるといいですね。\nこれが終わったら、過去問演習に移ると良いです。より実践力をつけるために、過去問演習と並行して京大の頻出分野（ベクトルなど）については文系のプラチカをやるのもいいと思います。もちろん時間があれば全分野さらうのが理想的ですが、なかなか重い参考書なので、やる分野を絞ることをお勧めします。\n\n参考書ルートはこんな感じです。参考になると幸いです！"}],["$","div",null,{"className":"flex 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mb-1","children":"はじめまして。\n私は京大志望でしたが、東大の対策もできるような参考書を何冊か紹介します。\n\n①数学標準問題精巧\nIA,IIB,Cごとに別のものもありますが、私がおすすめしたいのは分野別の版です。\n私は整数が苦手だったので整数と、同値変形の力をつけたかったので軌跡・領域の2冊を使ってました。\n難関大の過去問をメインで使っており、解説も最難関大学向けのきっちりとした(必要十分を意識した)記述で書かれており、かなり充実しています。東大志望でも充分役立つと思います。\n\n②大学への数学\n東大と京大はそれぞれの過去問10年分集めた版が出ています。各年度の問題の難易度やどれをどれほど取れれば合格点を取れるかなど、かなり実践的な内容が盛り込まれています。\nなにより赤本よりも解答が信頼できます。あとこれは個人的な問題ですが、赤本よりも解答がコンパクトで見やすかった印象です。\n私は受験生の時これをメインで京大対策をしてきました。\n\n③全国大学入試問題正解\nいわゆる｢電話帳｣です。\nこれは志望校対策と言うよりは、志望校対策がある程度落ち着いてきた時用です。\n後ろのページに分野ごとの索引があり、やっておきたい分野の問題を一通り解いて見るといいです。東大・京大になってくると話は別かもしれませんが、難関大の数学の問題は使い回されること(同じような問題と言うよりは同じ考え方でアプローチする問題が出る)があるらしく、余力があればやっておけと予備校で言われました。\n私は解法の引き出しを増やすという意味で、息抜きがてら一日に2,3題やっていました。\n\n現在高2ということで、焦って対策を進める必要は無いですが、やる順番としては①→②→③がいいと思います。\nまぁ正直現在どれほど勉強が進んでいるのかわからないので、自分の思う進み具合で使い分ければいいかと思います。"}],["$","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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