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14:T15c3,こんにちは、一橋法学部の２年です。

まず１つ言わせてください。駿模試で一橋B判定とかすごい！
最終的にD判定までしか取ったことないので…。
こんなこと言うと回答の信頼性が薄れますが、わっちょさんすごいよ、っていうのをお伝えしたかっただけです。

さて、ではご質問にお答えします。僕もちょうどフォーカスゴールド（以下、FG）使っていたので。

①「FGに載っているすべての問題を解けるようにすることが、一橋大学を受験するのに必要」というよりは、「FGに載っているすべての問題について『把握』することが、一橋大学を受験するのに武器になる」というのが僕のイメージです。青チャやFGといった類の、数学の参考書の役割は、単元学習時と演習時で異なります。単元学習時（今のわっちょさんですね、どんな単元があるのか勉強している段階）は、教科書の補助として、また問題集としての役割があります。メインは教科書や授業のノートです。一方、演習時（学年が進んで、過去に勉強した分野の問題をガリガリ解いて練習する段階）には、解法集として、いわば攻略本としての役割を持ちます。問題集を解くときに、「この類の問題ってどうやって解くんだっけ（例えば二次方程式の判別式ってどうやって使うんだっけ）」と思ったとき、該当するページを見て、問題や解答を振り返りながら思い出す、といった使い方です。大事なのは、この演習時の攻略本としての使い方をする時間の方が長く、また重要度も高い、ということです。ほんと受験の直前まで使いますからね。長くなってしまいました。ということで、受験まで見据えた時に重要になるのは、「すべての問題について解けること」よりも、「すべての問題について把握していて、そのページを見ることで今までに解いた問題、間違えた問題、解法のポイントなどを自力で解説できるほどに記憶を結び付けられている」ことになります。本番は自分の頭だけが頼りですから。
ちなみに、FGでも十分おすすめできますが、解説に物足りなさを感じていれば、「New Action Legend」という参考書も、ぜひ一度本屋で立ち読みしてみてください。FGや青チャよりも、もっと解法の根本に力点を置いた問題集です。（中学受験で例えるなら、青チャやFGは「ここに補助線を引けばこうやって解けるよ」と解説するのに対してこの問題集は「なぜここに補助線を引こうと思えるのか」についても説明してくれているようなものです。）

②わっちょさんのおっしゃる「すべての問題」がどこまでを指すのかわかりませんが、練習問題も一通り理解されているということですので、「Step up」に挑戦してもいいかもしれません。章末まで行ったらすごい。プロフィールの得意科目を、ぜひ数学に書き換えてください。少なくともstep upまでは、現実的な目標だと思います。時間的な話ではなく、難易度的に。

③上述の、数学の参考書の役割の話とも関連しますが、FGにおいて最も重要な部分は、例題とその解説、そしてその問題と結びついたわっちょさん自身の演習の記憶です。今はまだ単元学習の段階ですから、該当ページを見た時に出てくるべき記憶を構築している段階になります。なので、今重要なのはむしろさらなる問題のインプットです。その点から言えば、復習にあまり時間をかけても仕方ないかもしれません。しかも、高３生と違い、まだ授業の記憶も新鮮でしょう。そうなれば、むしろ重要なのは難問に手を付けた後です。意外に解けたとしても、手も足も出なかったとしても、必ず関連するトピックの例題、解説、練習を振り返ってください。解いた難問と、例題のページを紐づけるためです。それを重ねながら、わっちょさんオリジナルの復習、答え合わせの仕方を編み出していってください。ただし、念のため難問に手を付ける前に、パラパラとページをめくってみてください。内容を覚えているなら結構ですが、記憶の定着度が７割程度を下回っていそうなのであれば、そちらを優先しましょう。難しい問題はその後。

長くなってしまい申し訳ありませんでした。繰り返すようですが、わっちょさんはまだ高１。受験本番まであと２年と１か月あります。余裕はたっぷりです。おっしゃる通り一橋数学は文系最難関と言われていますが、基礎を疎かにしては解けるものも解けません。焦らず、自分に合った勉強の方法や生活のルーティンを探りながら、まずは「Step up」程度の問題にとどめておく方が賢明だと思います。（余裕ならどんどん進んでいいけどね）

また何かあれば質問してみてください！
寒さにお気をつけて。
15:Tc3f,こんにちは^_^
現在慶應義塾大学経済学部に在学しているものです。私も浪人を通して2年間数学と向き合ってきたので少しためになるお話ができると思います。そして私もフォーカスゴールドを使っていました。

