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1b:T1129,はじめまして。
僕が思う効率重視の復習方法をお伝えします。もしかすると個人差があるかもしれないので、合わないと思ったらすぐにやめてもらっていいです。
そもそも受験というのは情報戦です。知るべきこと・やるべきことが十分にできていれば、センスや努力量に関係なく誰でも受かります。なので、いくら努力しても正しい方法でできなければ、すなわち知るべきことややるべきことが十分になされてなければ成績は上がらないしもちろん合格には近づきません。それを知った上で、勉強していって欲しいです。
さて問題の復習法ですが、よく言われるのが間違えた問題を何度も解き直すというものです。しかしこれが効率が悪い(人によるかもしれませんが)。僕もやれとは言われましたが、やってもあまり成績が伸びず、むしろやり方(というより意識？)を変えてみたら成績が伸びました。
間違えた問題は、もちろん間違えた箇所はしっかり確認しますが、同じ解法で似たような状況に挑むすなわち類題を解くほうがいいと思います。間違えた問題を何度も解き直せというのは、解法をしっかり身につけろということだと思います。それは本番で似たような問題に出会った時に間違えないためです。ただそのためにひたすら同じ問題ばかり解いても、そのより汎用性のある解法が身についたか分かりません。分かるのは類題を解いた時です。それで類題が解ければ解法が身についているということ、解けなければ身についてないということです(計算ミスなどは置いておいて)。そのためには解法の理解が必要ですが、解答を見るフェイズでどこが不十分で間違えたかしっかり確認しましょう。よく解答を舐めるように見て終わらせる人がいますが、実は問題演習で一番大切なのは解答を見るときです。問題を解いている時や丸付けしている時に得られるものはほとんど無いので。もし解答を見てもなんで間違えたのか分からない、そもそもやってる事の意味がわからないときは、問題演習に入るのが早いです。もっとその分野を学んでから演習しましょう。どうしても解き直したいというときは、別のアプローチをして解くというのはありだと思います。
合っていた問題は見落とされがちですが、これが結構曲者で、上述した汎用性のある解法が身についていないのにも関わらず、なんとなくで解けてしまったということがありえます。そして類題に出会っても解けずに終わることがあります。前問題集で似たような問題をやったのに解けなかった、という経験はあるのでないでしょうか。なので合っていた問題もしっかり解答を見て確認しましょう。上述した通り演習において1番得るものが多いのは解答を見ている時です。しっかり時間をかけるべきです。効率化というのは無駄な時間を削ることです。ここは削ってはいけない時間です。
何となく読んでみると分かると思いますが、理系科目向けの対策です。正直この疑問は理系科目で起こる問題だと思うので(文系科目だったら解けなかったのは何を知らなかったからだということが歴然だと思うので)、それに特化したような書き方にしました。
最後に、最初にも書いた通り、やってみたけど合わない！って時はやめてもらって大丈夫です。合う合わないがあると思うので。満足する結果のためには納得のいく過程が必要だと僕は思います。なので納得の出来ないことはやらなくてもいいと思います(納得したならばどんどん取り入れるべきです)。まぁ責任は取れないので綺麗事の域は出ないですが笑
それではコロナで色々と煩わしいことが多いとは思いますが、頑張ってください！1d:T175c,はじめまして！大阪大学工学部に通う者です。

先輩として私の経験を交えながら、あなたの復習法について考えてみたいと思います。

まず、結論から言うと、「できる問題は飛ばし、怪しい問題だけ復習する」 という方法は基本的に合理的です。ただし、いくつか注意点があります。これらを踏まえると、より効率的に復習ができ、物理の勉強時間も確保しやすくなるはずです。


❶ 良い点：効率的な時間の使い方

あなたの方法の最大の利点は、「無駄を省けること」 です。数学の勉強において、すでに解ける問題を何度も解くのは時間の浪費になりやすいです。むしろ、

「あれ？ これ解けるかな？」
「この考え方で本当に合ってる？」

といった 「迷う問題」に時間をかけることが、成績向上には直結 します。

実際、学習効率に関する研究でも、「自己判断による復習の優先順位付け」は学習効果を高めるとされています。この研究では、「一度できた問題を繰り返すより、思い出すのに苦労する問題を重点的に復習する方が、長期的な記憶定着に効果的」 であるとされています！

また、私自身の経験でも、「得意な分野ばかり繰り返してしまい、苦手分野を後回しにすると、模試で痛い目に遭う」ということが何度もありました。だから、あなたの方法は、効率的に苦手をつぶせるという点で、とても理にかなっていると思います。


❷ 注意点：意外と見落としがちな落とし穴

とはいえ、いくつか気をつけておきたいポイントもあります。

① 本当に「できる」と言えるか？
「解法を見て理解できる＝本当に解ける」とは限りません。数学は「理解」ではなく「再現」が大事です。たとえば、「解法を読んで、ああ、こうやればいいんだ！」 と思ったとしても、いざ自分で手を動かすと 「ん？ これで合ってる？」 となることはよくあります。

