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1a:I[6549,["51","static/chunks/795d4814-03346c8d233b4adb.js","212","static/chunks/212-70508e17017a12c2.js","231","static/chunks/231-5dc9f3acdba63b0c.js","54","static/chunks/54-f848f8ba1c362ca7.js","23","static/chunks/app/advice/%5Bid%5D/page-2c9c2b8245971fa7.js"],"CommentItemName"] 1c:I[3866,["51","static/chunks/795d4814-03346c8d233b4adb.js","212","static/chunks/212-70508e17017a12c2.js","231","static/chunks/231-5dc9f3acdba63b0c.js","54","static/chunks/54-f848f8ba1c362ca7.js","23","static/chunks/app/advice/%5Bid%5D/page-2c9c2b8245971fa7.js"],"AdOnAdviceList1"] 1b:Tc95,こんにちは。以下、私の考えを述べさせていただきます。参考になるところがあれば吸収してください。 確かに、参考書や問題集って、何度もやっているとなんとなく流れを覚えてしまって、解けたとしても本当に力になってあるのか不安なことがありますね。何度も繰り返していると、覚えてしまうのはもう仕方のないことだと思いますが、私は取り組み方によっては何度も繰り返すことにも十分意味があると思います。よく言われることですが、受験勉強で大切なことは、参考書や問題集を完璧にすることです。では、完璧とはなんでしょうか。私が思うに、それは解答を再現できるだけでなく、なぜその解法を選択したのか、どう言う意味でこの答えになっているのか、こうではダメなのか、といった答えを作成した人の解答するまでの思考の過程を、吸収して再現できるようになることだと思います。ですから、例えば英語の和訳問題を解くときなんかも、どうしてその構文を取ると決定するに至ったのか、どうやってわからない単語を前後から推測するべきか、なぜこれが関係代名詞だと判断できるのか、なぜこれは分詞構文なのか、そういったところまで考えることが、完璧にすると言うことだと思います。こういったことを考えながら取り組むのと、なんとなく覚えている解答を再現するだけなのとでは、大きな差があると思います。同じ問題でも、質の高い取り組み方をすることで、得られるものはまだまだあると思います。そもそも、正解していた問題なら何度も解く必要はありませんが、間違えた問題というのは、一度間違えたと言う経験をするだけでは、基本的に記憶に残りにくいと思います。間違えた問題も、しっかり考えながら何度もやり直すことで、やっと定着するものだと思います。一度で覚えられるような記憶力に長けた人は、そういないでしょう。 以上より、私は同じ問題集でも何度も繰り返すべきかなと思います。ただ、意味がないことを繰り返してはダメです。何が自分の力になるか、考えて行動すると良いと思います。中途半端に仕上げた参考書がたくさんあったところで、効率悪いですし、本当に意味のある勉強になっていない気がします。ただ、多読したいとか、新しい問題に出会った時のアプローチの仕方を練習したいとか、そういった明確な理由があるのであれば、新しい問題集に手を出してみるのも良いと思います。浪人するから、と気分新たに新しい参考書を始めるよりは、せっかく高校生の頃に途中まで仕上げた参考書があるならば、それを完璧にした方が効率はいいと思いますけどね。頑張ってください。応援しています。1d:T1093,こんにちは!  私は数学や理科の問題集は何度も解いていたので今回は数学や理科の学習を念頭において回答させていただきます🙇‍♂️ ①問題をすらすらと記述解答できるようにする  結論から書きますと問題集は解答をすらすらと記述できるor説明できる状態にできればいわゆる『完成した』状態となります。つまり問題集を完成した状態に持っていくために周回する必要があるならばする、する必要がなければしなくてもいい、というのが私の考えです。