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1a:T1103,まず、この時点でチャートの例題が解けるようになっているのは素晴らしいと思います👍
基礎力は着実についてきていると思うので全く悲観しなくて良いです。

どういう所で点を落としているのかわからないですが、どの分野も青チャートの例題はほぼ解ける状態だとすると、その先の訓練が少し足りていないのかなと思います。

具体的には「少しひねってあるが、青チャートレベルの基礎知識を上手く使えば解き切れる標準問題を見抜いて・解ききる力」をつけることです。

(ここでいう基礎知識というのは、青チャートの例題1つ1つが扱っているポイントのことです。)


入試問題は

🔆「青チャート例題レベルの基礎問題」

🔆「少しひねってあるが、青チャート例題レベルの基礎知識を組み合わせたり、発展させたりすれば解き切れる標準問題」

🔆「基礎知識だけでは解きにくく、最後に回すべき難問」

の３つに大別されます。

入試本番は全5問がどの種類なのかを見極め、解く順番を決めた上で、上記の基礎問題と標準問題を解けるところまで解き切る必要があります。

基礎問題はほとんどの受験者が解ききれ、標準問題はそれ以前の勉強によって差がつき、難問は極めて少数の人間しか試験時間内に解けないため、標準問題をどれだけ解けるかが勝負となります。


では先述の、「少しひねってあるが、青チャートレベルの基礎知識を上手く使えば解き切れる標準問題を見抜いて・解ききる力」をつけるには何をすれば良いのか？

その答えが過去問演習になります。

普通の参考書ではダメなのかと思うかもしれませんが、一般的に難しいとされている参考書は、ここでいう標準問題だけを集めたものが多いです。
なので、こういった参考書だけでは実際に入試で出る基礎問題や難問の手触りが学べません。

また、過去問と同じ問題は出ないと思われるかもしませんが、ポイントとなる部分が同じ、つまり傾向に沿った「似た」問題はよく出るので、過去問演習はとても効果的な志望校対策といえます。

早めに過去問演習を始めた方が、より早く自分の弱点に気づくことになり、余裕を持って対策を立てられるので、今から取り組み出して良いかと思います。


具体的な進め方ですが、はじめのうちは、得意な分野からでも、近い年度からセットで解いていっても、好きなように進めればいいと思います。（直前期の演習用に、最近の2、3年度分は残しておくことをお勧めします。）
時間制限も秋ごろまではかけなくていいと思います。

とにかく、

🔆その問題がどの種類の問題なのかを考える
（多くの過去問集には難易度指標がついているのでそれを参考にしてください。鉄緑のものが詳しくて良いと思います。）

🔆標準問題を通して基礎知識の応用方法を吸収していく
（重要なポイントをまとめているのはとてもいいと思います！自分も大事だと思ったところをルーズリーフに書き溜めていき、試験前にはファイリングしたものに目を通していました。）

🔆基礎問題や標準問題が解けなかった場合、どうして解けなかったのかを考え、次に同じようなところで詰まらないようにするにはどうすればいいか考える

🔆基礎知識の抜けに気付いた場合は、適宜チャートを見返したりして復習する

といったことを意識して進めてください。

注意点としては難問の復習に時間をかけすぎないことです。必要最低限の知識だけ吸収してとばしましょう。

色々と書きましたが、この辺りのことは「受験の叡智」という本に、より詳しく、説得力のある形で書かれているのでぜひ読んでみてください！1b:Tf73,こんにちは。共通テスト同日体験受験お疲れ様です。本番まで一年前の段階で本番の問題にチャレンジしていて素晴らしいと思います。

共通テストの問題は、慣れていなければ難しく感じる方も多いと思いますが、基本的なことを聞かれているのに過ぎません。個人的には、簡単なことを、難しい言い方で聞いていると感じることが多いです。

まず説明文でなにを求めたいのか書かれ、それに対して文章の誘導付きで穴埋めをしていく形式ですが、誘導一つ一つに対して考えていると先の見通しが立たず、これはなんのために計算をしてるのか、よく分からなくなってしまうと思います。解決法としては、設問の最後の方まで目を通して、ある程度の流れの見当をつける、と言うことです。先が見えるのと見えないとでは、解きやすさが全く違ってくるのでおすすめです。

