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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:T10e5,毎日受験勉強お疲れ様です。 一度習得したはずの解法が思い出せない気持ちとてもよく分かります。 僕も青チャートから数学の勉強を始め、その後他の教材に移ったのでそのときどういうことを意識していたのか伝えたいと思います。 【１】忘れてしまうのは仕方がない！ 　 　どんなに優秀な人でも何回か解いただけでその解法を使いこなすのは難しいことです。別の問題で似たような解放に出会ったとき「この解法青チャートで見たことあるかも」と青チャートの該当ページをその都度確認することでだんだんと身についていくと思います。 参考書を進めるうえで自分がやっていたこととしては １、解法が思い出せなかった問題にチェックをつけること (具体的にどこができなかったのかまで書けるとさらによい） ２、過去にやった問題に似た解法があった場合はそのことも記しておくこと (３、一度で解けた問題も解くのに何分かかったのかを記しておくこと） などです。余程時間に余裕のある人を除いて初見で解けた問題についてはもう復習する必要はないと思います。 【２】忘れてしまう原因と対処法 　 　特に青チャートなどの網羅系の参考書は解法の基本を覚えることを主な目的として使うため、一つ一つの解法を忘れないための方法を教えられればと思います。 　それは、 「解答を見て理解するだけで満足しない」 ということです。相談内容にあったように似たような問題に出会ったときに解くことができないのは、各問題をその一問だけで完結させてしまい、他の問題に応用をきかせられていないことが原因として考えられます。そうならないための僕が実際行っていた対処法としては、解けなかった問題に対して ①解くうえで必要なポイントを順を追って考える （完全に一人で考える必要はなく解説を参考にするのは全然あり） 例：問題文のここからこの解法が使えることが分かる ②どのポイントを自分が押さえられていなかったために解ききれなかったのかという原因を考える。 ③①、②で考えたことをノートなどにまとめてすぐ振り返れるようにする （なるべく自分の言葉で書くことで理解度の向上につながる、一般化しろと言われるがいったんポ 　イントを書き出していくことをいろんな問題で繰り返すことで問題同士のつながりとかが見えて 　くると思うから難しく考えないほうがいい） 　以上のことがしっかりできればやったのに解法を忘れてしまうことは少なくなるし忘れていても思い出すのにかかる時間が減ると思います。また①とかの考え方を身に付けられると全く手が付けられなさそうな問題も要素を分解することで順を追って考えれるようになるので長い目で見たときにもすごい役立つと思うので、普通に解くより時間はかかると思うけどぜひ試してみてほしいと思います。 　もし基本的な知識（青チャートの章の最初に出てくるようなもの）が足りていない為に解けないとかがつまずいている理由ならそれらが当たり前に使えるようになるくらい最初は問題を解きまくることももちろん大事です。 【３】最後に伝えたいこと　 　受験本番が近づいてくると焦ってしまう気持ちはほんとによくわかるけど数学において大事なのはさんざん他でも言われていると思うけど基礎固めです。極論青チャートの内容をすべて使いこなせるようになるだけで東大理系数学でも半分くらいは解けると思います。相談主さんの受験が良い方向に向かうことを願っています。他にも質問があったらどんどんしてください！健康に気を付けて頑張って！！1d:Tc28,①まず、数1Aをやらなければと思うきっかけになった模試を見直してみてください。 分からないという状態にも ・全く手が出ない。 ・方針はなんとなくわかるが、いまいち納得して解答できない。 ・納得してやったが、なぜか違った。 など色々あると思います。どの状態なのかをはっきりさせましょう。 そして、数1Aの全範囲の中でどの部分が苦手なのか分析してください。模試でも安定して解ける部分は、数2Bを学び途中の現段階では一旦置いておいた方がいいかなと思います(全てに手が回るならやっても良いと思います！)。 ②次に範囲が絞れたら、その部分の4stepを1周してみましょう。恐らく学校の教科書併用なら、全問1回解いたことがあり解法を覚えている部分があると思うので、そんなに時間はかからないと思います。 このとき①で分析したことを頭に置いてやってみましょう。 1周やってみれば、自分の苦手な問題の種類の傾向が見えてくると思います。(例えば、確率の中にも様々な問題があるので、数珠系の問題が苦手なのか、サイコロ系が苦手なのかなど) 解説は、自分の疑問を解決する様に読みましょう。 例えば、方針はわかるがいまいち納得して解けなかった問題は、「どこまでの方針は理解できて、どこからが納得いかないのか。その納得いかない理由はなんなのか。」など分析しながら読みましょう。 ③②でできなかった問題が全部できるまでやり直しましょう。終わった範囲は青チャートにうつります。 ②で分析した、苦手な傾向の問題と似たものを取り扱うと苦手撲滅に良いと思います。 青チャートは、重要例題がやはり名前の通り「重要」なので、そこまでをまず目標としたらいいのかなと思います。 