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19:Tcda,こんにちは、名古屋大学医学部医学科のメイメイといいます。

確かに、数学の教師とかもまずは考えろ〜！すぐに答えを見るな〜！とか言ってましたね。

しかし、解けない問題をズルズル考えたところで、はっきり言って時間の無駄です。他教科との兼ね合いもある中で、しかも時間が無いのなら、毎回毎回考えてたらタイムオーバーになるのは目に見えてます。

まずは5分だけ考えてみましょう。
それで何も閃きそうになかったり、方針も建てられなさそうなら諦めてすぐ答えをみましょう。

ある程度行けそう！ってなってたら続けてもらっても構わないです。

答えを見る時のポイントとして、
｢なぜこの式を使うのか？｣｢この部分の記述はなぜ必要なのか？｣というのを自問自答してくといいと思います。

解説に書いてある内容を、すべて自分で理由付け出来るようになれば、2回目には解答の流れを俯瞰して見れるようになり、完全に理解したと言えます。

とにかく答えの暗記に頼るのだけはダメですよ。これをやるのは数学が苦手な証拠ですからね。

数学に限らず理系科目は｢なぜ？｣｢どうして？｣をみんな疎かにしすぎです。これら一つ一つを丁寧に解明していけば必ず理解はできるはずだし、それらを人に説明できるようになれば必ず解答を作成できるはずです。

またもし問題を解くスピードが遅いと感じるのなら、あらかじめ問題を解く時の方針パターンを決めておくといいです。

｢証明すべき結論｣は何が言えれば証明される？
↓
AとBがいえればok！
↓
AとBは与えられた条件からどうやって導かれる？
↓
条件を変形したり、もしくはAとBをさらに言い替える

僕が解く時は基本的にこの流れで方針を建ててました。

というより、これしかやり方が分かりませんが、、笑

とにかく自分の思考パターンを決めておくだけでもスピードupに繋がると思います。

また、簡単な話計算スピードをあげる訓練をしましょう。数1の因数分解とか、多項式の計算の分野を馬鹿にせずたまにやるといいと思います。特に展開や分母分子の割り算が速くなると時間に余裕が生まれるので、是非。

ちなみに僕は数学が高3の段階で得意で、偏差値でいえば必ず90は超えるかなくらいでした。(最高偏差値は103です)

しかし、高1では決して得意とは言えず、高校のテストで200点満点中80点が取れるかどうか、、といった具合でした。

高2の1年間だけで数学を得意科目にしたので、恐らくこの方針に沿って勉強すれば1年あれば大丈夫、、なはずです笑

少し話が逸れましたが、分からない問題をいつまでも考えるのは時間ロスすぎます。少し考えてわかんなかったら答えを見て、それで理解する方向にしましょう。

頑張って👏1b:Tcfa,こんにちは！
京都大学薬学部に通うものです。

何完したいのか
によって回答は変わってくると思います。

例えば
現段階で３.４問完投していて、
5問目6問目でそういったつまずきがあるのか

それとも
５問や6問ほどそういった苦戦をする問題があるのか

前者なら
時間がかかりそうな他の問題と見比べて
どの問題に集中するのかを決めて、
他の問題の見直しの時間を考慮したうえで時間が許すまで取り組むのがベストかと思います。

後者なら（もちろん難易度にもよりますが）
まだそもそも力が足りていないので、
力をつけて苦戦する問題を少なくすることに注力する夏にするといいと思います。

当たり前のことかもしれませんが、受験生は案外こういうことを言語化しない傾向にあると考えています。
当たり前すぎるからかもしれませんが…

数学において、
時間配分と分野の相性はしっかりとした戦略として自分の中で戦い方を身に着けておくべきだと思います。

しかし、それは漠然と数学の演習を行っていて身につくものではありません。

本番の150分を意識した演習をすることによってしか得られません。

なので、
しっかり過去問は
２時間半で６問セットで解くべきだと
自分は考えています。

そのうえで、
問題の復習はもちろんですが
どの問題にどれくらい時間をかけたかを記録しておくことで、

どのくらいの難易度にどのくらいの時間をかけているのか

どの分野には時間をかけている傾向があるのか

難しい問題にどっぷりハマる傾向があるのか

簡単な問題を丁寧にやりすぎて不必要な時間をかけていないか

など、自分なりの型を見つけていく必要があります。
これは２時間半で６問のセットを何度解いたかという経験でしか得られない
得点力を上げる戦略です。

これらを把握してくると、
今取り組んでいる問題が自分にとって
これくらい難しい
これくらいの時間がかかりそう
などが問題文を見てある程度わかるようになってきます。

下書きをどこで切り上げるべきかは、
他の問題とその問題の時間の都合、
自分と問題の相性の傾向
などを参考にしたうえで判断すると良いと思います。

化学や物理は解ける問題だけとき漁ればいいですが、
数学はそうはいきません。

数学には「数学力」と「得点の最大化」
の２分野が存在すると考えているので、
今の自分の数学力で得点を最大化させるためにはどうすべきかの戦略を練るフェーズをしっかりもつといいとおもいます。