まず大雑把に説明します。まずフォーカスは解法暗記のための参考書です。英語で言うところの単語帳に当たると思っています。なので難関大学を志望する人はフォーカスのすべての問題の解法をすぐ思い浮かべることが必要になります。数学でどのくらい点数を稼ぎたいのかによって科目によって充てれる時間は変わってくると思うのですが、私は一橋志望で数学の比重が重かったので、私のような数学を得点源にしたいと考えるならフォーカスの問題の解法暗記はマストだと思ってください。詳しくどうやるか説明すると、まずは単元別でもなんでもいいのですが、まずやってみる。そしてできる問題には丸をつける。2周目は丸のついてない問題だけに取り組む。そして全ての問題に丸がつくことを目指します。問題に丸をつける時はその問題をきちんと理解した上で丸をつけるようにしてください。次からその問題は軽く流す程度になるので最初の理解が曖昧だと、自分の力になりません。取り組む問題は例題だけで大丈夫です。そしてすべての問題に丸がついたら、ここからはフォーカスを単語帳のように使います。問題を見て、パッと頭の中で解法が浮かんだら、紙にわざわざ問題を解かないでいいので、どのような記述の仕方をすればいいのなど軽く解説をみて、すぐ次の問題に移ります。そして高速でフォーカスを周回します。正直ここまでやればほとんどの大学の数学でボーダーラインくらいは取れると思います。一つ基準を出すとすれば、河合塾の記述模試で偏差値65〜70くらいは取れると思います。ここからは数学を得点源にしたい場合は参考にするといいと思います。私はフォーカスである程度問題がとけるようになったら次は実践力をつけたいので、プラチカや阪大なら阪大の数学20ヵ年などを買い、志望校の問題に合わせた対策をするべきです。また、現役生は特に時間に余裕がないのでおそらくプラチカなどを全部やる時間はないかと思います。なのでプラチカでも頻出分野、例えば確率や微積などの問題は全部やるなど効率的に自分で考えてやるべきです。
フォーカスゴールドは難関大学の入試数学の基本的な解法が詰まっているのでとてもいい参考書です。最初は問題量に圧倒されると思いますが、あれを完璧すればかなり数学力が身につきます。ぜひ頑張って見てください。16:Tb2c,こんにちは！方程式の解き方を説明していきますね。
まず、最も重要なのは問題の状況把握です。私は塾講師もやっているのですが、ここでつまづいてしまうことがほとんどです。ここで、毎回生徒には「図を使って問題文を表してください」と伝えています。愛ちゃんさんは問題文を図で表すのは得意ですかね？例えば、全体を一つの棒グラフで表し、その比率を棒グラフの中に書き込む、池の周りを走るような問題であれば、池を書いてその周りに小さい人を走らせる、など自分がわかりやすいように図を描いてみてください！そうすれば、式に直しやしやすくなりますよ。

次に注目する箇所は何を文字で置くかです。これは、基本的には問題で聞かれているものを文字で置けば大丈夫です！
例題を参考にしてみましょう。
(例題)
同じ値段のボールペンを20本買おうとしたところ、持っているお金では400円足りなかったので、15本買おうとしたが、それでも50円足りなかった。この時ボールペン1本の値段を求めなさい。

①何を文字で置くか考える。
この問題では、ボールペン1本の値段を聞かれているので、これをXと置くことにする。

②状況把握する。
ここで、何円自分が持っているのかわからないことに気づく。そのため、分からないものがボールペンの値段、所持金の二つとなり、式をどのように立てようか迷う。そこで、考えてほしい式の作り方として、「分からないもの = 分からないもの」という作り方を試してほしい。
ボールペンの値段は文字で置いているので、所持金に関する式を立てることにする。

（ボールペン20本）
このとき、400円足りなかったので、所持金は
所持金 = 20 × X － 400　
　　　　　　　　　　となる。
（ボールペン15本）
このとき、50円足りなかったので、所持金は
所持金 = 15 × X －50
　　　　　　　　　　となる。
③式を解く
これまでに求めた式を使って、Xの値を求めていく。
15 × X －50 = 20 × X － 400
を解いて、X = 70円となる。

この中の②が一番のポイントです。まあ、そこが一番難しいんですけど、、、「わからないもの=わからないもの」の式の立て方は自分のレパートリーの中にあると、多くの問題を解くことができると思います。なので、何を文字で置いて、何を基にした式を立てるのかを意識しながら、問題に取り組んでみてください！検討を祈っています。17:Tf28,ある程度の数学の基礎は身についていると思うのでその先の勉強方法について話したいと思います。