この点について、「能動的に取り組む学習（試行錯誤や自己テスト）と、受動的な学習（読むだけ）では、後者の定着率が圧倒的に低い」 ことがわかっています。つまり、解法を「読むだけ」の復習は、実際に解くより記憶に残りにくい ということです。

だから、「読んで理解できる問題」の中にも、本当に解けるか確認すべきものがある かもしれません。

✅ 対策
→ 「解法を読んで理解したら、5分後に頭の中で再現できるか確認する」
→ 「それでも不安なら、軽く式を書いてみる」

こうすれば、「理解したつもり」を防ぐことができます。

② 「怪しい問題」だけに絞りすぎると、解法パターンが抜け落ちる
数学には「典型問題」というものがあり、頻出パターンは何度も出てきます。解ける問題でも、一定期間が空くと解法を忘れてしまうことがあります。

例えば、

数列の漸化式 は、久しぶりにやると「Σの処理どうやるんだっけ？」となることがある。
ベクトルの内積と垂直条件 も、使わない期間があると、方針が出てこなくなる。
これは、解法の「引き出し」がうまく開かなくなる状態です。

✅ 対策
→ 「できる問題」でも、一度は問題文を見て「解法の流れを思い出せるか」チェックする
→ もし少しでも迷ったら、式を書く or 軽く解き直す

こうすると、解法パターンを頭の中に定期的に定着させることができます。

③ 苦手な単元ほど、飛ばしすぎると逆に怖い
「できる問題」と「怪しい問題」を分けるのはいいのですが、苦手な単元では 「怪しい問題」ばかりになりがち です。すると、解くのが億劫になり、結局復習が進まない…ということも起こりえます。

私も「確率」が苦手だったとき、「怪しい問題ばかりだから復習しづらい」と感じたことがあります。こうなると、結局確率を後回しにしてしまい、模試で撃沈する…という悪循環に。。

✅ 対策
→ 苦手単元は「できる問題」も1,2問くらいはサッと解くと、復習のハードルが下がる。


❸ まとめ：どう改善するべきか？

あなたの方法は、効率的な復習法として十分に使えます。ただし、以下の点を意識すると、より効果的になります。

【基本方針】
✅ 「できる問題」は飛ばしてOK。ただし、すぐ解法を思い出せるか確認する。
✅ 「怪しい問題」だけ解くのは効率的。ただし、飛ばしすぎると危険。
✅ 苦手単元は、「できる問題」も1,2問解いて、勉強のハードルを下げる。

【具体的な復習法】
❶ 問題を見て、即座に解法が思い浮かぶか確認する
　→ 思い浮かべば飛ばす。迷うなら軽く解く。
❷ 解法を読んだら、5分後に頭の中で再現できるかテスト
❸ 苦手単元は「できる問題」も少し解くことで、勉強の負担を減らす

この方法なら、復習に時間を取られすぎず、かつ重要な問題を確実に押さえられるはずです。

物理にも時間を割きたいとのことですが、物理は数学的な思考力が土台 になります。数学の復習がうまく回れば、物理の理解も加速するはずです。ぜひ、自分なりにアレンジしながら試してみてください！

