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1b: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。1d:Td25,計算ミスで大きく減点されてしまって思うように結果が出ないのすごくわかります。私が意識していたこと、実践していたことをお伝えしますね！

まず、意識の面で「こんな計算合うわけがない」と思いながら解いた計算は合うはずがありません。どれだけ煩雑な式がでても、一旦その式を俯瞰して何をすればいいのかを整理してから手を動かしましょう。そして、めんどくさいと思うかもしれませんが1行ずつ、上の行に戻ることができるか(同値となっているか)を確認しながら計算を進めましょう。最後に気づいて「どこで間違えたかわからない」なんてなったら時間の無駄です。すごく焦ります。
また、想定外を想定内にしておきましょう。共通テストの数学では特に、計算が合わなければマーク欄に合わなくなりやばいくらい焦ります。体が熱くなってくるんです。ただ、そんなことは余裕で起こりうることです。それを想定外にしてしまうとかえって不利益になるのでそういうこともありえると言い聞かせておきましょう。これは計算が思ったよりも煩雑になってしまった時も同じです。

計算ミスを未然に防ぐ方法としてごく当たり前のことではあるかもしれませんが、計算式、図、グラフを丁寧に書きましょう。乱雑に色々なところに計算式を書いていると合うような計算もなにがなにかわからなくなります。

次に、与えられた条件(a>0など)があるときは常に頭に入れておくようにしましょう。
入試問題になればこの確認漏れで致命的なミスにつながることが増えてきます。
逆に、この条件のおかげで気づくことができる計算ミスもあります。
計算する前にその条件を満たすかどうかを適当でいいので確認しておきましょう。

計算が煩雑になったときには一度工夫ができないかどうかを考えてみるのも有効でしょう。一例にはなりますが、高次方程式であれば与えられた方程式から字数下げができたりしますね。

文系プラチカが6割程度解けるとのことで参考書のレベルは適切だと思います。
普段問題を解いて解答を見るとき、不正解の原因が計算ミスだったらどういう対応をしますか？
ここで「計算ミスだから」と流してしまうのと「どういうミスをしたのか」分析をするのでは大違いです。計算ミスには大体自分の癖が出てきます。どういう場面で、どういった計算ミスをしたのかを分析することはとても重要なことです。これができれば同じ場面で同じようなミスをすることはなくなります。
また、間違えた問題は絶対にもう一度何も見ずにとききってください。解答で見るのと実際にやるのはかなり違います。