数学の難しい問題というのは解き方の展望が見えてこないものが多くあります。なので、正確に文章を読んで、文章の中からヒントを拾ったり、式の形をみて、使えそうな公式や、定石となる解き方を考えてみることが必要になります。おそらくランボさんはこのようにして、いくつか選択肢に上がった解法の中に正解となる解法があったのにそれが使えなかった、ということだと思います。しかし解き方を思いついてから最終的な解答方針まで見えてくることはほとんどないと思います。難しい問題はイメージとしては壁が2〜3段階あるという感じです。最初の足がかりとなる解き方をして出てきた式が解けない。そして再び考える。それに対して解き方を考えまたやる。問題を解く時はこれの繰り返しになってきます。
難しめの問題のイメージを話したので、次は勉強方法について書いていきたいと思います。数学は多くの問題集に手を出すより、一冊完璧に、とよく言いますが、その通りだと思います。なぜなら、結局一冊の中に大方必要になってくる解法は全て入っているからです。そして例えばプラチカであればその単元ごとにまとめて学習していくことをお勧めします。その時に確率であれば、P型、C型、漸化式型、円や数珠順列、条件付き確率、じゃんけんや、勝敗を決めるパターン、etcがあると思うので、そのパターンを「漏れなく、だぶりなく」身に付けるとともに、どのパターンの問題はどうゆうような問題文になっているのかを自分なりに考察することが大切です。例えば、簡単な例ですが、組み合わせの時に同じようなものを区別するかしないかで解き方が変わると思います。このように問題文や式を観察して、どのときにどのパターンを使うことが多いか分類すると良いでしょう。このとき、「漏れ」がないことで、どれかのパターンに帰着し、「だぶり」がないことで、実は同じ解法なのに出題形式が違うから両方覚えてしまって、どっち使うか迷うような手間が省けます。そこを意識して勉強するのがいいと思います。
最後に過去問についてですが、過去問はあくまで出題形式、傾向や、時間などを確認して実践するものだと思っています。なので直近6年のものは残しておくべきでしょう。またマスターって言葉の定義は曖昧です。マスターが過去問の解き方を覚えるだけであるなら無駄だと思います。問題を見て、なんでこの解法をしたのか考え、そして始めてその問題を見たと仮定したとき、その問題文からどんなキーワードを拾ったら、自分がその解法にたどり着くかというところまで考え、身に付けることができて、始めてマスターしたと言えます。それなら過去問のマスターはかなり有用だと思います。数学は初見で考え、解いて、解答をみて、終わる人が多く、初見で考えることが重要だと思われがちですが、それを可能にするには解答をみた後の上記の考察がもっとも重要になると思います。
試験本番までまだあと4ヶ月あります。十分に身に付けるだけの時間はあると思うので最後ま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":[["$","div",null,{"className":"mb-6","children":["$","$L7",null,{"href":"https://unilink-app.onelink.me/isbO/xmlqqjx3","target":"_blank","children":["$","$L8",null,{"src":"/images/web_to_app_banner.jpg","width":3660,"height":1500,"sizes":"100vw","style":{"width":"100%","height":"auto"},"alt":"UniLink WebToAppバナー画像","className":"rounded"}]}]}],["$","h1",null,{"className":"text-xl font-semibold mb-2","children":["「","解法フレーム","」の検索結果"]}],["$","div",null,{"className":"border-b-2 mb-2"}],["$","div",null,{"className":"mb-4","children":["$","div",null,{"className":"divide-y","children":[["$","div",null,{"children":["$","$L7",null,{"href":"/advice/qVJgL4EBTqPwDZPulocA","children":["$","div",null,{"className":"flex items-center py-4","children":[["$","div",null,{"className":"flex-1","children":[["$","div",null,{"className":"mb-1","children":"忘れてしまう"}],["$","div",null,{"className":"text-xs text-caption line-clamp-2 mb-1","children":"　基本的に、数学の解法は三段論法です。