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1a:T1001,初めまして。

間違えると萎えてしまいますよね。すごく分かります。大学受験で解く問題はある意味で「敵」ですから、間違えることは「負けた」とも取れます。そんな負けた相手のことなんて知りたくないと思うのも当然です。

しかしながら、復習して解けるようになる必要があることは理解していらっしゃいますよね。正直、これからの時期では、1度見た問題は次いつ見ても解けるようにする必要があります。

例えば数学で、整式を割った余りの問題があると思います。商をQ(x)とかで置いたりするやつ。あの問題は大体の大学で頻出では無いですが、でないわけではありません。頻出ではないということは、参考書や予備校の授業では一度扱ったきり出会わない可能性があります。そして、次に出会うのが入試本番かもしれない。

従って、1度見た問題は確実に解ける必要があるのです。

正直、嫌になってしまうのはどうしようもないと思います。私含め周りにも解説読むのが億劫だとか、嫌だという人は多くいましたが、皆そのうえでやっていました。

結局、嫌だと思う気持ち以上にその問題にはもう負けないという気持ちやその1問が入試で出るかもしれないという意識があれば打ち勝って解説も読めるようになります。これは気持ちの問題なのです。

また、理解出来てるのか否か、分からないというお話でしたが、復習の考え方を変えてみるといいかもしれません。私としては、「解説を読んで、もう1回解く」ことが1つの復讐だと思っています。

よくありがちなのが、青チャートとかの問題集で、問題はとかないで方針だけ考えて、解答見てあってたから次行く、みたいな取り組み方です。これは本当に良くないです。なぜなら、読んで理解することと実際に解けることは全然違うからです。

例えば数3の微分の問題では問題の方針自体は簡単でも、微分自体が複雑でミスしてしまうということはよくあります。数学というのは方針を立てるだけでなく、計算も必要なのです。

話を戻しますが、数学であれば、解説を読んで、記述の1行1行の意味を理解出来ているのであれば「理解している」になると思います。例えばxを正の無限大に近づけることが前提の問題。いきなり回答に「x>0より」とあったら戸惑ってしまうかもしれません。ですがこの1行の背景は「xを正の無限大に近づけるから、x>0としていいんだ」と考える。これが「理解している」ということです。つまり、一つ一つの操作の説明が出来れば良いですね👍

上に述べたようなことを意識して解説を読むと、どこが分からないのかが分かります。即ち、「この行は説明ができない」「この操作の意義が分からない」のであれば、それは「分からない」ということです。これで質問に行けますね🙆‍♀️

あとは解き直して、実際に「解けるか」を確かめましょう。別にそこで間違えてもいいです。悪いことじゃないですよ。ただし、最初解いたときと同じミスはないように。もっと進んだところでミスをしたのであればそれは「成長」ですよ。

例を書きやすかったので数学中心にお話しましたが、化学も同様です。化学は数学より解説が雑なことが多いので、より慎重にやりましょう。

一通り答えましたが、いかがでしょうか？他にも質問があれば言ってくださいね。

夏休み大変だと思いますが、頑張ってください！合格をお祈りしています。1b:Td0e,大学の模試なども踏まえて回答します。


【①答えを書けなかった問題をもう一度考える】
時間内に解けなかった問題をもう一度考えます。解けなかった問題が、時間があれば解ける問題なのか、時間があっても分からない問題なのかをはっきりさせましょう。

【②解説を読んで理解する】
模試の解答はかなり丁寧に書かれているので、読み込みましょう。ただし、目指すところよりも遥か上の難問もあるので、全てを理解する必要はないと思います。大学模試の場合は、本番で解けなくても合格できるような難しい問題まで理解する必要はありません。

【③ポイントをまとめる】
これを全ての問題でやると時間が足りないので、抜けていた知識や、今後使えそうな解法(この類の文を見たらこれをやるべし！みたいな)を簡単にまとめます。後で見返したときに確認しやすいようにしましょう。

【④自力で解く】
これも全てやると時間がかかるので、解けなかったけど将来的に(大学模試なら本番までに)解けるようになりたいレベルの問題だけで良いと思います。

【⑤時間の使い方などの作戦を分析する】
「模試の時間で解かなかった(捨てた)問題は、本当に解かなくて正解だったのか」「模試の時間で考え込んだ問題は、本当に時間をかけて考えるべき問題だったのか」「解く順番は適切だったか」など振り返りましょう。模試は難易度がバラバラだったり、習いたてで演習不足の内容が出たり、点数で判断するのは難しいので、点数より作戦を振り返るべきです。(大学模試は本番の試験より難しいことが多いです。)

【⑥次回の模試(あるいは本番)の作戦を立てる】
⑤を踏まえて、作戦を立てます。「(ハイレベルの模試で)数学ではまず問題を最後まで見て、時間をかける問題を10分以内に決める」「長文が続くと集中力が続かないから間に英作文を挟む」「この分野が出たら完答する/諦める」などです。


