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18:Te64,受験勉強お疲れ様です。
結論から述べると、目的と段階によりますが、基礎問題精講と1対1シリーズの2冊で、基礎から標準レベルの、数学Ⅲの一通りの解法パターンは習得できる(※ただ基礎問題精講だけでは解法パターンは網羅できていないかな)と思いますし、一旦まず数Ⅲを一通り学習するというのであればそれで十分ですが、東工大を目指す上では別の観点から、多少馬力不足な気がします。また数Ⅲを学習する際は、数Ⅲの性格をよく知った上でやるのが効率も良いですし、得策かと思われます。僕の受験体験から数Ⅲに関して2点特徴を挙げます。
1点目、入試問題の数Ⅲは、おおよそ、傍用問題集に乗るような基礎的標準的な問題から、誰も完答できないような難問奇問まで多岐に渡ります。数1A2Bの場合には難問奇問はあまり出ません。ですが、最難関大を狙う学生たちはやはりレベルが高いため、難度の高い問題(過去問で言うレベルCやD)でも部分点ぐらいは狙ってきます。ですので、標準問題を反復するだけでは足りません(もちろん標準問題の反復は大事ですが)。もしAkiさんが一通り数Ⅲの標準問題を解けるようになったのなら、少し難度の高い問題や思考が必要な問題にも触れる必要があります。
2点目、数Ⅲは1A2Bに比べて計算量が著しく多いです。特に東工大は工業大学であるがゆえ、数Ⅲの出題では極限と微積が大部分を占めており、計算量も日本のどの大学に比べても類を見ないほどです。その一方で、基礎問題精講や1対1、チャートなどは解法パターンを習得することに主眼を置いているため本物の入試数学(特に東工大の数学)とは少々趣が異なります。つまり計算は軽めです。
以上2点からアドバイスを述べますと、基礎問題精講と1対1で解法パターンの習得は十分です。チャート式などに手を出す必要はあまりないと思われます。それよりかは、東工大レベルの息の長い計算力と思考力を少しでも鍛えるためにも、上記2冊で解法パターンの習得が済んだのならば少し上のレベルの問題を解く方が良いです。おすすめとしては、それこそ東工大の過去問に触れてみるのが一番手っ取り早いです。もちろん受験生の身としては過去問は残しておきたいのも分かりますが、結局は過去問は直近の5〜10年ぐらいをやれば十分ですので、直近10年だけ残しておいてそれより前の過去問を問題集のように解くのが得策です。他には上級問題精講・やさしい理系数学(←簡単ではない)、理系プラチカ数Ⅲなども東工大等の最難関大受験生にはおすすめです。これらの少し上のレベルの問題を解くことで負担の大きい計算力と息の長い思考力を鍛えましょう。
ちなみに1A2Bは難度の高い問題ばかりを解くよりは標準的な問題をこなす方が良いです。
長ったらしく拙い文章で申し訳ありませんが、僕のアドバイスが少しでもためになれば幸いです。
東工大の数学はやはり難しいです。ですが、そのレベルの高さにめげずに、むしろ数学極めてやるぐらいの勢いで、晴れて合格を掴み取って欲しいです。頑張ってください！1c:Tbc4,ご質問にお答えさせていただきます！東京大学理科一類現役合格の者です。

進研模試の数学の偏差値が64ほどということは、そこまで基礎がなっていないと言うことでもないように感じます。

現在高２ということはあと数ヶ月ほどで高３ですよね。京大志望ということであれば時間がとにかくないので、はっきり言って今の時期からの基礎問題精講は時間の無駄のように感じます。なおさら貴方のようにある程度できているようであればなおさらです。

もしそれでも問題が難しくて中々解き進められないと言う場合は、その分野の青チャートの例題をササッと確認して基礎を見直すと言うのが効率の良い勉強法だと思います。

また、とにかく解いていて楽しいと言うことであれば必ず成長できると思いますよ！苦でなければ人はある程度のことは続けられます。

ただ注意点として数学の解答例を見るときは式の操作の意味（目的）を常に意識してよむようにしてください。ここに大きな勉強の質の差が生まれると私は思っています。
簡単なたとえですが、放物線の二次式を見たら大抵の人は平方完成をまず行うでしょう。
ではそれはなぜでしょうか？
私たちは放物線を始めに学習したときにy=x^2からまず習い、次にy=x^2+cのy方向への平行移動を、そしてy=(x+b)^2のx方向への平行移動を、最後にy=ax^2の放物線の開き具合について習ったかと思います。これらをすべて組み合わせたのがy=a(x+b)^2+cという式になり放物線に関する諸情報が得られる訳です。

こんな風に解答にある式変形は「何の情報をどんな手段で導こうとしているのか」を常に意識し理解し自分のものに落とし込みましょう。ぱっと分からなかった場合は自分で書き込んでおくのもいいかもしれません。