解法が思いつくだけでも質問者様のレベルは十分に高いと思います。あとはもったいない減点を避けるだけなので頑張ってください！
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items-center py-4","children":[["$","div",null,{"className":"flex-1","children":[["$","div",null,{"className":"mb-1","children":"数学の応用問題を解くと、、、"}],["$","div",null,{"className":"text-xs text-caption line-clamp-2 mb-1","children":"今は早稲田の政経ですが、高校3年間と予備校の時は理系でがっつり数学をやっていました。\nわたしも数学が一番苦手だったのでその気持ちはめちゃくちゃよくわかります！\nわたしの勉強法は白紙に書くこと+60分で2問でした。毎日やる必要はないのですが、3日に一回くらい、自分で問題集をランダムにめくって決めて1時間で2問、真っ白のコピー用紙に片面ずつ解くようにしました。本番を意識した時間配分の練習と、答案作りの練習になります。片方の問題にかけられる時間は30分ずつですが、本番では45分使って1問解き切った方が点が取れるかもしれません。両方の問題を軽く検討していけそう！と思った方に時間を使って少なくともどちらかは完答することを目標にしていました。\n白紙に書くと、ノートに書くよりテストっぽくて集中できます。また、グラフや図もフリーハンドで書く練習になります。まだ2年生でいらっしゃるならこのような勉強をまずは週末にやってみてはどうでしょう。\n応用問題は受験生になったら過去問や模試でいくらでも取り組む機会が出てきます。今は標準解法を使った問題をミスなく、完答できれば充分だと思います。むしろ、応用問題が1問できるより、標準レベルの問題が10問できる方が価値があります。応用問題は標準問題に捻りを入れているだけなので、標準の解法が身についていれば、あとら慣れたら点が取れるようになります。焦らずじっくり頑張ってください！"}],["$","div",null,{"className":"flex mb-1","children":[["$","svg",null,{"stroke":"currentColor","fill":"currentColor","strokeWidth":"0","viewBox":"0 0 24 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items-center py-4","children":[["$","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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items-center py-4","children":[["$","div",null,{"className":"flex-1","children":[["$","div",null,{"className":"mb-1","children":"計算ミスが無くならない"}],["$","div",null,{"className":"text-xs text-caption line-clamp-2 mb-1","children":"私もそれに最後まで悩まされていました。\n本番でも、ケアレスミスで完答を2つ失っています。\n私の対策でダメだったもの、やっぱりこれかなってのをお伝えしますので参考になれば幸いです。\n\nダメだったことは、ミスノートを作ることです。\nまず間違いなくやらなくなります。\n理由は単純でめんどくさい上に、効果があまり見込めないと思ってしまうからです。\n自分がどんなミスをするか、それがわかった上でも同じミスをしてしまい、やる気も無くなっちゃいました。\nこれの改善策として、原因に対して対策を考えるべきではとも思いましたが、多分一つだけになると思います。それは上述した｢これかな｣のやつだと思うのですが\n｢焦らず落ち着いて解く｣ということです。\n\n私やにんにくさんなんて特にこれに尽きるのではないでしょうか？\n\n焦ってると嘘だろっていうミスを平気でしちゃいます。そういった本人の能力は1年ほどの努力で上がる自信もデータもないと思います。\n\nだから落ち着きましょう。これに限ります。\n目標は満点では無く、合格点だと思います。\n焦らずとも実力があれば合格点は取れると思います。\n\n頑張ってくださいね、応援していますっ"}],["$","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":[["$","div",null,{"className":"mb-1","children":"問題が解けないときどう進めるべき？"}],["$","div",null,{"className":"text-xs text-caption line-clamp-2 mb-1","children":"解けない問題に粘り強く取り組むことは間違っていないです。しかし、受験勉強は限られた時間の中で複数科目に取り組まないといけないので、ある程度の効率は必要です。時間を決めて、それまでに解けなければ解答解説を読むというのはどうでしょうか。\nただし、解答解説を\"見る\"のではなく、何故その解き方をしているのかきちんと\"読む\"\"考える\"ことが大切です。解答例というのは数学のプロが書いているものなので、彼らがどういう考え方で解答しているのか読み取ることが大切です。たまに解答のプロセスが分からない解答解説がありますが、それは学校の先生などに質問してみましょう。\n制限時間が来て中途半端にしか解答できなくても、どの段階までは解けていてどこからは解けなかったのか、解答解説を読みながら自分の答案を分析しましょう。そして、もう一度時間を測って解き直せば力になると思います。"}],["$","div",null,{"className":"flex mb-1","children":[["$","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":[]}],["$","path","1",{"d":"M12 6c1.1 0 2 .9 2 2s-.9 2-2 2-2-.9-2-2 .9-2 2-2m0 10c2.7 0 5.8 1.29 6 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items-center py-4","children":[["$","div",null,{"className":"flex-1","children":[["$","div",null,{"className":"mb-1","children":"模試になると数学が解けない"}],["$","div",null,{"className":"text-xs text-caption line-clamp-2 mb-1","children":"その気持ち分かります。