教科ごとに私がやっていたことを少し紹介します。

【国語】
現代文はとにかく解説を読み込み、解答を作り直す。古文漢文は、内容が理解できなかったのか、解答の書き方が悪かったのかをはっきりさせる。覚えていない単語や句法をまとまる。

【英語】
長文は時間をかけて読み直す。知らなかった単語をまとめる。

【数学】
解きやすい問題に時間をかけられたか振り返り、解きやすい問題ほど完璧に理解し、何も見ずに解けるようにする。定石をまとめる。


最後に、大学模試に関して。
頭に入れておくべきことは、「合格するためには、全ての問題を解けるようになる必要はない」ということです。本番で解けなければならない問題に時間をかけましょう。


自分が目指すところに向かって、全力で頑張ってください！健闘をお祈りしています。
2:["$","main",null,{"className":"px-4 pt-4 pb-4","children":["$","div",null,{"className":"max-w-3xl mx-auto w-full","children":[["$","div",null,{"className":"mb-8","children":["$","$L7",null,{"href":"https://unilink-app.onelink.me/isbO/h6xeh63x?advice=Y7tJ6LZVJtN7GFb9ysgQ","target":"_blank","children":["$","$L8",null,{"src":"/images/web_to_app_banner.jpg","width":3660,"height":1500,"sizes":"100vw","style":{"width":"100%","height":"auto"},"alt":"UniLink WebToAppバナー画像","className":"mb-4 rounded"}]}]}],["$","h1",null,{"className":"text-xl font-semibold mb-2","children":"本番になるとできない"}],["$","div",null,{"className":"flex justify-between mb-4","children":[["$","div",null,{"className":"text-left text-xs text-caption","children":["クリップ(",1,") コメント(",0,")"]}],["$","div",null,{"className":"text-right text-xs text-caption","children":"12/21 8:01"}]]}],["$","div",null,{"className":"coach-mark 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mb-1","children":"僕も数学が苦手な人間だったのでお気持ちよく分かります。高三の夏休み明けのテストで17／200点を取ったのは今ではいい思い出です（笑）\n僕も数学は暗記してしまう癖があり定期テストならなんとか解答できても模試で苦しむことが多々ありました。\nそこで僕が考えたのは解法をまるっと覚えるのではなく、解答に行き詰まった時にすることを予め決めておいてそれを試してみるようにしていました。\n例：二次関数なら1.判別式2.別の係数でくくり出してみる3.因数分解してみる\nこういう風に予め決めておけば試験中にパニックになることは防げました。\n\n\n\nしかし、高1の段階でそれを行うのは性急です。数学がちゃんと定着していれば文理関係なく受験で大きな武器になるので少しですがアドバイスさせていただきます。\nまず解法を覚えてしまうのは悪いことではありません。逆に覚えてしまうほど勉強しているのは凄いことです。覚えた解法をもう少し深く掘り下げて理解するよう心がけるだけでも理解度は高まります。どうしてこの解法が適切なのか、別解はないのか、どのように考えたら解答にたどり着けるのか、解法そのものではなくそうした思考のプロセスを覚えるようにしておけば、解法を忘れても自分の頭で解答を作成することができます。\n\n最後に苦手科目のパニックを防ぐ方法についてですが、時間配分に気をつける事が第一です。考えたら解ける問題を時間がないからと焦って取りこぼすのは勿体無いので、切り捨てる問題と死守する問題の見極めを練習するといいと思います。また、落ち着いて深呼吸してカンニングにならない程度に顔を上げるのも効果的です。試験中は自分でも気づかないほど姿勢が悪くなりがちです。そうした時にいい解答を作るのは難しいので落ち着きを取り戻すために有効です。"}],["$","div",null,{"className":"flex mb-1","children":[["$","svg",null,{"stroke":"currentColor","fill":"currentColor","strokeWidth":"0","viewBox":"0 0 24 24","className":"text-subPrimary 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items-center py-4","children":[["$","div",null,{"className":"flex-1","children":[["$","div",null,{"className":"mb-1","children":"初見で解けるようになるには"}],["$","div",null,{"className":"text-xs text-caption line-clamp-2 mb-1","children":"こんにちは！\n\n早稲田の理系志望ということで、おそらく悩みは数学か理科だと思うので、どちらも対応できるよう回答させていただきます。\n\n・数学\n\n数学ですが、解答を見れば理解できるということで、基礎的な問題の解き方は抑えられているのだと思います。\n\n応用問題は基本的には基礎問題の組み合わせでできていますので、「今まで解いた問題の中でこの問題に似た問題はなかったか」「問題文のこの部分を数式に訳すとどうなるか」という多方向の視点からまずは問題を見るようにしましょう。それだけでも変わるはずです！\n\nそして、この視点からの考え方の見につけ方ですが、やはり問題演習の量が必要です。