その過程でrihoさんが仮に答えを暗記してしまっていたとしてもそこに至るまでの過程が身についてないのであればその問題は解き直す必要があると思いますし、課程までしっかりと記述できるならばもう解く必要はないかなと思います! よく先生から『この問題集は◯月までに3周しよう』などと言われるかもしれませんが、私は3周することが重要なのではなく『◯月までに全ての問題を完璧に記述して解答できるようになる』ことの方が100倍大事だと思うので、何周も解くことに必死になるのではなく、問題集を完成することを第一の目標としてほしいと思います💪 ②問題集を完成させるまで  次に私が受験生時代に取り組んでいた方法を紹介したいと思います。  まずは何も見ずに問題を解きます。初見問題を解く際はじっくりと考え抜く力を培うことも大切なので満足がいくまで考え、解答を完成させるor模範解答を見てしまいます。このとき1発で解答が正解していた場合、もう解き直す必要はないと思います。自信にして次に進みましょう!  次に間違っていた場合、もしくは模範解答を見てしまった場合です。このとき、まずは模範解答をしっかりと読み込み、頭の中で整理しましょう。理解できればそれでいいのですが、読んだだけではよくわからない部分は周りの人に質問した方が絶対いいです!受験生は時間にあまり余裕がありません。自分だけじゃどうしようもないときは潔く周りの人を頼った方が効率がいいですよ!とにかく解くことができなかった問題はまず理解することから始めましょう。 そして理解できたら付箋に日付を書いて問題集に貼ります。付箋が増えれば増えるだけそれは成長する証拠です!  最後に日付を見て大体1週間くらい経ったら解き直します。解き切ることができればもうあなたはこの問題を身につけたことになります!自信を持って付箋をはがしてしまいましょう。しかし、解答に手間取って3分以上手が止まってしまったらすぐ模範解答を見てしまいましょう。すらすらと解答出来るようになることが目的なので2回目以降の問題を解くときはあまり考える必要はないです!もう一度しっかりと模範解答を読み込み、自分の中に落とし込んでから次は付箋の色を変えて問題集に貼りましょう。ぱっと問題集を見て自分の苦手分野がわかるようになります!  このように問題集を解いていくことで最終的に付箋がなくなると思います。そのときには問題集の全ての問題がすらすら解ける状態になっているので自信をもって新しい問題集に取りかかりましょう!  上のような問題集の進め方は非常に強力で効率よく問題集を『完成』させることができます!何度も周回することだけにフォーカスするのではなく、しっかりと自分のものにすることを目標として最後まで頑張ってください。陰ながら応援しております🔥  もし疑問点等ありましたらコメント欄かDMで質問してください!!なるべく早く返信したいと思います。2:["$","main",null,{"className":"px-4 pt-4 pb-4","children":["$","div",null,{"className":"max-w-3xl mx-auto 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items-center py-4","children":[["$","div",null,{"className":"flex-1","children":[["$","div",null,{"className":"mb-1","children":"模試の復習方法"}],["$","div",null,{"className":"text-xs text-caption line-clamp-2 mb-1","children":"効率の良い模試の復習法について話しますね\n\nまず、模試を受ける意味について少し話します。\n\n模試を受ける意味はなんでしょうか?\n\n目標とする学校と自分の差を知ること\n志望校を目指す人の中での自分の位置を知ること\n\nこれらは確かに模試を受ける意味だと思います。\n\nでも、模試を通じて1番大切なのは\n『苦手分野を再認識すること』です!\n\n多くの模試は1日かけて受けるものが多いと思います。\n1日かけて受けた模試で判定だけみて一喜一憂するだけではもったいないです。\n\n大切なのは間違ったところの解き直し\nつまり、苦手分野の発見と克服です。\n\n例えば、英語文法で仮定法を間違えたとしましょう。\nそしたら、その問題を解き直すだけでなく、\n参考書に戻って仮定法周りの関連問題を再度復習し、\n次に仮定法が出た時に同じ間違いをしないようにすることが大切です!\n\n本番の入試は1年に1回です。\nこの本番までは何回間違えても良いです。\n\n模試で偏差値が志望校に届かない\n模試で全然わからない問題が出た\n\nこれらは全然構いません\nただし、その問題が本番で出たら必ず得点できる!\nと思えるまでその分野は完璧に見直し、解き直しをしてください。