すなわち、大前提としての公式・定理を、小前提としての個別の問題で与えられている情報にあてはめ、求めようとしている結論を導くのが数学の解法における基本的な型です。したがって、それぞれの問題で与えられた情報につき、それをどのように扱えばその解法を導けるのかなどといったことを考え、それらを理解することに努めることが必要です。さもなくば、与えられた結果の構造をただ表面的に覚えるにとどまってしまい、これでは頭に入ってきませんし、それを応用しなければならない問題に対峙した時も、当然応用できません。なぜその解法になるのか、どうしてこういう論理構造になるのか、なぜその公式・定理が使えるのか、この公式・定理をこの問題で活用するにはどうしたら良いのか、この情報を使って他に良い解き方はないのか、こういったことを面倒臭がらずにちゃんと考えながら問題集や参考書を進めるという癖をつけないと、「この問題にはこの解法」という上面の拘泥にとらわれて視野狭窄が起こってしまい、他の問題で少しでも違った情報が与えられると途端に解けなくなってしまうということが起こります。よく「解法暗記は危険だ」と言われますが、これがその理由です（もっとも、ここにいう「解法暗記」とは、与えられた解法の単純暗記を指しますが）。なので、ただ解法を覚えるということをやめ、与えられた解法に疑問をもつこと、他に良い解き方がないか探すこと、それを通じて解法の深掘りをしていくことを心がければ、自然とその解法も理解できるようになり、頭の中に入ってきます。そして、たまには自分で解法を見出すことにも挑戦してみると、案外楽しいものですよ。"}],["$","div",null,{"className":"flex 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items-center py-4","children":[["$","div",null,{"className":"flex-1","children":[["$","div",null,{"className":"mb-1","children":"網羅系の参考書について"}],["$","div",null,{"className":"text-xs text-caption line-clamp-2 mb-1","children":"こんにちは。\n一橋大学の経済学部で学んでいる者です。\n\n私も高校生の頃はフォーカスゴールドと似たようなNew Action Legendという問題集を使っていました。\n\nフォーカスゴールドの良い所は、基礎的な公式や解法をしっかりと練習できる所にあると思います。\n\n高１や高２のうちは、そのような数学の基礎を使いこなせるようにすることが重要です。\n\nしかし、もしそれが簡単すぎると感じるのであれば、演習問題や実際の入試問題を集めた問題集に挑戦してみてもいいと思います。\n\nただ、難しい問題に挑戦していく中で分からない問題に出会ったら1度ペンを置き、何が分からなかったか、どの公式や解法を使うべきだったのかを確認してください。\n\n基礎的な問題を練習することがつまらないと感じ、発展的な問題にどんどん挑戦してしまうと、自分の苦手な範囲がほったらかしになってしまう恐れがあります。\n\n基礎をしっかりとマスターした上で、発展問題に挑戦することを意識してくだされば、どんどん難しい問題に挑戦しても問題ないと思います。\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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items-center py-4","children":[["$","div",null,{"className":"flex-1","children":[["$","div",null,{"className":"mb-1","children":"論理構造が掴めない"}],["$","div",null,{"className":"text-xs text-caption line-clamp-2 mb-1","children":"パラリーですがいらないですね。