また、1つの問題に対してじっくり考え、多方向の視点から見ることができるような耐久力と思考力が必要になります。基本的な問題は覚えるのにそこまで時間はかからなかったかもしませんが、ここは時間をかけていきましょう。\n\n1度考えた問題については、あまりに変な問題でない限り考え方を覚えた方がいいです。応用問題にありがちな考え方などもありますし、似た問題が出る可能性もあるからです。\n\nまた、知っているかもしれませんが、僕自身はYouTubeの「PASSLABO」というチャンネルの数学の動画をよく見ていました。1つの問題だけではなく、ほかの問題に繋がる思考のポイント(特に整数など)を効率よく学べるので、疲れた時に見るのがかなりオススメです。\n\n・理科\n\n理科は数学とは違い、思考力のようなところを鍛える必要は数学ほどありません。それよりはとにかく問題演習量を積みましょう。\n\n理科は問題演習をすればするほど伸びる科目と言われます。それは、発展的な問題がそのまま問題文違いや数字違いで出ることが多いからです。これは、理科が数学ほど計算メインの科目ではなく、知識と計算が半々で重要であることに起因します。\n\nですので、もちろん過去問演習などの時には1問1問じっくり考えて、今までやった問題で似たものは無かったかなど考えるのは大事ですが、問題集で全く分からなかったものは潔く解答を見て理解することが大事です。同じような問題を別の問題集でまた解いてみる方が懸命でしょう。"}],["$","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":"模試で応用をきかせるには"}],["$","div",null,{"className":"text-xs text-caption line-clamp-2 mb-1","children":"こんにちは。東大理一から理学部に進んだふねです。\n私も当時似たような現象に陥っていました…とてもわかります……\n\nワークを何周もすることは、基礎を理解する上でとても役に立っていると思います。おそらく、模試の応用問題を解くくらいの学力は既に身についているはずです。\n\n提案としては2つあります。\n\nまず一つ目は「初見の問題に慣れる」ことです。\nワークを何周もしていると、みたことのある問題ばかりをこなすことになります。今までの勉強法では、初見の問題に対して、解くための鍵を見抜く力が鍛え足りないのかもしれません。\n初見の問題を用意して、時間を適当に決めて(一問20分など)、解けなくてもできるだけ点を取るつもりで机に向かってみてはどうでしょうか。\n\n二つ目は、初見の問題を解くにあたって「頭の中だけで考えるのではなく、手を動かしてみる」ことです。\n問題と睨めっこするだけの時間が増えていませんか？式を眺めるだけで解答が閃く人はあまりいません。\n方針が立たなくても、とりあえず変形してみたり、図に書いたりしてみましょう。数学で詰まったときはこれが本当に効くのでおすすめです。\n\n\nあまり自信をなくす必要はありませんよ。応援しています。"}],["$","div",null,{"className":"flex mb-1","children":[["$","svg",null,{"stroke":"currentColor","fill":"currentColor","strokeWidth":"0","viewBox":"0 0 24 24","className":"text-subPrimary 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items-center py-4","children":[["$","div",null,{"className":"flex-1","children":[["$","div",null,{"className":"mb-1","children":"数学が伸びない"}],["$","div",null,{"className":"text-xs text-caption line-clamp-2 mb-1","children":"はじめまして！\n\n私が高校生の時にやっていた方法を書こうと思います！\n(公式は覚えていることが前提です)\n\n\n\n1.問題だけを読んで、何も見ずに解いてみる\n\n2.解けなかったら、解答のヒントを読む(ヒントがある場合)(記憶のインプット)\n\n3.ヒントを元にして解いてみる→解けたら問題に丸印をつけておく\n\n4.解けなかった場合、解答をよく読む→バツ印をつけておく(記憶のインプット)\n\n5.解答のポイントと思う部分に線を引いて覚える(記憶のインプット)\n\n6.すぐに、その問題の解答を見ずに解く(記憶のアウトプット)\n\n7.数日後に、印をつけた問題に対してもう一度1~6を試してみる。1で解けたら印を消す。3で解けたらバツ印は丸印に書き換える。(記憶のアウトプット)\n\n8.全ての印が無くなるまで1~7を繰り返す\n\n\n\n数学は暗記科目ではありませんが、記憶力は使います。\n\n記憶の定着には、インプットとアウトプットの両方をやることが大切です。\n\nもちろん解答の丸暗記では、その問題専用の記憶となってしまい、応用ができません。(そんなに記憶力があるならそのメモリには英単語等を入れましょう！)(もちろん、公式は覚えましょう！)\n\n数学で記憶力を使う場面は5の解答のポイントを覚えることです。\n大切な部分をかいつまんで覚える方が覚える量も減るし、ポイントの組み合わせ方次第でほかの問題や応用問題にも活用できます！\n\n人によってポイントと思う部分は違いますが、例えば絶対値と整数が等式で結ばれた方程式を解く際は、両辺を二乗して解きますね。この場合、「絶対値の計算では二乗する」ことがポイントです。\n\n\n数学は長期戦なので、なかなか成長が目に見えずらいです。ですが、やった分は必ずいつか結果になるので諦めずにがんばりましょう！！\n\n応援しています。\n\n\n\n\n"}],["$","div",null,{"className":"flex mb-1","children":[["$","svg",null,{"stroke":"currentColor","fill":"currentColor","strokeWidth":"0","viewBox":"0 0 24 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