また、解いた問題には何か記しやコメントを書いておくといいと思います。私の場合は、☆key問題、○普通に解けた、△少し迷ったけどなんとか解けた、×解けなかった、そのほかにも「良問！」「なるほど！」「分かるか～！」（コメントは割と自由）など書いていました。
そうすると復習をするときに見返しやすいですし、思い出しやすいように感じています！

とりあえず標準問題精講レベルは春休みの間に修了することを目標にして、入試問題の王道的な解き方を習得しましょう。そうすれば高３から少し上の問題集や志望校の過去問演習にスムーズに取り組むことができるはずです。

他に何か質問があれば何なりとしてください。応援しています！

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items-center py-4","children":[["$","div",null,{"className":"flex-1 mr-3","children":[["$","div",null,{"className":"mb-1","children":"チャートか入門・基礎問題精講か"}],["$","div",null,{"className":"text-xs text-caption line-clamp-2 mb-1","children":"こんにちは！\n　文系ですが、個別試験で数学があるパターンの入試形態ですよね。ゆうさんが数学でどのレベルまで得点したいかによって変わると思います。\n\n青チャートと精講の違い\n\n　実はそもそも青チャートと精講はだいぶ主目的が違っていて、青チャートは高校数学で必要とされる技術のほぼ100%を使う問題が網羅され順番に列挙されています。一方で精講は易しめの実践的な問題が載っていて解答解説は丁寧ですが、精講シリーズをやればどんな問題がきても入試で解ける！というものではありません。イメージとしては青チャートは解法の引き出しを増やすために使い、精講は比較的難易度の低めな入試問題を実際に解きながら力をつけるという印象です。そして問題数は全く違っています。入門・基礎問題精講をⅠAとⅡBで両方とも行っても問題数は550題ほどですがあおちゃーとを2冊行うと2200題近く問題が収録されています。\n\nメリットとデメリット\n\n　青チャートも精講もどっちもメリットとデメリットがあります。青チャートはメリットとして網羅性が高いのでとことん突き詰めて取り組めば数学は無双できます。解説も丁寧ですし、内容は全く申し分ないです。ただ、あまりにも内容が濃いので受験までに間に合わなかったり、途中で挫折してしまうこともあるかもしれません。受験までに間に合わないと感じたら完璧を求めるのではなく、やる範囲とやらない範囲を正しく取捨選択できる必要があるかもしれません。\n　精講はメリットとして取り組みやすさと安定して点を取れるようになりやすいという特徴があります。やはり取り組みやすい良問だけが厳選されているので効率よく学習できます。しかし、確かに問題数の少なさが懸念点としてあってやや演習不足になりかねないとは可能性があります。\n\n　これらのことを加味して考えるといいと思います！基本的にはどちらと評価が高い学習書ですのでしっかりと取り組めば実力は必ずつきますよ！また何か疑問点等ございましたコメント欄やDMでご相談ください。ゆうさんの合格を祈っております💪💪"}],["$","div",null,{"className":"flex 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items-center py-4","children":[["$","div",null,{"className":"flex-1 mr-3","children":[["$","div",null,{"className":"mb-1","children":"基礎問題精巧の後"}],["$","div",null,{"className":"text-xs text-caption line-clamp-2 mb-1","children":"まず、青チャや黄チャをするのは時間がもったいないと感じます。\n基礎問題精巧と青チャは分厚さの違いはあれど、典型的な問題を演習するという点では同じものだからです。\n\nでは次に、実力アップ問題集に進むかについてですが、私のオススメとしては『標準問題精巧』です。基礎問題精巧を使用されていたとのことですので、演習しやすいかなと思います。\n標準問題精巧で私は阪大の試験に臨みました。\n（例えば、2024年度ですと、数学大問１はほぼ同内容の問題が標準問題精巧に掲載されておりました。）\n\nもちろん、実力アップ問題集に進んでいただいても良いです。\n基礎から応用レベルの問題集への移行という点では、実力アップ問題集も標準問題精巧でもどちらでも対応できます。\n\n最後にもう少し基礎問題精巧を学習するかですが、基礎は一旦できただろうと感じておられるのであれば、次のステップに進むべきだと思います。\n共テで８割を超える人のほとんどは、応用問題も学習しているレベルの人です。\n人間科学部のボーダー（合格率50%）辺りもしくは少し低いかなというレベルだと考えれば、基礎以上のことをやっているはずだなと感じてきませんか？\n二次試験対策の最終目標は基礎問題ではありません。\n二次の対策には時間がかかる一方、時間は有限なので、早めに次のステップに進んでみましょう。\nもし、次のレベルの問題集を解いている中で、この単元は弱いな、この公式や解き方は後回しにしてしまっていたなと感じるものがあれば、そこだけ基礎問題精巧に戻るという形を取るのが効率良く学習を進めることができると思います。\n\n応援しています！！"}],["$","div",null,{"className":"flex 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