2通りのやり方で解いたり、自分ではやったことがないやり方で考え始めたりするので、そこが青チャートなどの自分で考えて解く問題集との違いであり難しさだと思います。対策としては青チャートもたくさん問題数を積んで、別解なども理解し、自分の解法のひきだしを広げると良いと思います！🙆

現在高2生とのことですが、共通テストは、2次試験の勉強をしていたら、いつの間にかできるようになっているものです。数学の勉強を進めていくうちに、もっと深い基礎から理解できるようになり、初めて見るやり方で急に誘導に乗っても対応できるようになります。それまではひたすら、このようなやり方もあるんだ！と言うような知識をたくさん得て、武器を作ってください！

私は、受験生の1月、直前に共通テストの演習をしている時、こんなやり方するんだー、自分だったらこう解くのにな、と思いながら解いていたこともありました笑。自分とやり方が違うことが多過ぎてそれに慣れていたので、いきなりよく分からない誘導が来ても怖いくはなかったです！この時期になると時間との勝負になって来るので、どれだけ素早く誘導に乗れるか、の勝負になっていました。ぜひ、今時間のあるうちに、しっかり今回の数学の復習をしてみてください！教科書レベルまで青チャートができているということは、解説を読んで全く分からないということはないはずです！たくさん時間をかけて解読してみてくださいね。




一つ忘れていた話があります。塾で働いていたのでわかるのですが、共通テストの中で見落としがちな単元があります。データの分析という単元の出来はどうでしたか！？この単元は、学校や塾で習う機会も少なく、自分で勉強しないと極められない部分だと思います。そのためかあまり平均得点率は良くないです。しかし！それほど難しくないんです。グラフを読み取ったり、公式に則って式を変形したり、代入したり、、壮大な誘導もありません。この部分を見直せば、周りに大きく差をつけることができますよ！！復習も丁寧にできると良いですね🙆

長くなりましたが、私も高2生の頃に同日体験受験を受け、得意なはずの数学でなにも分からず、悔しくて受験勉強を本格的に始めました。ここから始めれば絶対に間に合いますし、ぜひ今から頑張って欲しいなと思います！！

頑張ってください💪応援しています📣1c:Tc28,①まず、数1Aをやらなければと思うきっかけになった模試を見直してみてください。
分からないという状態にも

・全く手が出ない。
・方針はなんとなくわかるが、いまいち納得して解答できない。
・納得してやったが、なぜか違った。

など色々あると思います。どの状態なのかをはっきりさせましょう。
そして、数1Aの全範囲の中でどの部分が苦手なのか分析してください。模試でも安定して解ける部分は、数2Bを学び途中の現段階では一旦置いておいた方がいいかなと思います(全てに手が回るならやっても良いと思います！)。


②次に範囲が絞れたら、その部分の4stepを1周してみましょう。恐らく学校の教科書併用なら、全問1回解いたことがあり解法を覚えている部分があると思うので、そんなに時間はかからないと思います。
このとき①で分析したことを頭に置いてやってみましょう。

1周やってみれば、自分の苦手な問題の種類の傾向が見えてくると思います。(例えば、確率の中にも様々な問題があるので、数珠系の問題が苦手なのか、サイコロ系が苦手なのかなど)

解説は、自分の疑問を解決する様に読みましょう。

例えば、方針はわかるがいまいち納得して解けなかった問題は、「どこまでの方針は理解できて、どこからが納得いかないのか。その納得いかない理由はなんなのか。」など分析しながら読みましょう。


③②でできなかった問題が全部できるまでやり直しましょう。終わった範囲は青チャートにうつります。
②で分析した、苦手な傾向の問題と似たものを取り扱うと苦手撲滅に良いと思います。

青チャートは、重要例題がやはり名前の通り「重要」なので、そこまでをまず目標としたらいいのかなと思います。



難易度が4step<青チャートだと思うので、まず4stepの復習をと考えました🙇‍♀️
是非、詳細な青チャートの使い方については、他の方々が素晴らしい回答を作っているので、それを参考にしてください🙇‍♀️


①②③は、定期試験前(や、もし塾に通っているならそのクラス分け試験前)など比較的忙しい時期に無理に組み込まず、それなりに時間がある時期や長期休みなどにやると、数2Bの勉強の邪魔にもならない気がします。