頑張ってください！応援しています。2:["$","main",null,{"className":"px-4 pt-4 pb-4","children":["$","div",null,{"className":"max-w-3xl mx-auto w-full","children":[["$","div",null,{"className":"mb-8","children":["$","$L7",null,{"href":"https://unilink-app.onelink.me/isbO/h6xeh63x?advice=y6IONa46Y8sUJgXbXM8I","target":"_blank","children":["$","$L8",null,{"src":"/images/web_to_app_banner.jpg","width":3660,"height":1500,"sizes":"100vw","style":{"width":"100%","height":"auto"},"alt":"UniLink WebToAppバナー画像","className":"mb-4 rounded"}]}]}],["$","h1",null,{"className":"text-xl font-semibold mb-2","children":"数学の復習の仕方"}],["$","div",null,{"className":"flex justify-between mb-4","children":[["$","div",null,{"className":"text-left text-xs text-caption","children":["クリップ(",0,") コメント(",1,")"]}],["$","div",null,{"className":"text-right text-xs text-caption","children":"6/8 17:36"}]]}],["$","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":"過去問の復習ができない"}],["$","div",null,{"className":"text-xs text-caption line-clamp-2 mb-1","children":"まず、過去問は最低でも2周は解くと思っておいてください。\n1周目では、自分が志望校の問題を解いてどの分野が弱いか、どの分野であれば戦えるかを知りましょう。間違えた問題の復習では、回答解説をみてすぐにそれを理解できるのであれば、その問題は後回しにしても良いと思います（例、計算ミスなど）。ただ、解説をみても解き方がすぐに理解できないようであれば、回答を手で書いてみてください。私は回答をざっと見たうえでよくわからない問題は、ルーズリーフに答えを書いていました。ここで、ただやみくもに書いていても意味がないので、「どうしたらこの解法を思いつくのか」「何が足りなくてこの問題が解けなかったのか」をひたすらに考えました。ここで、ミスの種類で分類してみます。\n①\n・使う公式が分からなかった\n・このような解法を思いつかない（見たことはある）\n②\n・最初からどうすればよいのかわからなかった\n・問題集には載っていない問題であった\n大方この2種類に分けらると思います。\nまず、①については、自分が持っている同じ分野の参考書を解きましょう。問題演習量が足りません。数学のパターン暗記がまだ足りていないので、パターンをよく理解する必要があります。\n\n次に、②は、過去問の問題演習が足りていません。そのため、このまま演習を積んでいきます。「最初からどうすればよいかわからなかった」については、その単元の最低知識はあると仮定します。問題集の問題と、過去問では問題の種類が異なります。そのため、問題集を完璧にしても過去問は解けるようにはなりません。過去問は何度も解くことで、過去問特有の問題の解き方や、計算量に慣れることができます。基礎知識があるのであれば、過去問を積極的に解くことをお勧めします。\n\n②のミスは、回答を一通り手で書いた後に問題をみて、すぐに解法を頭の中で再現できるかどうかを確認します。その時にポイントとなる部分（注目する部分や、その操作は何を求めるために行うのかなど）はメモしておくとよいと思います。ミスを分類することで、効率よく復習します。\nここまでが1周目の復習方法です。\n\nそして、2周目を解いたときに全て解ける、あるいは、まったくわからない問題がないようにします。\n私は過去問をこのように演習していました。過去問演習は最も重要な勉強なので、演習を軸に勉強を進めてください！検討を祈っています。"}],["$","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":"理解して覚えたはずの解法が何ヶ月か経つと忘れる"}],["$","div",null,{"className":"text-xs text-caption line-clamp-2 mb-1","children":"こんばんは。数学の勉強法の大事なところを、僕なりに説明します。\n典型的な数学がなかなかできるようにならない人は、「分からなくなったら、すぐに答えを見る」人です。もちろん、1問に1日かけろとは言いませんが、例えば、初見ではない問題では限界まで自分で考えるようにしてください。解けたときに正攻法じゃなくても、いいんです。答え合わせの時に、ああこんなやり方があるのかと思い直すことで、記憶に強く残ります。もちろん見たことない問題や新しい単元では、解法を見て勉強することは大事です。ただ、その後の演習で、まだやったばかりだから答え見よ、ではなくこんな感じだったかなーと試行錯誤して、自分なりに頑張って見ることが大事です。\n\n数学で答えを見れば、普通はあぁーって納得するけど、それはほんとに理解したのではなくて、理解した「ように」思ってるだけなんだ。数学の応用ができるようになるには、「できる限り自分で最初は考えてみる」これが1番大事！\n\n頑張ってね！"}],["$","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 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items-center py-4","children":[["$","div",null,{"className":"flex-1","children":[["$","div",null,{"className":"mb-1","children":"今の勉強方法とワークで大丈夫？"}],["$","div",null,{"className":"text-xs text-caption line-clamp-2 mb-1","children":"用いている参考書のレベルや、基本的な勉強法は間違っていないと思います。\n\nただ、復習や解き直しのスパンを少し長くしてみても良いと思います。\n\n\n\n間違えた問題を翌日に解くようであれば、恐らくただ暗記して解き直しをしているだけの状態になってしまっています。平日は問題演習と解説読解だけを行い、週末まで解き直し問題をためておいて一気に解いてみましょう。\n\n\n恐らく、ほどよく知識が抜け、一部は覚えている事でしょう。\nこのくらいの状態が復習や解き直しでは理想的なのです。全て完璧に覚えてしまっている状態で解き直しをしているようでは、自分で活用できるようなレベルにまで定着することはできません。\n\n\n\n\nちなみに、高3進級時の私は教科書の問題すら解けないくらいの状態でしたが、上記の復習サイクルで教科書と4プロセス、青チャート（全て学校配布）を夏休みまでに解ききり、結局は共テで8割越え、二次でも6割まで上げられました。\n\n\nまだまだ時間はいっぱいあるので、ただ解法暗記状態になるのではなく活用できるレベルまでに数学力を引き上げていきましょう。参考にしてください！\n"}],["$","div",null,{"className":"flex mb-1","children":[["$","svg",null,{"stroke":"currentColor","fill":"currentColor","strokeWidth":"0","viewBox":"0 0 24 24","className":"text-subPrimary mr-1","children":["$undefined",[["$","path","0",{"fill":"none","d":"M0 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