私も模試になると毎回解けるのに解けないもどかしさを感じていました…\n\n原因や克服法は人によって異なると思いますので、私の経験を元にしてお話いたします。\n毎模試終わりに、解けない理由を色々と考えてみた結果\n（1）試験になった途端に無意識に軽くパニックになっていること\n（2）気づかなかった解法は自分があまり使いこなせていない解法であったこと\nの2点について思い当たりました。\n\n先に（2）の克服法から申し上げると、自分が少しでも不安に感じた部分をチャートのような問題集で何周も演習することで克服しました。また、センター数学では、記述では用いないような解法を指定されることが多いですが、結局は基礎的な解法をつなぎ合わせるだけなので、チャートを完璧にすることで克服できると思います。ここで大切なのは「漏れなく」「完璧に」解法を習得することです。\n\n（1）については時間を計りながら、自分があたかも本試験を受けているかのように思い込んで過去問を解くことで克服しました。要は場馴れです。場馴れをすることで、だんだんパニックは収まってくると思います。その際、自分がどう考えながら過去問を解いたかを、解いたあとに反芻して次への反省にするということを、毎回行うことが大切です。また、わからない問題に出会った時に、大人しく諦めて次の問題に移ることも大切です。\n\nまだセンターまでは時間があります。今の時期に焦って基礎を疎かにせず、自分としっかり向き合いながら基礎を丁寧に完璧にしていってください。\n\n長文駄文失礼致しました。これからのご健闘をお祈りしております！\n\n\n"}],["$","div",null,{"className":"flex 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items-center py-4","children":[["$","div",null,{"className":"flex-1","children":[["$","div",null,{"className":"mb-1","children":"数学 問題演習方法について"}],["$","div",null,{"className":"text-xs text-caption line-clamp-2 mb-1","children":"まず僕が思う数学の話をさせてもらいます。\n\n数学はそういうものだと暗記しなくてはいけないところと理解しなければならないところがあります。それを覚えたり理解できたら次は簡単な問題で使いこなす練習をします。入試の問題は覚えたものを組み合わせて解かないといけないのでそれを組み合わせて解く練習をします。そして入試問題に慣れたら志望大学のレベルに高めて行きます。\n入試の数学はどの分野のどの事項を使って解けばいいのか考えながら解かないといけません。\n\nさて問題の青チャートですが、僕が思うに青チャートは簡単な問題です。一つの道具を使いこなす練習をします。これは考えるとかいうよりも使う事項を確認して使う練習をしています。なので使う事項を思い出して解いていって慣れていってください。しかしもし解けなかったら？その問題のキーとなることを覚えていたり理解できているでしょうか？出来ていなかったら解けるはずもないのでその事項を確認しましょう。んでそれを使って解いてみましょう。使うものを覚えていたり理解できていても解き方がわからなかったら？それは経験値不足です。答えを見てこうとくのか！と理解して自分でその解き方ができるようになりましょう。数学は答えだけあっていてもダメです。解き方があっているのか、他の解き方はないのか、一問一問大切にして行きましょう！\n\n数学は解答を覚えても意味は少ないです。東工大の場合は覚える勉強をしてもいい点を取れないと思います。基本を理解、使えるようになって答えを導くため基本事項の組み合わせ方を試す経験をこれから積んでいってください。\n\n上手く伝えれませんが、とにかく基本を大切に！頑張ってください！！"}],["$","div",null,{"className":"flex 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items-center py-4","children":[["$","div",null,{"className":"flex-1","children":[["$","div",null,{"className":"mb-1","children":"「焦らない」練習"}],["$","div",null,{"className":"text-xs text-caption line-clamp-2 mb-1","children":"こんにちは。東大理学部のふねです。\n分析して勉強していて素晴らしいですね！\n\n問題を解いてれば、必ずどこかで詰まってしまいます。これは仕方ないことですが、焦りの原因になります。\nそのときに、一旦放置して先に進むようにしてみてはいかがでしょう。\n\n5秒考えて方針がわからなければ飛ばす。式を色々いじってみて、手詰まりになったら即飛ばす。(私も実際にやっていました！)\n\n他の問題を解いてから戻ってくると、「ああなんだこんなことか」「ここの計算ミスってたな」と簡単に気づけることが多々あります。\nまた、「後で戻ってきたら解けるんだろうな」と思って飛ばすことが、落ち着いて問題を解く手助けにもなると思います。\n\nこの方法をやる際に大事なのは「考えた軌跡」を残しておくことです。これをしておけば「さっきと計算結果が違う！！どっちがあってるんだ…？？」となったときに検算が楽になります。\nまた、そう思うと気が楽でしょう。\n\n焦ってくだらないところで点を落としたら悔しいですから、なんとか焦りに打ち勝てると良いですね！応援してます。"}],["$","div",null,{"className":"flex mb-1","children":[["$","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 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