①はすぐにできると思うので、計画だけ立てて長期休みに②③やるというのも良いと思います。


学んだはずなのにできない部分があると不安になりますが、まだ受験数学全てを習い終わったわけではないと思うので、今初めて学んでいる内容を身につける方を優先してください！


少しでも参考になれば嬉しいです🙇‍♀️2:["$","main",null,{"className":"px-4 pt-4 pb-4","children":["$","div",null,{"className":"max-w-3xl mx-auto w-full","children":[["$","div",null,{"className":"mb-8","children":["$","$L7",null,{"href":"https://unilink-app.onelink.me/isbO/h6xeh63x?advice=GlOa7IUBTqPwDZPuxzab","target":"_blank","children":["$","$L8",null,{"src":"/images/web_to_app_banner.jpg","width":3660,"height":1500,"sizes":"100vw","style":{"width":"100%","height":"auto"},"alt":"UniLink WebToAppバナー画像","className":"mb-4 rounded"}]}]}],["$","h1",null,{"className":"text-xl font-semibold mb-2","children":"1体1対応 難しい"}],["$","div",null,{"className":"flex justify-between mb-4","children":[["$","div",null,{"className":"text-left text-xs text-caption","children":["クリップ(",4,") コメント(",0,")"]}],["$","div",null,{"className":"text-right text-xs text-caption","children":"1/26 14:44"}]]}],["$","div",null,{"className":"coach-mark 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items-center py-4","children":[["$","div",null,{"className":"flex-1","children":[["$","div",null,{"className":"mb-1","children":"青チャートは完璧にすべきか。一対一対応ではだめか"}],["$","div",null,{"className":"text-xs text-caption line-clamp-2 mb-1","children":" 数1Aの復習と数2Bの学習を並行して進めるためには時間が足りないということですね。\n青チャートを完璧にする必要はありません。ふというのも、ある特定の参考書を完璧にすること自体は大事ではないからです。その中身を理解しているかどうかが大事なわけです。\n\n1年生の時に解いたことがある問題を忘れていると言っていますが、それは解き方を覚えていないということでしょうか？もしそうだとしたら、当たり前です。1年前に解いた問題だったらそんなもんです。\n解き方を覚えてなくても、自分の頭で考えて解けるようになることが大事です。\nそういう意味では、参考書に拘らずに、どんな問題でも頭を使って解くことができることが重要です。\n数学は結構発想力がモノを言う問題もありますので、いろんな問題にあたって、自分の知識や考え方をこねくり回す訓練ができるのであれば、チャート式でも一対一でもどちらでも良いと思います。"}],["$","div",null,{"className":"flex mb-1","children":[["$","svg",null,{"stroke":"currentColor","fill":"currentColor","strokeWidth":"0","viewBox":"0 0 24 24","className":"text-subPrimary mr-1","children":["$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 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items-center py-4","children":[["$","div",null,{"className":"flex-1","children":[["$","div",null,{"className":"mb-1","children":"数学ができない。理解できない。"}],["$","div",null,{"className":"text-xs text-caption line-clamp-2 mb-1","children":"こんにちは！\n\n数学はまず公式を覚えてないと解けないんだけど、覚えててもあることができてなければ解けません！それは公式をどこでなぜ使うのかを理解することです！\n\n例えば判別式！ただ単にこんな問題にはb^2-4acすればいいやって思ってませんか？判別式は解の個数を求める時に使いますが、これをグラフに置き換えると二次関数のグラフとx軸が交わるかどうか、交わるなら一個なのか二個なのか接するのかなどなど。その公式には意味があるからこそ公式になってます。ただ公式を覚えただけでは、今は取れても入試では木っ端微塵に切り刻まれます、、、\n\n青チャもいい参考書です！もし青チャをやるならば解説もしっかり読んで、例題を解いたら類題もしっかりやり込んで確認してください！\n\nもし、青チャでもよくわかんないって時は教科書をやりましょう！教科書こそ1番の基礎の参考書です！例題解いて問題解いて、まず教科書レベルを確実に抑えましょう！意外と抜けているところが見つかるかも？\nファイト！"}],["$","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 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