難易度が4step<青チャートだと思うので、まず4stepの復習をと考えました🙇‍♀️ 是非、詳細な青チャートの使い方については、他の方々が素晴らしい回答を作っているので、それを参考にしてください🙇‍♀️ ①②③は、定期試験前(や、もし塾に通っているならそのクラス分け試験前)など比較的忙しい時期に無理に組み込まず、それなりに時間がある時期や長期休みなどにやると、数2Bの勉強の邪魔にもならない気がします。 ①はすぐにできると思うので、計画だけ立てて長期休みに②③やるというのも良いと思います。 学んだはずなのにできない部分があると不安になりますが、まだ受験数学全てを習い終わったわけではないと思うので、今初めて学んでいる内容を身につける方を優先してください！ 少しでも参考になれば嬉しいです🙇‍♀️1e: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！ 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":[["$","div",null,{"className":"mb-8","children":["$","$L7",null,{"href":"https://unilink-app.onelink.me/isbO/h6xeh63x?advice=M0QXNnEBTqPwDZPuiUGR","target":"_blank","children":["$","$L8",null,{"src":"/images/web_to_app_banner.jpg","width":3660,"height":1500,"sizes":"100vw","style":{"width":"100%","height":"auto"},"alt":"UniLink WebToAppバナー画像","className":"mb-4 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whitespace-pre-wrap","children":[["$","div","consultation-part-0",{"children":[null,"自分は青チャートを今やっています。そこで解法は合っているけど計算ミスをして答えを間違えた時、確認して2周目以降は飛ばして良いのか、やはりもう一度解くべきなのか細かいことかもしれませんが迷っています。アドバイスをお願いします。"]}]]}],["$","div",null,{"className":"pt-4","children":["$","$L14",null,{}]}],null]}],["$","h1",null,{"className":"text-xl font-semibold mb-2","children":"回答"}],["$","div",null,{"className":"mb-4","children":["$","$L15",null,{"adviserImageUrl":null,"adviserName":"ファルコンパンチ","adviserDepartment":"名古屋大学医学部","adviceId":"M0QXNnEBTqPwDZPuiUGR"}]}],["$","div",null,{"className":"coach-mark mb-4","children":"すべての回答者は、学生証などを使用してUniLinkによって審査された東大・京大・慶應・早稲田・一橋・東工大・旧帝大のいずれかに所属する現役難関大生です。加えて、実際の回答をUniLinkが確認して一定の水準をクリアした合格者だけが登録できる仕組みとなっています。"}],["$","div",null,{"className":"mb-8","children":[["$","div",null,{"className":"leading-loose whitespace-pre-wrap mb-4","children":[["$","div","advice-part-0",{"children":[null,"自分は計算ミスだろうと2周目に加えてやってました。意外とテストとかで同じようなミスとかしたりする可能性もあるので、戒めとしてやるといいかなと思います。"]}]]}],["$","div",null,{"className":"mb-4","children":["$","$L16",null,{"adviserImageUrl":null,"adviserName":"ファルコンパンチ","adviserDepartment":"名古屋大学医学部","adviceId":"M0QXNnEBTqPwDZPuiUGR","numberOfFan":83,"clipsAvg":10.094827586206897,"adviceRateAvg":4.644628099173554,"profile":"\n医学科新3年\n数学と物理が得意でした。