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13:I[3866,["212","static/chunks/212-70508e17017a12c2.js","231","static/chunks/231-5dc9f3acdba63b0c.js","171","static/chunks/app/search/%5Bquery%5D/page-1b78afd42da470a6.js"],"AdOnAdviceList2"] 14:Tdb5,共通テストの数学の対策ですね！ 質問者さんに加えて、共通テスト対策で数学の勉強を始める人向けに回答させていただきます。 まず始めに、教科書の例題を1a2bc全て解いてみて下さい。答えのみで途中式などは解説されていない場合がほとんどですが、まずは一通り解いてみましょう。 次に、その復習をしましょう。 解放が浮かばない・わからない場合は友達や先生に聞いたり調べたりしてみましょう。 続いて、基礎問題を演習しましょう。 学校指定のワークの基礎及び標準問題を解きましょう。(わたしはこれに加えて、チャート式の共通テスト対策ワークを使いました。かなり薄くて集中的に解き切りやすく、共通テスト受験者に必要な知識のみが扱われているので大変オススメです。) ここまでを、高3に入る前、遅くとも高3の5月までに終わらせることが目標です。 この後に関しては、なんとなくで他のワークやチャート式の問題集を始めてしまう人が多いかもしれませんが、過去問を実施するのが1番かと思います。 センター試験や共通テストの過去問を直近3年分を残して(共通テスト直前期に演習するため)演習しましょう。センター試験の代わりに、予備校が出版している前年までの予想問題が準備できればなお良いです。 過去問演習で、論理的に数学の問題を考えるプロセスを理解しましょう。 多くの数学のワークは、ただただ問題が書かれているのみで、誘導に沿って進める力や論理的思考力が試される共通テストとは少し傾向が異なります。 過去問を解いたところで、目標点数の半分にも満たない場合がありますが、全く問題ありません。自分は40点取れればいい方でした。 しかし、解き直ししたり復習してみると、実は80点以上取れたかもしれない、目標点が近いかもしれないと気づくかもしれません。その感覚が掴めれば、最高です。過去問演習及び復習は8月末までくらいには終わらせたい所です。 必ず行っていただきたいのが、過去問を解いた時間以上の時間をかけて、じっくりと復習や解き直しをして、間違えた問題の周辺の問題もともに復習したりワークで補填することが大切です。そうしなければまた同じミスをしてしまい、過去問演習の意味をなしません。 こう考えてくると、意外と時間がないことに気がつくかと思います。 今からでいいので、少しずつ始めてみましょう。 ただし、自分の志望校に必要な数学の得点割合を考えた上で取り組みましょうね。例えば私であれば、共通テストと二次試験の合算得点中、4分の1の得点が数学分野だったので、比較的比重を重めに勉強していました。共通テストのみであれば、そこまでやらなくても良いかもしれませんし、過去問演習を終了させる時期も1ヶ月後ろ倒ししても構いません。 その後は、自分が苦手とする分野をワークで復習したりしましょう。 以上、参考になれば幸いです！15:Td6f,こんにちは！プロシュートと申します。 数学の勉強法について紹介します！ まず、数cの分野が得意ということは素晴らしいです！しかし数cの分野が満点近いにも関わらず6割ほどということは数2bの分野が公式や定理の段階で苦戦している可能性があります。間違えた箇所を自分が使っている網羅系参考書で確認し印をつけておくと良いと思います。 全ての分野で7割以上正解できたらそれ以上は共通テストへの慣れで点数は上がっていくのでまずはそこを目標して下さい！！ ここからは模試や2次試験に向けた数学の勉強の仕方を紹介します！！ [勉強範囲] 理系ということで2次試験には数3cから多く出題されます(5題出たら3題は数3c残りは整数や確率といった具合) つまり数3cを制したものが受験数学を制すると言っても過言ではありません❗️ そして数3cの分野にはそれぞれ数1a2bと深い関わりを持った分野があります。 極限なら数列、複素数平面ならベクトル、平面上の曲線なら軌跡、微分積分も数2から始まっています。以上の分野を中心にやることが合格までの近道と言えます！(整数や確率は頻出ですが独立した分野なので個別に勉強が必要) [勉強方法] 次に勉強方法です。 ステップ1 まずは公式や定理を頭に入れ、網羅系参考書などを使い基本的な問題の解き方をマスターしましょう オススメの参考書は難易度別に 下:基礎問題精巧、黄チャート 中:青チャート 上:一対一対応の数学 などがあります。 ステップ2 次に1で手に入れた知識を運用する練習です、模試や次のレベルの参考書などで見たことない 問題に当たると解けなくなる人はここの練習ができてないことが多いです！ 