\nそうすれば、きっと本番も大丈夫です。\n\n大手予備校の模試は何に数回行われ、\n出来るだけ満遍なく色んな範囲から出題されていると思います。\nなので、毎回の模試をキチンと見直すだけで意外と結構実力はつきます。\n\n模試の結果に一喜一憂せず、\n間違えたところの関連分野を再度復習しましょう!\n解き直し、見直しを大切にしましょう!\n模試の復習に困った時に見返してくれたら幸いです!"}],["$","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":"英語長文"}],["$","div",null,{"className":"text-xs text-caption line-clamp-2 mb-1","children":"\nもうこの直前期は、いかに点取るかが大事になってきます。英文の意味がよく分からなくても答えを導き出すことは可能です。(早慶・記述式の国立の場合はそうじゃない場合ありますが…)\n\nまず、英文を読むときに、「答えを出す」ということに重きをおいてください。\nやり方としては、まず設問みて、何が問われるかを確認します。そして、長文を読みながら、答えなきゃならない部分の解答の根拠を探しだすっていうことをするのが大事です。解答の根拠が見つかったら、そこを正確に理解し、選択肢と照らし合わせるって作業を続けるしかないです。\n選択肢問題で答えを出すにはこれ以外やり方ないと思うんで、これを続けていきましょう。\n\nそれで、上記のやり方をしっかりやっていて、見直しの時にできるなら、1回目でもできると思います。1回目でできてないのは、おそらく時間制限があり緊張感が高いから、解答の根拠探せなかったり、そこの理解が甘かったりするからでしょう。焦らず我慢してやっていくしかないと思います。何回も何回も練習すれば、答えの精度は上がってくるはずです。\n\n最後まで根気よくやれば伸びてくるはずです!\n頑張れ!"}],["$","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",[["$","path","0",{"fill":"none","d":"M0 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mb-1","children":"東京大学の2年のものです。\n\n過去問を解き直すメリットはやはり大きいですよ。\n1.傾向を知るだけでなく、頭に叩き込む\n2.問題の考え方を染み込ませる\n\nこの二つが大きいかと思います。\n1についてですが、傾向というのは、赤本の最初の説明みたいなところにも書いてありますし、解説にもこの大学の特徴は〜みたいに書いてありますが、これを読んだだけで満足してはいけません。傾向は知るのでなく身につけさせるところまでやらないと、効果に現れません。知識として傾向というものを知っても実際に問題を解くときにはその知識がちゃんと武器となって使えるかはまた別の話ですし、逆に言えばその武器を手に入れればかなり強力です。\n2についてですが、過去問を知識を得るためのものとして捉えると、繰り返す意味もないかもしれません。過去に出た知識がそのまま出ることは少ないですからね。しかし、問題の考え方は過去に出たものがそのまま出ることがめちゃくちゃ多いです。その、「問題考え方」というのが抽象的で難しいのですが、それぞれの大学でこういう論理的思考をしてほしいというのがあります。これは繰り返してやらないと身につくどころか、どういった考え方で解けばいいのかに気づかないで終わってしまいます。そういう人がほとんどだと思います。ですから、ただ解説を読んでへーとなるだけでなく、これはこう考えたら解けたのか!というように、考え方を徹底的に確認してください。そして再度やるときにその考え方で問題を解けるか確認してください。それができるのであればもう同じものをやる必要はないですね。\n\n少し抽象的な話でわかりにくくなってしまい申し訳ありません。またわからないところがあれば遠慮なく聞いてください。\n同じものをやるのはモチベーション的にも辛い部分がありますが、正しく勉強できてる人には必ず結果がついてきます。頑張ってください!"}],["$","div",null,{"className":"flex mb-1","children":[["$","svg",null,{"stroke":"currentColor","fill":"currentColor","strokeWidth":"0","viewBox":"0 0 24 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