\n"}]}],["$","div",null,{"children":["$","$L7",null,{"href":"https://ck.jp.ap.valuecommerce.com/servlet/referral?sid=3364577&pid=884970531&vc_url=http%3A%2F%2Fshingakunet.com%2F%3Fvos%3Dnrmnvccp0000100","rel":"nofollow","target":"_blank","children":["$","$L8",null,{"src":"/images/document_request_banner.jpg","width":3660,"height":1500,"sizes":"100vw","style":{"width":"100%","height":"auto"},"alt":"UniLink パンフレットバナー画像","className":"mt-4 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mb-1","children":"東工大1年生です。大学の通りゴリゴリの理系ですが、青チャートに合格させてもらったと言っても過言ではないので非常に親近感が湧きます。\n\nまず最初に、青チャートはあの分厚さなだけあって、極めればどこの大学にも合格できる代物です。信仰しましょう。\n\nさて、「どこかでミスをしてしまっている」とありますが、どのようなミスの仕方をしているのかによってアドバイスは大きく変わります。\n\n1つ目のパターンとして、単純な計算ミスが多いパターンが考えられます。積分計算で、原始関数までは正しく求められているのに、最後の計算で間違えているというようなパターンです。このパターンの場合は、鉄緑会の基礎力完成という計算テキストをこなすのが一番効果的です。チャートを理解している人にとっては簡単な典型的な計算問題が多数収録されています。最初は計算ミスをしないように時間を気にせず丁寧にやって、2回目はテキストに書いてある目標回答時間に沿って急いでやってみましょう。このテキストをこなしたら、チャートやその他参考書の、テストや模試で出るような形式の問題を、どれだけ時間がかかってもいいので絶対に計算ミスをしないように丁寧にやってみましょう。高2時点では、テストや模試のとき以外は時間を気にして問題を解く必要は全くありません。\n\n2つ目のパターンとして、大まかな解法は浮かんでいるが、その解法が不完全であるパターンです。例えば、軌跡と領域の問題で、X=x+y、Y＝xyとおいて計算した後に、x,yの実数条件を確認し忘れている、のようなパターンですね。このパターンの場合は、チャートの問題を、一切回答を見ずに解いてみましょう。そして、模範解答と見比べて、自分の回答に論理的飛躍がないか、論理的な抜けがないかをチェックすることです。\n\n最後に、高校2年生の時点で、時間がないなど考えてはいけません。少なくとも、数学をじっくりやる時間は十分すぎるほど残されています。もちろん安易にチャートをもう一週やればよいと考えるのは愚策ですが、もう一週やる必要があるが、時間が心配だと思うのならば、迷わずチャートをもう一周することをおすすめします。"}],["$","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":"青チャート何周もしたのに解法を忘れるのはなぜか？"}],["$","div",null,{"className":"text-xs text-caption line-clamp-2 mb-1","children":"こんにちは！受験勉強お疲れ様です。\nまず質問に関してお答えすると、，，、\n\n数学は暗記科目にしてはいけない！\n\nということです。\nなので解法を忘れてることに対して反省する必要はありません。数学が解けるようになるには『これを解くにはこの値が必要だ』といった感覚が洗練されていることが必要です。つるまるさんはおそらく『何のためにこの変形をする』『この条件があるからこの公式を使いたい』といった風に考える時間が取れていないのかなと感じます。私も『解法忘れちゃうどうしよう』ってなったことはありました。実際場合の数、確率が苦手すぎて解法をパターンごとに丸暗記して模試や学校のテストには臨んできましたが、1年や2年であればまだその方法は効きます。でも3年になってより実践的な問題を解くとなった時に対応できなくなったんです。だから場合の数確率は最後まで苦手なまま入試を迎えてしまったんです。それを今では本当に後悔してます。だから同じ後悔をしてほしくないんです。じゃあ暗記せずとも解法がわかるようになるにはどうしたらよいか。\n\nそれは、、『どうしてその解き方をするのかを理解すること』です。\n\n例えば『最小値を求めよ』系の問題を考えてみましょう。最小値を求める問題には\n①微分を使う問題\n②平方完成を使う問題\n③相加相乗平均を使う問題\n④不等式を使って絞り込む問題\nなどなどのパターンがありますね。この解法のうちどれを採用するのかを問題を見たときに考えてほしいんです。\nこれを毎回の演習でやっていくとなんとなく何をしたら良いかわかるようになっていくと思います。これは経験を積むことでしか強化できません。私も問題を何回も何回もやって，間違った解放を選択して，悔しい思いしてきました。それでも最後には数学で現在の大学を勝ち取ることができました.数学って結果がついてこない時期は苦しいですよね。それは本当に共感できます。でもちゃんとやった分だけお釣りが帰ってくる強化であるのも事実お釣りが帰ってくる教科であるのも事実です。だから諦めないでコツコツ頑張ってみてください。\nあとは違う参考書に手をつけ始めるのもいいかもしれません。赤本であったり，プラチカであったり。正直同じ問題何回も解いてても飽きると思います。飽きたなーって思ったら，違う参考書をやってみるのは有効かなと思います。\nわかんないことあったらまた遠慮せずに聞いてくださいね。