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1a: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！

1c:Teab,こんにちは😃

現代文を解く上で最も大事なことはその文章が何を言いたいのかということを掴むことだと思います。
特に評論文などは筆者の主張が言葉を変えて、何回も登場してきます。だから、キーワードとなる語や繰り返し出てくる語にはチェックを付けて読んでいました。
また、二項対立で論じられている文章では一方の事柄については普通に線を引いて、もう一方の事柄については波線を引いていました。同じように筆者の中でプラスの事とマイナスの事も後から見て分かるように違うマークを付けて区別していました。共通テスト模試は時間制限も厳しく、丁寧な読解はなかなか厳しいですが、練習の中で主張の言い換えを見つけたり、対立軸を意識する事が大事になってくると思います。あと、当然ですが接続詞や文意を変えたりする表現には気をつけて読みましょう！
なので、現代文を解く上で身につける力としては、その文章の言いたいことをできるだけ早く見抜くことです。
なかなか難しいことですが、これに関しては問題演習をして経験値を積むしかないです。実際にペンを持って言葉と言葉をつなげたり、文章にマークや線を引く練習をしていくことが最初の内はベストだと思います。
とにかく、自分の中で筆者の意見や考えが分類できていることが分かり、整理されていれば大丈夫です🙆‍♂️
また、完璧に筆者の言いたいことが分からなくても全然オッケーです。あくまで、問題に正解することがやるべきことで、主張を理解するのはそのための足掛かりですから。

あと、選択肢を消す際に数字や記号のところを消すのではなく、間違っている箇所に印を付けるクセも大切です。一発で答えが出せる設問もありますが、共通テストレベルの問題でもイヤらしい問題が多く、その場合消去法でしか消せない時があり、わずかな違いが大切になってくるからです。
それから、質問者さんがどのような形で現代文を取り組んでるか分かりませんが設問を先に読んで問われることを先に分かっておくことは共通テストの現代文を速く解く秘訣だと思います。選択肢までは見ないですが、共通テスト特有の図表やグラフの問題は先に見ておくと結構すぐに解けることがあります。
最後に、私もいつもできたわけではないですが、自分と文の筆者、そして作問者の3者を問題を解く際に意識してました。なぜこの文章を大学側が出し、ここに傍線部を持ってきているのか、共通テストであれ、個別入試であれ国語という入学試験である以上必ず意味があるはずです。問題を作っている人の意図や大学側の伝えたいメッセージを考えながら俯瞰して読めことができるようになれば現代文に関しては大丈夫です。

現代文の読解は人それぞれなので私の読み方が必ずしも正しいとは限りませんが、是非参考にして下さい！

受けておいた方がいい模試に関しては河合塾の早慶レベル模試や代ゼミの早大入試プレなどです。
やはり冠模試は実際の受験者が多く受けるので、自分の立ち位置を知る上で非常に役に立ちます。

また、質問があればぜひ聞いてください！
1e: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！20:Tf6b,初めまして。

東北大学理学部のゆーすけです。
数学科として、数学のアドバイスをさせていただきます。

まず、数学は2次試験に標準を合わせるべきです。
横国を志望校に決めているのであれば、基礎問題精巧だけでは足りません。標準問題精巧などが必要です。

あなたは数学が短期記憶になっていませんか。
どの参考書でも、一周しただけでは覚えられないと思います。そこで、おすすめの勉強方法があります。
付箋勉強やシール勉強です。
この勉強法は「東北大学現役合格するには」で紹介しているのでそれを見てみてください。
二周三周してやっと知識は定着していきます。

模試について。
あなたは模試をどのような位置づけで活用していますか。点数と偏差値で一喜一憂して模試直しを忘れていませんか。
模試を有効に使えるかどうかに模試直しのレベルの高さが関わってきます。模試直しでは大問ごとに何が出来なかったか、できてる気がしていた問題を見ていくべきです。
見つけた苦手は土日や長期休みの時間がまとまって取れる時期に徹底的に潰していきましょう。

数学は入試で点差がつく大事な教科です。
苦手は早いうちに潰してしまいましょう。

また、2次試験の傾向を知ることが大事です。
数Ⅲがたくさん出ているようなら数Ⅲを進めないと効率が悪いです。数Ⅲの問題は特に教科書の問題レベルと比にならないくらい難しいです。
数Ⅲの全範囲を授業で終わらせていないならなおさらやった方がいいです。軽い予習でいいので、教科書レベルの問題を解けるようにしておきましょう。

2次試験の問題が解ければ共テは取れるので、共テ対策はまだしなくて大丈夫です。
特にⅡBはパターン化されているから共テの問題に慣れればそのうち点数は上がっていきます。数学は2次対策を重点において勉強していきましょう。

そこで今はもう少し難しめの問題(標準問題精巧や青チャートなど)を解くべきです。わからなかったら基礎問題精巧に戻りましょう。
全統は技術力が試されるので単に解法暗記では解けません。
だから初見の問題に当たったときにどうやってアプローチしていくのかっていう力を鍛えていくべきです。

また、模試直しが大事です。
どこで引っかかったのか、どういうアプローチで解いてるのかを模範解答で確認しましょう。
その後類題を基礎問題精巧などで探して解いてみましょう。文章題で書かれ方が違ってても必ず類題はあるはずてす。

