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13:Te09,大阪大学法学部の者です。自分は、数学と英語が得意教科でした。

これまで英語が自分の得意教科だと思っていたのに、数学が得意なご友人と自分の模試結果を比べた結果、得意教科と言い張れなくなってしまい、不安感を抱いているという事ですね。

まず、結論から言いますが、質問者様の得意教科は英語で間違いないと思います。ある教科が好きであることは、ある教科で点数を取れることより遥かに重要なことです。というか、受験において「好き」と言うのはめちゃくちゃに最強です。また、高1の模試の結果は本当に当てになりません。切って本のしおりにでもしましょう。

自分は、高1の模試で英語の得点が高く、数学は2番目か3番目くらいの点数、偏差値でした。ただ、その時も自分の中では数学が一番好きだったので、英語を伸ばして英語を2番目の得意科目にしようと思っていました。と言うのも、3年間も勉強していると、勉強時間が好きな教科ばかりにどうしても偏りますから、単純に数学の勉強量が増え、勝手に偏差値は上がるだろうと思っていたからです。(案の定実際にそうなったなぁと言う印象です。)

ですので、英語が好きならば、意識せずとも勉強時間は英語に偏り、勝手に偏差値は上がりますのでご安心を。

第一、高2の終わりくらいまでなら、自分の中で得点が取れる教科などブレるものです。あまり気にしなくていいんじゃないでしょうか。重要なのは、勉強時間を確保する事とこれからお話しする勉強方法です。特に後者は、やり方を間違えると勉強時間の割に点が取れないと嘆いてしまうので、注意しておいてください。

その勉強方法ですが、「ゴールから逆算する」ことと「極める意識を持つこと」が大切だと感じています。まず、英語を究極に極めている人のことを考えてみましょう。長文の読むスピードが尋常ではないほど早く、リスニングを聞き取りながら問題文を読むことができ、知らない単語はなく、どんな構文も見破ってしまう、と、こんなところでしょうか。

では、そうなる為には何が必要でしょうか。それを考えて、誰も到達できないほどの英語力を身につければ良いと思います。

自分の場合は、知らない単語はない状態とあらゆる構文を見抜ける状態にしたかったので、単語帳だけでなく、問題中に知らない単語が出てきたら単語ノートに書き込みリスト化したり、世に出回っている構文系の教材をやりまくったりしてました。しかし、何をするかは、質問者様が目指す先によって違いますから、何が必要かをじっくり考えて冬休みにやってみるといいと思います。

文法が分からないと思ったら、文法の参考書を何度も読んでみたり、わからない単語が多いと思ったら、単語帳を沢山やってみたりと、自分なりに考えてみましょう。

繰り返しになりますが、「好きこそものの上手なれ」です。その最強の原動力を活かして残された高校生活を有意義に送ってください。長文失礼しました。14:Tcd3,私も数学1A苦手でした😭‼️
その状態から参考書を使って河合全統模試で全国偏差値70まで伸ばした経験があるので、その時の体験なども踏まえて回答させていただきますね‼️

まず前提として、数学1Aを受験で使われるということですが、
1Aは共通テストのみでしょうか。共通テストのみで必要なのか、私大でも選択科目として使おうと考えているのかによってもやるべきことが変わってくるかなと思います。特に共通テストはクセがすごいので、共通テストのみで考えているならなるべく共通テストに寄せた対策をしていきたいところです。

そのうえで数学が苦手ということですが、中学範囲の数学の理解は問題ないでしょうか。中学の内容が怪しい場合には『やさしい中学数学』などを活用し、苦手な範囲をカバーしていただきたいです。

そのあとの参考書ですが、共通テストのみであれば個人的には緑チャートがおすすめかもしれません。はじめからマーク形式・共通テスト形式で、よく出る問題パターンが網羅できるので、そちらのほうがより効率的に早稲田合格に近づけるのではないかと思います。

一方で共通テスト以外で私大の個別試験の数学を受験する予定がある場合には黄色チャートは選択肢としては悪くないと思います。

黄色チャートは例題だけでも1A2B合わせて596題ありますが、私の経験からお伝えすると独学で進める場合、１週間最大20問、月80問が進められるペースの上限だと感じる（これを超えると完璧にするハードルがかなり上がり、他科目との両立が難しくなる印象です）ので、かなり今からはじめるとすると、
596➗80≒7.5か月なので、
高2の1月いっぱいくらいまでで完成するイメージです。ここからなら共通テスト対策も十分できると思いますし、最悪黄色チャートがうまくいかなかった場合でも挽回できるだけの時間は十分にあります。なので、チャレンジする価値はありそうですね😊‼︎

ただ、チャートは1冊が分厚く、完成させるまでの難易度が高いので、本当に数学が苦手という場合には攻略難易度が高いと思います。黄色チャートが今ひとつ芳しくない場合には、薄い参考書を複数冊積み上げていく少数精鋭型の方向で勉強してみるのも手だと思います。
参考書としては具体的には
・ゴールデンルート数学1A2B（50問）
・文系の数学重要事項完全修得編（152問）
・文系の数学実戦力向上編（80問）
などが挙げられます。これらの参考書は網羅性こそ落ちますが、仕上げる難易度が低いので完璧にはしやすい参考書になります。文系数学の場合なら無理してチャートに拘る必要は必ずしもないでしょうから、一考の価値はあると思います。