\nそもそもなんですが、パラグラフリーディングてのは英語に存在しないというか、パラグラフライティングなら存在するんですよ。ネイティブの人は必ず習います。だから、それを踏まえてのものなんですが、大学の教授もそんなこと知ってるので小手先のパラグラフリーディングは詰みます。入試の場合は切り取られてたり、短くしたりしてるので、あんまり使えないです。\n\n要約できなくてもいいですよ。ある研究によると、要約ってむちゃくちゃ難易度高い作業なので、普通できないのが当たり前らしいです。\n\n一応知っとくと便利な論理構造はここに載せときますね。英語で論文書く際は必ず使うものです。\n\n①メインアイデアファースト\n言いたいことを先に言うのが英語の鉄則です。ここから、入試では一段落に言いたいことを持ってくる可能性高い。\n②構成\n僕が今習ってる英語論文の書き方ですが、、、\nⅠ 1一般論\n  2私の意見　メインアイデア！\nⅡ 1具体①\n   2具体②  bodyと呼ばれる支持文です。\n   3具体③\n　　以降もあるかも\nⅣ 1結論\n\nあと一段落に言いたいことは一個でそれを膨らませます。\n\n③英語のとくちょー\n同じ単語の繰り返しを嫌うと聞いたことがあるかもしれませんが、同じような表現は何回も出てくんので、いや結局同じことじゃんて意外となります。\n\nこんな感じですけど、点が取れるなら内容わかってなくても大丈夫です。僕も哲学の時とかちんぷんかんでしたし、それでも点は取れましたので。"}],["$","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　難問"}],["$","div",null,{"className":"text-xs text-caption line-clamp-2 mb-1","children":"私はそのような問題の解説を読むとき\n\n・なぜここでその公式を用いようと思ったのか\n・なぜ他にも可能性が考えられる方針ではなく、その方針にしたのか(どこがポイントで方針が決められたのか)\n\nを考えながら読み、自分でルーズリーフにまとめて書いていました。\n\nまた、長期休みなどの区切りの時期にそのまとめた問題を全部解き直しし、何も見ずにその問題たちが解けるまで何回も繰り返していました(これは解法暗記になってたかもしれないですが、類題に気付きやすくはなったので、損はしてないかなと思います！)。\n\n自分で書き出した解説は、数学の塾の前や模試の前などにみて、一種の解法の流れの暗記みたいなのをしてました。\n\n\n少しでも参考になれば嬉しいです🙇‍♀️"}],["$","div",null,{"className":"flex mb-1","children":[["$","svg",null,{"stroke":"currentColor","fill":"currentColor","strokeWidth":"0","viewBox":"0 0 24 24","className":"text-subPrimary mr-1","children":["$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 2H6c.23-.72 3.31-2 6-2m0-12C9.79 4 8 5.79 8 8s1.79 4 4 4 4-1.79 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items-center py-4","children":[["$","div",null,{"className":"flex-1","children":[["$","div",null,{"className":"mb-1","children":"網羅系の解法メンテナンス"}],["$","div",null,{"className":"text-xs text-caption line-clamp-2 mb-1","children":"自分も受験期にフォーカスゴールドに取り組んでいました。\n\n次の分野を勉強しているうちに、前の分野の解法を忘れてしまうことは非常に共感できます。解法自体は忘れても、その解法に至る根拠を覚えていることが大切です。つまり、次に同じ問題を見たときに、スムーズに解法を理解して思い出せる状態です。\n\n結局はフォーカスゴールドを周回して覚えるしかないのですが、おすすめの方法があります。\n自分で余裕で解けた問題は次回以降は模範解答を眺めるのみで済ませて、他の問題をひたすら周回することです。