自分は、入試直前に何回も６問セットを２時間半で解いていました。

過去問のみならず模試の過去問などもフルに活用して、自分なりの数学マニュアルをつくってみてください！

あまり回答にストレートに答えれていなくて申し訳ないです。1c:T11cb,こんにちは！現在東京大学理科二類に通っています。ホルムンクスと申します。私の実際の受験勉強の経験を通じて、数学の問題の演習の方法についてお伝えさせて頂きたいなと思います。

私の意見ですが、質問者様が提起している2つの相反する勉強法は、どちらが良いと一概に言い切るのは難しいです。いずれの勉強法についてもメリットとデメリットがあり、また目的も異なります。

まず前者についてです。

メリットはなんと言っても、時間の節約になるということです。短い時間で多くの問題を処理できるという点では時間がいくらあってもたりない受験生にとっては喜ばしいことです。

しかしもちろんデメリットもあります。それは１回やっただけでは解法が定着しにくいということです。短時間でたくさんの解法を一気にインプットするため、記憶は長く持続せず、すぐに忘れてしまいます。
また、短時間で多くの問題を扱うことで「めっちゃ勉強した感」が出て、それだけで満足してしまうことが往々にしてあります。

そして、この勉強法の目的とは、｢入試本番で使える武器をできるだけ用意すること｣です。この勉強法では過去問や問題集の問題をとにかくたくさん解いて、様々な問題へのアプローチ、解法を身につけることを目指しましょう。これが入試問題を解く上での基盤になってくれます。



続いては、後者についてです。

メリットは、入試本番に即した演習ができるということです。入試本番では、当たり前のことですが答えをみることはできません。
この勉強法では入試本番と同じように、いろんな解法を試しながら試行錯誤して粘り強く問題を解く練習になります。

デメリットは、どうしても時間がかかってしまうことです。解法が思いつかないと泥沼にはまって問題ひとつに何時間もかけてしまうということが起こり得ます。
同じ問題に時間を掛けすぎるとふと我に帰って「え？もうこんな時間？」となって時間の使い方が下手すぎる自分に嫌気がさし、メンタルに悪影響です。（これは実体験です、、）
こうならないためにはどれくらいの時間をかけるか予め決めておくのが良いでしょう。（大問題ひとつあたり30分など）

この問題の目的は、先程も少し述べましたが、｢入試本番の練習をすること｣です。時間を掛けて問題を解くという経験をするのとしないのでは、本番の立ち回りの上手さが大きく変わってきます。


ここまで2つの勉強法について述べてきましたが、これらの大きな違いとは、実践すべき時期です。

前者は、いわゆる【基礎固め】の時期にやるべきです。問題を見て、解法がすぐ思いつくというのが最終目標に据えます。
思いつかない場合はすぐに解答解説を読んで解法をインプットし、次はすぐ思いつくようになることを目指します。
このやり方が最適なのは遅くとも高３秋までです。


そして、高３夏～秋にかけて前者の勉強法から後者の勉強法へと徐々にシフトしていくイメージです。

自分がそれまで貯めてきた武器の使い方を、入試の実際の時間配分に近い形で学んでいきます。
（いわゆるセット演習というやつです。）

ここで注意してほしいのが、武器を持っていない状態で武器の使い方を学んでも意味がないということです。
言い換えると、解法のストックがない状態で粘り強く考えても何も思いつけないということです。