参考にしていただけたら幸いです🙇‼︎16:Tf7e,初めまして。慶應大学の2学部を数学で受験して合格したものです。特に文系数学が得意でしたので回答いたします。
まず、文系数学を得意にするポイントにおいて1番大切なことは得点にバラつきが出にくい頻出分野を完璧にすることです。例えば微分積分、方程式、三角関数等の台数分野がこれに該当します。数学が得意な人というと難しい整数や発想力の必要な図形問題を解く人が想起されますが、受験において正答率に応じて配点が変わったりすることはありません。したがってみんなが取れる分野をしっかり対策して得点を安定させることが最低条件になります。上記分野を完璧にした上で整数、確率、図形(ベクトルやピュアな図形問題)を部分で取っていくと非常に安定します。
では実際にどんな勉強をするのかという話ですが、私の場合はコツコツfocus  GOLDを分野ごとに何周もしていました。一見、非常に時間がかかるためモチベーションが保てないと感じるかもしれませんが私は逆にいうとそれ以外の参考書はほとんど手をつけていませんでした。文系プラチナや1対1対応は名著だとは思いますが私はfocus GOLD以外の参考書で明確に点数が伸びた印象はなかったです。それも当然で、早慶レベルでは毎年１題出るか出ないかのレベルの問題を解くために難関参考書に手をつけるのは非効率だからです。
高校一年生とのことでとにかく青チャートかfocus GOLDのどちらかを最低二周してください。その上で確率やベクトル、微積等の重要分野はカッターで切って持ち歩いて三周目をする。ここまでやれば、過去問を解いた時に全く知らない未知の解法はほとんどなくなると思います。あとはいろんな大学の過去問(できれば質問者さんの第一志望に近い難易度や傾向のもの)を解き、受験期になったら自分の大学の過去問に取り掛かるで良いと思います。
ちなみに早稲田の商学部を受ける場合のみ、上記の勉強法だとやや足りないかもしれないです。問題の難易度が非常に高いため、チャートのみでは対応できませんが平均点もかなり低いのでそこも考えなくても良いかもしれません。

文系はそもそも数学が苦手な人が多いです。チャートでは例題レベルの問題ですら解けない人やケアレスミスをする人はたくさんいます。まずは例題、及び練習問題を100%完璧に、問題を見たらすぐに解法が思い浮かぶレベルに仕上げてください。地道な作業ですが私はこれをしていただけで3年間文系数学の偏差値は70を超えてました。
あと上記で書き忘れたのですが、再現性も意識して解くと良いと思います。再現性とは同じ問題を違う出題形式で出された時に解けるかということです。青チャートやfocus GOLDのやや弊害として暗記科目的になってしまうことです。大事なのは問題を見て、解法を暗記することではなく、問題文のどの情報とどの情報から解法を絞っているのかを意識することです。数学では一見難しくてテスト中は諦めたけど、あとで解答を見たら自分が知ってるタイプの問題だったということがざらにあります(というか三年生の最後の方はそれしかなくなります)ですので再現性を意識して同じ問題をどんな出され方をしても自分は解法を考えられるか意識してみると良いと思います。
長くなりましたが受験頑張ってください。17:T16e1,⑴　数学を学ぶことの目的は何か
　およそ勉強をするにあたって、今自らが学びつつある学問が目的としているものが一体何であるのかを明確にすることは、いかなる内容の学習の際にも必要となる基本中の基本事項です。というのも、それがわからなければ、教えられることや教科書に書いてあることを暗記するよりほかに学習のしようがなく、結局いつまでたってもその学問について理解できる段階には至らないのは当然だからです（この勉強における目的意識の重要性については、末弘厳太郎先生の著書を読んだときに大いに感銘をうけた部分であり、私の勉強観の根幹を成しています）。
　ことに高校数学に至っては、その目的は「数学的に思考する力の涵養」であると言えましょう。微分や積分、指数対数、三角関数など、日常生活でこれらの知識が生きることはまず少ないでしょうし、ともすると、それらをはじめ数学的な知識の習得が目的としてあるとは考えにくい。にもかかわらず、数学において数学的な知識を習得させられるという実態を考慮すると、数学的な知識を習得することは目的ではなく手段であり、真なる目的は、与えられた問題をそれを使っていかに解決していくかという段階にあり、すなわち、数学的に物事を考えて問題の解決に取り組むその能力を養うことにあると考えられます。模試などの記述問題でも、解答部分よりもそれを導き出すまでの過程を重視して採点されることと思いますが、それもこのことを証左しているのではないでしょうか。
　では、数学的に物事を考えるとはどういうことをいうのかと問えば、（私は専門家ではないので適切な答えであるかどうかは定かではありませんが）それは恐らく、その場に適切な規則、原理（いわゆる定理や公式）をうまく活用して問題の解決を図ることだ、と考えられるでしょう。この点で数学は、事実を基にその場その場に適当な法理を見出し、それを使って問題の解決を図る法律学と似通っている部分があると思います。ただ、両者を決定的に異なるものたらしめる点は何かというと、裁判官による法理の解釈によって結論に一定の幅が出る法律学に対し、数学の規則は常に客観的に不変であるということ。これが、かえって数学における問題解決を簡単にする場合があるということです。