そうすることで、周回時間が短くなり苦手な解法も覚えやすくなります。より高難易度の問題集や志望校の過去問を演習する中で、フォーカスゴールドで典型問題の解法を確認することで自然に解法の記憶も強固になっていきます。また、苦手な問題に関しては、解法とその根拠をノートに簡潔にまとめて、たまに見返すと大分覚えやすくなります。\n\n最初のうちは解法は忘れるものだと割り切って、勉強を進めることをおすすめします。根拠を理解しているだけで、ある程度自分の力にはなっています。\n\n無理せず頑張ってくださいね！👍"}],["$","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",[["$","path","0",{"fill":"none","d":"M0 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items-center py-4","children":[["$","div",null,{"className":"flex-1","children":[["$","div",null,{"className":"mb-1","children":"解法が浮かばない"}],["$","div",null,{"className":"text-xs text-caption line-clamp-2 mb-1","children":"思考を形に残すのです！\nまず京大の解答用紙はa3で、右半分が計算スペースとなっています。\nダメな人は頭の中で全て考えてごちゃごちゃと計算用紙に計算していますが、少しでも詰まると何もわからなくなり、思考停止してしまいます。\nこれは、人間の脳の特性による物です。人間は英単語などの外部に存在する物事を覚えるのは得意ですが、思考自体を記憶することができないと言う物です。\nあなたも10秒前に頭の中に考えてたことを完璧に紙に書き起こすことはできないでしょう。\n思考を残すために、最初から回答欄に解き進めると良いでしょう。\n計算のみ右の計算スペースに残すのです。\nさて、その解き進める解放についてですが、まず問題を見れば幾らかの解放が選択肢としてあると思います。\n整数ならMODや積の形にしたり連続関数のグラフで考えたり、、、、などですそのそれぞれの解法について、その問題にはどれが適しているか妥当性を吟味する癖をつけましょう。\n解けない方法で無理に考えても、何も生まれません。\n解法を絞ることができたら、解答欄で解き進めましょう。\nどんな感じかのイメージですが、YouTubeで東大理科三類のルシファーさんが数学実況をしている感じでやりましょう。\n解答欄に書きながら計算だけ違うスペースでします。\nすでにその解放に絞られているので、行き詰まった場合はその原因は計算ミス以外にありませんので計算を再度やり直すだけで解決します。\n\nこの方法は最初は1ヶ月ぐらい慣れるのにかかりましたが、慣れると5完半は余裕です。\n正直6完も行けるようになりますが、計算ミスが怖いので僕は5完半で止めて計算見直してました。2020年の過去問でも5完半ですし、今年の2024の本番でもそうでした。\n本当に安定します。\nさて、ここからの勉強の話です。\n解法をまず知ると言うことと、その解放を使いこなす必要があります。\nその二つとも同時にカバーできるのが、駿台の実践過去問集の青い本です。\nメルカリで古いものを探すなどして、2000年前後の物まで全て150分測って取りかかりましょう。\n駿台の実践模試は解放を使いこなすことができたら容易に回答できる、使いこなせないなら全く回答ができないという感じですので本当に力がつきました。\nそれが終われば京大の過去問、そして余裕があれば東大の過去問をやりましょう。\n\n後輩になってくれるのを心より楽しみにしています！"}],["$","div",null,{"className":"flex 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items-center py-4","children":[["$","div",null,{"className":"flex-1","children":[["$","div",null,{"className":"mb-1","children":"合っているのかわからない"}],["$","div",null,{"className":"text-xs text-caption line-clamp-2 mb-1","children":"こんにちは！\n僕もフォーカスゴールドを使用していたので、ぜひ力になれればと思い回答させていただきます！