応援してます。"}],["$","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":"京大２次数学"}],["$","div",null,{"className":"text-xs text-caption line-clamp-2 mb-1","children":"青チャートからいきなり二次試験を解いたときにギャップがあるのは自然なことで焦る必要は全く無いです。\n\n実力強化問題集はあまり聞いたことがありませんが少し難しい網羅系のようですね。これはいわゆるインプット系の問題集であって青チャートが完璧であるならば必要無いように感じます。それならば文系プラチカなどで少し難しい問題を実際に解いてインプットしたものを試していく方がいいですよ。そこで予選決勝法などの教科書にのっていないような受験テクニックなどもある程度はカバーできるはずです。\n\n解答を見て納得することも大事ですが自分で最初に思いついた方法で解ききれないか周りの人に質問することも大事だと思います。あくまで解答は最短経路が示されているだけであり解答と違っても自分の考えが間違ってるとは限りません。解説の解法が鮮やかすぎて解けるわけないだろって思う問題に出会うのもよくある話です。\n\n受験数学とは基本的に慣れていけば何とかなるものです。もし全く二次試験に手が動かない場合は実力強化問題集で更に少し難易度の高い類題に触れておくという作戦も有効だと思います。２週もできれば確実に自信につながると思いますし。\n\nこの時期に青チャートが固まっているというのは他の受験生に比べて少なからずリードしてますよ！頑張ってください。"}],["$","div",null,{"className":"flex mb-1","children":[["$","svg",null,{"stroke":"currentColor","fill":"currentColor","strokeWidth":"0","viewBox":"0 0 24 24","className":"text-subPrimary 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items-center py-4","children":[["$","div",null,{"className":"flex-1","children":[["$","div",null,{"className":"mb-1","children":"青チャート何周もしたのに解法を忘れるのはなぜか？"}],["$","div",null,{"className":"text-xs text-caption line-clamp-2 mb-1","children":"つるまるさん、こんにちは〜☺️\n\n確かに、やってもやっても身につかないことってありますよね。私も、模試などの時に、「これ絶対やった問題なのに〜。なんで分からないんだー。」と自分を殴りたくなる経験を何度もしてきました。そんな私が悩んだ末に編み出した。解法暗記方法をお教えしたいと思います。\n\n✅行き当たりばったりの解答を止める\n\n解答を作成するときに、最後まで解答が思い浮かんでいないうちに書き進めてしまっていませんか？\nもちろん、模試の時や入試本番でどうしても点数が取りたい時にはとりあえず書き進めるという方法を取ることも全然アリです。\n\nしかし、練習の時はそれではいけません。特に解法を定着させたい時には、方針を立ててから解くようにしましょう。\n\nではなぜこのようにするといいのでしょうか。\n\n行き当たりばったりで解くと、自分がなぜその思考に至ったのか分からなくなってしまいます。自分の思考の理由がわかると足がかりが増えます。\n\n✅多くの解答に共通する考え方を探す\n\n数学には多くの問題に使える考え方がたくさんあります。\n\nたとえば…\n\n２変数だったら一文字固定しよう\n整数問題は因数分解、剰余類に分ける、範囲を絞る\nベクトルは基本ベクトルだけで表す\n軌跡は軌跡上の点を（x,y）で置く\n\nなど最初の一手が決まっている問題は多いです。\nこのような共通する考え方をたくさん知っていると解法に辿り着きやすくなります。\n\n✅最後から考えよう\n\nこれは方針を考えるコツです。\n最終的に何をしたいのかを確認しましょう。特に指数対数の範囲では式の変形に注目しすぎて最終的に何をしたいのか分からなくなりがちです。\n\nですから、最後から逆算してゴールから考えてみるというのも解法にたどり着くための鍵になると思います。\n\n✅大量の問題を解こう\n\nやはり、これが単純かつ確実かつ最強です。大量の問題を解くことによって、解答の中の当たり前の部分が増えます。すると、一瞬で頭の中で解答の最後の方まで辿り着けます。\n\nさらには初見の問題を見ても頭の中で類似問題を検索して知っている問題として解く事ができ流ようになります。\n\n\nどうでしたか？文系の方にとっては数学は難敵ですよね。数学の問題を解く１番のコツは必ず解けると思うこと。解けないかもしれないと思いながらだと解けません。自信が実力を上げ、実力が自信を上げるのです。"}],["$","div",null,{"className":"flex 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