⑵高校数学の学習態度
　脱線が過ぎました。このように考えてみると、公式や定理を理解し、頭に入れることは単なる手段であり、実際にこれを活用できなければ意味がないということがわかるはずです。したがって、数学学習で最初に努めるべきは、公式・定理の理解です。数学Ⅱ、数学Ａ、数学Ｂをこれから先取りで学習しようと考えていらっしゃるようですが、これらに限らず、現在学んでいる数学Ⅰについても基本は一緒です。まずは教科書に出てくる公式や定理を理解することを心がけるとよいと思います。教科書にはそれらの証明、すなわちなぜその定理・公式が成り立つのかについても書かれていると思いますので、自分で証明でき、また人にそれを説明できるほどになれば立派なものです。
　単純に暗記するだけでは危険です。受験勉強ではとかく効率が求められがちですが、そうやって小さな部分を見落としても、本番でそれが問われて見事に足をすくわれるなんてことはざらにあります。いつしかの東大ではsinθとcosθの定義と加法定理の証明が、いつしかの阪大では点と直線の距離を求める公式の証明が出題されています。定理や公式を真に理解していれば、いずれも貴重な得点源となってライバルたちを出し抜くことも成し遂げえただろう問題です。こういった問題は、いつどこで出題されるか分かりません。

⑶問題演習の取り組み方
　さて、公式・定理を頭に入れるためには、同時にそれを正しく使える力も養う必要があります。上述したように、高校数学の目的は「数学的な思考能力の涵養」であり、いくら公式や定理を頭に入れてもそれを正しく使えなければ問題解決は難しくなります。なので、同時に問題演習にも取り組みましょう。最初は教科書に載っている基本例題から、だんだんと練習問題、章末問題、そして問題集の応用問題へと段階を踏んでいきます。問題演習を通じて、どういったところでどんな規則がどのように使えるのか、またなぜそのように使えるのかということを自分自身で見極めることを心がければ、複雑な問題にも対応できるだけの発展的な思考はおのずと身についていきます。

⑷問題集
　チャートについては、使ったことがないので色と難易度の関係などよくわかりませんが、高校1年生の初期から使うくらいですから、Focus GoldやNew Action（名前はうろ覚え）などと同じようなものだとしておきます。私の高校では、日々の課題は教科書や学校の問題集（4STEP）、長期休暇の課題として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":["「","数学得意になる方法","」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/tlO_Y4UBTqPwDZPuiCYK","children":["$","div",null,{"className":"flex 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mb-1","children":"こんにちは。\nとても焦る気持ちわかります。\nただまだまだ伸び代がある、という前向きな考え方を持つことが実は1番大事だったりします。\n点数を50点と言わずもっと上を目指す方が個人的には楽しめると思います。\n気持ちの持ちようで10点でも20点でも変わると思ってください。\n\nまた、具体的な勉強法ですが、共テ形式の問題を解いたあとってどういった勉強をしていますか？\n点数が取れなくて落ち込んでるだけだとモチベが下がるだけです。\n他からも散々言われているかもしれませんが、解き直しが1番大事です。\n\n具体的にどうすれば良いかと言うと、例えば三角比の問題が最初の方から全然解けなかった。としましょう。そのときは分からなかった公式を教科書などで確認して、軽めの練習問題(教科書の例題とか、学校のワークとか)を1.2題解いてみてください。そうすればある程度は解き方を思い出せます。\n\n他に例をあげるとすると、整数分野(使う予定なかったらごめんなさい)で不定方程式が解けなかったら不定方程式の教科書の例題を解けば計算方法は基本一緒なので最後の2.3題は解けなくとも大体は理解できるようになるはずです。\nこのように、せっかく共テ用の問題を解いているならしらみ潰しにできないところの穴を埋めていきましょう。\n\n5.6回分くらいやれば結構変わってくるのではないでしょうか。\n\n上に書いたことは実力を底上げする方法ですが、本番当日でもできることも一応書いておきます。\n\n共テはとにかく時間配分が大事です。解けるかもしれない、と粘っているとすぐに時間切れになってしまうので、とりあえず後回しにする、という意識を持つのと持たないとで点数が10点以上変わると思います。とにかく自分が解けるものから終わらせていきましょう。\n\nあとは自分の気持ちの持ちようでいくらでも結果は変わってきます！\n\n(自分の話をすると、共テ1週間前にスランプに入って点数がいつもより20点くらい低くなるという非常事態が発生しましたが、本番は無理やりにでも自分の気持ちをやってやるぞ、という感じで上げて行った結果、本番ではほぼ最高得点を出せたので周りの皆もこんなもんなんだなという参考にしていただければと思います。あまり不安にならずに…！)\n\nまだ１ヶ月もあるのでぜひ目標達成できるように頑張ってください。応援してます！"}],["$","div",null,{"className":"flex 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