\n\nまず、どの問題をやるかについては、フォーカスゴールドに何を求めているかによります。\n\nおそらくはいわゆる「網羅系」としての機能、つまりはある程度のパターンを知るためにフォーカスゴールドを使っている人が多いのではと思います。\n\nその場合、例題とその下の練習問題をメインで解いていくと良いと思います。＊で難易度が示されているので、例えば＊の多い(4つとか)問題は後に回して、比較的簡単とされている問題から解く、なども良いやり方です。\n\nステップアップはどちらかというと実践的な能力を身につける目的の方が大きいです。なので、負担に感じるようであれば例題と練習だけ解く、でも良いと思います！(もちろん出来るならやった方が良いです)\n\n章末問題や思考力問題は、おそらくは例題や練習などの知識を実際に難しい問題で使えるかを測るためのものだと思われますが、問題数も少ないですし、なにより例題などから難易度の乖離が大きすぎる気がします🥲🥲\n\n実際に僕がやっていた方法を以下に紹介します！\n\n僕の場合、まず例題と練習(どちらかだけでも良いです)をやりました。\n\nその後、長期休みや模試の前など、まとまった時間が取れるタイミングでステップアップをまとめてやりました。\n\n章末問題や思考力問題は確か手をつけていないと思います。難しい問題を解くことが目的なら、そのような問題が多く載っている他の参考書をやるのが良いです。\n\n僕はフォーカスゴールドの後は、一対一対応(おすすめです)や、やさしい理系数学をやっていました！周りにはプラチカとかをやっている人もいましたね。\n\nどちらも少し難しめの参考書ではありますが、めげずにやり続けることで数学の成績が少しずつに上がってくると思います！ご参考になれば幸いです⭐️"}],["$","div",null,{"className":"flex mb-1","children":[["$","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":"応用問題の解き方"}],["$","div",null,{"className":"text-xs text-caption line-clamp-2 mb-1","children":"こんにちは、はじめまして。\n東工大二年のたかゆーといいます。\n\n僕自身、高一の頃は進研模試の数学で60点とかを連発していましたが、高3の頃では東工大オープンで数学が10番代という結果を残せたのである程度参考になるかと思います。\n\n質問者さんの「どうやったら応用問題を解けるようになるのか」ということですが原因は主に２つあると考えられます。\n\n①基本的な考え方(フォーカスやチャート)の問題を完璧にできていない\n②問題を解く時になんとなくで解いてしまっている\n\n①に関しては、ほとんどの受験生ができていないように思われます。全部解けるのはもちろんのこと、なぜそのような解き方、考え方をするのかというところまで理解しましょう。\n僕はフォーカスしか使ったことがありませんが、文系の方でしたら例題の星4は完璧にしなくても大丈夫だと思われます。\n具体的にどのようにフォーカスやチャートを使っていくかは僕自身のブログでまとめておりますのでそちらをご覧ください。\n\n②に関しては、①とかぶるところがありますが問題を解く時に使った考え方や解き方を「なぜ選んだか」という理由を自分なりに考えながら問題演習をしていきましょう。最初は難しいかと思いますが、自分なりに考えて量を積んでいくと見たことのない問題でもある程度方針を絞ることができます。\nこのトレーニングの積み方としては「入試数学の掌握」という参考書がすごく役に立ちます。\nですが、この参考書はあくまでも読み物として使いましょう。\n\n入試数学において、解法の本質は30個程度しかないことに加え、問題を分析すればそのうちの２つ程度に絞られます。\nこの領域に達するのは難しいですが、僕が述べた方法で勉強していけば必ずたどり着く日がきます。\n\n拙い文章ですが最後まで読んでいただきありがとうございました。\n応援してます、頑張ってください"}],["$","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":[["$","div",null,{"className":"mb-1","children":"答え見てもわからない問題"}],["$","div",null,{"className":"text-xs text-caption line-clamp-2 mb-1","children":"こんにちは！東工大理学院のひろと申します！