大事なのは初見の問題文をどうやって自分の知っている形まで簡単に出来るかです。
その力を模試直しで養えてみてください。

その後標準問題精巧などで少し難しめの問題を解いた時に正しくアプローチできるか確認しましょう。
できなければまた基礎に戻ります。

まとめると、
いきなり標問で力試し→できなかったら基礎問に戻る
また、模試をやったら
模試直しで苦手を発見→基礎問で類題確認→標問で力試し
その繰り返しですね。

模試は自分の到達レベルを図るための最高のツールです。
初見の問題に当たったときにどうアプローチできるか。
その解法が見つかった時の開放感、ぜひ味わってみてほしいです。

受験まで続くであろう模試が、あなたにとって有意義なものとなりますように。

応援してます。2:["$","main",null,{"className":"px-4 pt-4 pb-4","children":["$","div",null,{"className":"max-w-3xl mx-auto w-full","children":[["$","div",null,{"className":"mb-8","children":["$","$L7",null,{"href":"https://unilink-app.onelink.me/isbO/h6xeh63x?advice=VwuRZLdpiBTtZqZcAmVy","target":"_blank","children":["$","$L8",null,{"src":"/images/web_to_app_banner.jpg","width":3660,"height":1500,"sizes":"100vw","style":{"width":"100%","height":"auto"},"alt":"UniLink WebToAppバナー画像","className":"mb-4 rounded"}]}]}],["$","h1",null,{"className":"text-xl font-semibold mb-2","children":"応用問題について"}],["$","div",null,{"className":"flex justify-between mb-4","children":[["$","div",null,{"className":"text-left text-xs text-caption","children":["クリップ(",5,") コメント(",1,")"]}],["$","div",null,{"className":"text-right text-xs text-caption","children":"9/13 0:24"}]]}],["$","div",null,{"className":"coach-mark 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items-center py-4","children":[["$","div",null,{"className":"flex-1 mr-3","children":[["$","div",null,{"className":"mb-1","children":"応用問題を解けるようになるには"}],["$","div",null,{"className":"text-xs text-caption line-clamp-2 mb-1","children":"各大問の最後の問題は大抵それまでの小問をうまく利用すれば解けます。例えば、整数問題などで最初に具体的な数値を求めたりさせることがありますが、あれは実験によって何かしらの法則を見つけさせることが目的であることも多いです。小問が何のために設置されているか意識的に考えてみるのも良いと思います。\n逆に完答できたのはなぜか、どういう思考をしたのかを研究するのも良いと思います。\nまた、問題量をこなすようになれば、自然と問題の解法が浮かんだりもしますので、焦らず演習を積んでください。以下おすすめの問題集です。\n\n新数学演習\n難易度高め。入試問題の難〜最難レベルを扱っています。問題量も多めですので演習量を積むにも良いです。\n\n大学への数学\n東京出版の月刊本。巻末の学力コンテストの難易度は凄まじいですが、挑戦してみるのもいいかもしれません。また、大数模試(スタンダードコースか最難関コースのいずれか)が掲載されており、最難関コースは難易度も適切で制限時間も設定されているので、模試を解く感覚でやってみてください。\n\n青本\n東京大学へのパスポート(駿台文庫)という東大実戦の問題集があります。同じようなものが河合塾からも出ています。\n\n過去問\n東大の数学50ケ年(聖文出版)などがあります。コロナ禍で倒産したので、Amazon等のみで入手できる可能性があります。50年分、前期と後期の分が掲載されています。解答はありますが、解説は付いていないのでわからないところは先生等に聞くといいかもしれません。\n\n参考になりましたでしょうか？\n模試で解けなかった問題は解説を見て、応用可能なポイントを理解するように心がけてください。また、普段は、難易度の高い問題を何日かかけて考えてみたり、他の解法を色々思い浮かべてみたりしても良いと思います。\n\n\n\n"}],["$","div",null,{"className":"flex mb-1","children":[["$","svg",null,{"stroke":"currentColor","fill":"currentColor","strokeWidth":"0","viewBox":"0 0 24 24","className":"text-subPrimary 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mb-1","children":"私も青チャートを使っていました！\n基本的に、高2だろうと高3だろうと勉強法は変わりません。\n青チャートが解ければ、他の問題は怖くありません。\n\n以下、勉強の極意です。\n\n1.まずは一通り例題を解き、公式の使いどころを覚える。（基本問題）\n→数学には解法パターンがあります。こういう問題が来たら、こういう方法で解く、というのが反射的にわかる、身につく、というところまでもっていきます。\nこの時、公式がわからない、理解できないときは教科書を開いて理解するようにしましょう。\n\n2.例題の下にある問題を解く（標準問題）\n→わからなくてもすぐに答えなどみずに、10分は考えるようにしましょう。この時色々な公式や解法が頭に浮かべば、知識は身についている証拠です。\n逆に標準問題で手も足も出ないなら、教科書に立ち返りましょう。\nここまでできれば、定期テストや模試である程度の得点は見込めます。（青チャートなら国立大やマーチレベル）\n\n3.章末問題を解く（応用、発展問題）\n→数学を得点源にしたい人、難関国立大や早慶を狙う人は最終的に解けるようにしましょう。\nこのレベルだとさまざまな公式を合わせて使う、複合タイプの問題になります。\nこの問題をやるときは、「自分がどこまでわかっていて、どこからがわからないのか」をしっかり把握するようにしてください。復習するときはできないところの例題などを見返し、できるようにしましょう。\nこれが解ければ模試の大問もほぼ完投できます。\n\n\nこのように、大事なことはとにかく、\n理論を理解する\nことです。\n闇雲にやって量をこなすのではなく、丁寧に時間をかけて勉強してください。\n"}],["$","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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