解法が何も分からない中で長い時間をかけて考えていても、それは時間の無駄です。

つまり、セット演習は十分に基礎が固まってから行うようにしましょう。そうすれば効果的な演習になります。


長くなってしまい申し訳ないのですが、これが私の見解です。どうか質問者様のお役に立てれば幸いです。
ここまで読んで頂きありがとうございました。2:["$","main",null,{"className":"px-4 pt-4 pb-4","children":["$","div",null,{"className":"max-w-3xl mx-auto w-full","children":[["$","div",null,{"className":"mb-8","children":["$","$L7",null,{"href":"https://unilink-app.onelink.me/isbO/h6xeh63x?advice=xj43SAxA1HswUlOL","target":"_blank","children":["$","$L8",null,{"src":"/images/web_to_app_banner.jpg","width":3660,"height":1500,"sizes":"100vw","style":{"width":"100%","height":"auto"},"alt":"UniLink WebToAppバナー画像","className":"mb-4 rounded"}]}]}],["$","h1",null,{"className":"text-xl font-semibold mb-2","children":"数学について"}],["$","div",null,{"className":"flex justify-between mb-4","children":[["$","div",null,{"className":"text-left text-xs text-caption","children":["クリップ(",0,") コメント(",0,")"]}],["$","div",null,{"className":"text-right text-xs text-caption","children":"5/15 18:32"}]]}],["$","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":"共通テスト　数学"}],["$","div",null,{"className":"text-xs text-caption line-clamp-2 mb-1","children":"こんにちは。質問ありがとうございます！\n\n解けるはずの問題が解けない、焦ってしまう、ということに関しては、やはりテスト形式の演習を積み重ねていくしかないのではないかと思います。ただし、それを多々やみくもにやっていくだけでは満足のいく効果が得られません。\n\n私は、演習を積み重ねていくことの意味は、\n①実際に出る問題形式に慣れること、②時間感覚をつかむこと　　にあると思います。\nですから、この２つの効果が十分に得られるような過去問演習をしていくと良いです。\n\n①実際の問題形式に慣れる\nまずは時間制限を設けずに共通テストの問題を一通りやってみましょう。当たり前のことかもしれませんが、時間をかけて解けない問題は時間制限をかけても解けません。最初は共通テストのレベルに持っていくこと、問題形式に慣れることを考えましょう。\nこの演習方法の目標としては、目標点＋１０点くらいだと思います。高得点を狙う人は安定して満点をとれるようになるまで演習を重ねていくと良いかと思います！\n\n②時間感覚をつかむ\nここではじめて、制限時間を設けた問題演習をします。①でかかった時間から５分、１０分ずつ制限時間を縮めていきましょう。目標点に届かなくなったら、その時間制限で目標点を超えられるようにひたすら練習しましょう。これを繰り返して、実際の試験時間ー５分、１０分で解けるようになれば十分なのではないでしょうか。これなら実際の試験日に焦ってしまったりミスをしてしまったりしても十分余裕が持てます。私はー１０分で練習していたおかげで、当日は焦って手が止まってしまいましたがうまく持ち直し、数ⅡBで98点を取ることができました。\n\nそして、ある程度解けるようになったら大問ごとの通過時間を設定しておくとスムーズに解きやすくなります。\n\nいかがでしたでしょうか。\n時間との勝負はかなり厳しいですが、事前に練習をしておくことでうまくいくことも多くあります。\n一度チャレンジして、自分に合っていると思えばこの方法でやってみてください！\n応援しています！"}],["$","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":"数学の答案作成に時間が…"}],["$","div",null,{"className":"text-xs text-caption line-clamp-2 mb-1","children":"基本的に問題集の解答は最も短く美しい形にまとめられたものですので、受験生が自分で書くものとは違うということを頭に入れておくのが重要だと思います。\n\n数学の論述は解答欄の大きさにもよりますがとにかく全て書くことを意識していました。書こうか書かまいか迷って書かなかった内容が加点ポイントだった！ということを避けるためです。とにかく書く時は泥臭く全て書く練習を積んで添削を受ければ、そのうち必要なラインが分かってきます。\n\n答案作成に時間がかかるのよく分かります……時間をかける問題が一瞬で分かればいいのですが途中まで解かないと分からないなんてことも多々あると思うので、私が過去問演習をしていた時の方法をご紹介します。もし興味が湧いたら試してみてください。\n\n一橋の数学は5題120分構成でしたのでとりあえず各問題15分全力で解ける所まで解きます。この時難しくて途中で手が止まる場合はすぐ次の問題に移行、簡単で指針も経つけど15分じゃときおわらないという場合は15分でいったん次の問題に移行します。この段階で最大15分×5題=75分経過します。そこで余った45分を指針が立つけどもう少し時間かかりそうだと残しておいた問題に適宜費やします。といった感じです。\n\n入試でも模試でも全ての問題を解ききる必要はないのでとにかく解ける問題で点数を稼ぐことを目標にするといいと思います。\n\n数学の問題を解いていると熱中しすぎて時間が経ってしまう感覚はよく分かりますが入試においては致命的です。時間に注意しつつ勉強を進める癖をつけましょう。"}],["$","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":"問題文かくべきか"}],["$","div",null,{"className":"text-xs text-caption line-clamp-2 mb-1","children":"初めまして。九州大学農学部の者です。\n\n推測ですが、質問者さんのおっしゃる「数学に時間がかかる」というのは、問題を解くのに時間がかかるということではないでしょうか。\n\nそうであれば、問題文は書いた方がいいと思います。しかし、ただ単に問題文を写すだけでは時間の無駄です。書きながら問題を理解する、図を描きながら条件を整理することを合わせて行ってください。問題の読み取り、条件把握に時間がかかるのであれば、この練習を積み重ねることによって少しずつ改善していくと思います。\n\nしかし、問題文を書かなくても問題の情報を漏れなく読み取れるならば、絶対に書かない方がいいです。\n\n入試（特に共通テスト）は時間との勝負です。どれだけ速く情報を整理し、ミスなく解ける能力が必要とされるから、速く解法を思いつき、答えを出す練習をしてください。\n\n\n私も受験生のときは数学の問題演習に時間がかかっていました。しかし、センターレベルだったら、すぐに教科書や問題集で調べ、それでも分からなかったら先生に質問、2次試験レベルであれば、40分ほど考え続けていました。2次試験は1題に使える時間が長いからです。（完答を目指さなければ）\n\nこのように問題のレベルによって時間配分に気をつけたら、本番でも考え続ける/次の問題に進む、という選択がしやすいかもしれません。"}],["$","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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