\n\n数学で、答えを見ても分からない問題がある時の対処法をお伝えしようと思います！\n\nまず、教科書に載っている基本事項が抜けていないか確認しましょう。大抵の問題は基本事項を抑えることが出来ていれば、解説を読めば理解出来るはずです！それでも分からないという場合は数学の先生に聞くなどして解決しましょう。その際も、ここまでは理解できたが、その先が分からないという聞き方をするとスムーズで仕事が早いでしょう。\n\nでは、教科書に載っている基本事項を抑えるとはどういうことなのかをお伝えします。まず、大切なのは公式を一通りマスターすることです。もちろん公式の丸暗記はよくありません。なぜその公式が導かれるのかを自分で説明できるようになって初めてその公式をマスターできたと言えるでしょう。実際に僕は公式は無理に暗記せず、なんとなくで覚えて全て導出できるようにしていました。あとは、問題を解いていく中で自然に使えるようになります。覚えようとして覚えるのではなく、使っていくうちに覚えるのが効率が良いと思います。また、公式をマスターした後に解く問題は教科書の例題程度で構いません。教科書の例題は舐められがちですが、重要な例題が沢山載っているのでしっかりマスターしましょう。その後は、教科書の章末問題、網羅系参考書といった順番で進めていくと良いでしょう。僕は網羅系参考書でFocusGoldを使っていました。この流れで進めていけば大抵の問題で解説を理解することは可能だと思います。(初見で解けなくても)\n大切なのは、丸暗記しないことです。数学は暗記科目ではありません。必ず思考のプロセスがあります。それをおろそかにするといつか難しい問題に当たった時に行き詰まります。そうならないように、日頃から思考のプロセスを意識して数学の勉強をしてください。思考のプロセスとは、何故そのような変形をするのか、何故その公式を使うのかなどのことです。これを説明できるようになると、数学の力がどんどん上がっていくでしょう。\n\n最後に、何故そうなるのかを意識しながら数学の勉強を進めてください。分からないことがあれば基本事項に立ち返って、周りの人に頼りながら頑張ってください！良い結果が出ることを心から祈ってます！！"}],["$","div",null,{"className":"flex 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items-center py-4","children":[["$","div",null,{"className":"flex-1","children":[["$","div",null,{"className":"mb-1","children":"数学の勉強の考え方"}],["$","div",null,{"className":"text-xs text-caption line-clamp-2 mb-1","children":"こんばんは、名古屋大学医学部のファルコンといいます。\n\nなぜ？を意識して解けてるのは素晴らしいです。その調子で頑張ってください👏\n\nさて、過去問になると解けなくなってしまう、という悩みですがおすすめの解き方として、逆算して解くという解き方してみてはどうでしょうか？\n\nこの結果Aを得るには何が必要？→Bが言えればいい\nじゃあBを言うには何が必要？→条件Cを使えばいい\n\nなど、論理展開を後ろから考えてあげれば想像しやすいですよ。\n\n結局のところ数学というのは\n解説を読む時→｢なぜその式を使うのか？｣｢どうしてそういえるのか？｣\n自分で解答する時→｢何が言えればいいのか？｣｢この与えられた条件はどこで使うのか？｣\nこれを徹底していけば、必ず解けるようになります。\n\n解説を読む時に｢なぜ？｣を意識して読むことは出来ているので、今度は自分の解答する時に欲しい結果から｢何が言えればいい？｣というのを考えてあげてください。\n\n闇雲に解き進めるのではなく、根拠を持って解くことで自分の解答の何がいけなかったか？が見やすくなります。最初は間違った根拠スタートでいいので、根拠を持って解くことを意識してみてください！"}],["$","div",null,{"className":"flex mb-1","children":[["$","svg",null,{"stroke":"currentColor","fill":"currentColor","strokeWidth":"0","viewBox":"0 0 24 24","className":"text-subPrimary 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