具体的には まず問題を見る、この時点で解法が浮べばそのまま解きます。大抵は浮かばないので手を動かしてなんとか自分の知ってる解法が使える形に分解します。(例えばnの自然数が問題に含まれている時は1、2、3と小さい数を入れてみて規則性がないか実験してみる。複素数平面なら X＋Yiの形を代入して解けるのか、r(cosθ＋isinθ)の形を代入して解けるかなど、、) 今例に出したような手の動かし方を学べる参考書は少ないですが紹介します。 ・ハイレベル数学の完全攻略 ・世界一わかりやすい阪大理系数学合格講座 ・世界一わかりやすい京大理系数学合格講座 京大志望でしたら世界一わかりやすい京大理系数学を解くと良いと思います。 ステップ3 最後に計算です。微積などはここの割合が大きく、逆に整数や確率はステップ2の割合が大きいです。 一朝一夕で身につくものではありません、解法が頭に浮かんでも答えを見ず必ず答えまで出すようにしましょう。 最後に 国立は教科数も多く時間があってもあっても足りないと思いますがやらなければいけない事をリストアップし一つ一つ潰して行けば間に合います。頑張ってください！！！！16:Tdf5,大変ペースが早いですね😳しかし、授業を早く終わらせるためにペースが早いことは進学校の宿命でもあります！何とか食らいついていくしかないですね💦 さて、勉強の方針についてですが、他の科目との兼ね合いもありますので3つの段階に分けてお伝えします！ まず、1番低いラインです。これはいわゆるノルマでして、ある程度の成績(偏差値)を維持したいのであればこのレベルまで持っていく必要があるという段階です。 ・学校の授業で出てくる知識を理解する。 ・授業で何をやっているのかが分かる。 ・極めて基本的な問題がスラスラ解ける。 ここをクリアすることを大事にしてください。 意外と軽視されがちですが、ここがしっかりできて初めて問題集などで演習をしていくべきです。 次は、標準レベルの段階です。ここのレベルに1年生のうちにいけるかで、今後の勉強が変わってくると思います。このレベルをクリアできると偏差値は60台をキープできると思います。 ・基本的な問題をひねったような問題が解ける。 ・解法が見えない初見の問題に対して、問題文から分かることを知っている知識を使って出すことができる。 ・問題集における標準レベルの問題をある程度まで自力で解くことができる。 多少抽象的な表現になってしまいましたが、いわゆる標準レベルの問題と戦えるところまでくる段階です。イメージとしては、教科書の章末問題をある程度自力で解けるレベルだと思います。 最後の段階です。このレベルはいわゆる発展的な問題に対抗できるレベルでして、入試問題にも対応できる段階です。 ・標準レベルの問題をスラスラ解ける。 ・問題文を見ただけで解法が見える。 ・問題集の発展レベルの問題をある程度解ける。 ・入試問題も対応できる。 1年生のうちにここまで持ってくるのは至難の業ですが、目指す価値はあると思います。 この3段階において、苦手意識がある場合は最初の段階をクリアすることを目指しましょう。まずは授業で何をしているのか理解することから努めます。もし、理解できない場合は遠慮なく先生に聞くべきだと思います。そして、授業後に家で授業の復習をしながら教科書に出てくる練習問題を解いてみます。もし自力で解くことができない場合は、まだ授業の理解が不足している可能性がありますので、分からないところはどこか、なぜ解けなかったのかを原因究明するようにしてください。 すごく地味な作業になりますが、ここをコツコツやれるかで今後の成績の伸びに大きく影響します。 もし余裕があったら、週末などに問題集や参考書等を使って同じ単元の基本問題、および標準問題に挑戦してみてください。標準レベルの問題が解けなくても、解答を見て、何をやっているのか、どう考えれば解けたのかが理解できればこの段階においては十分だと思います。 長くなりましたが、まずは基礎的なところからコツコツ進めていってくださいね！ 17:Tc0e,今年度の共通テストで数B範囲が満点だった者です。統計と推測という分野は仕組みが難解なわけではなく、応用問題の幅もほとんどありません。共通テストで出題されるのは、せいぜい教科書傍用問題集の最終問題レベルです。しかし、この分野は他の分野と少し系統が異なり数学が得意な人でもこの分野だけはあまり得意でないという人も見受けられます。この分野は他の分野と比べて、本質や仕組みの理解、解法や公式の暗記が重要になってきます。 　そのため、今の時期に１週しておくことをお勧めします。短期集中で取り組めば1週間前後で大方完成するはずです。その後は模試の前日に軽く確認し、もし間違えた問題があればその復習をする程度で問題ないでしょう。 　 　共通テストにおける数Bの選択問題は年度によっては、他と比べて数列の難易度が高かったり、ベクトルの難易度が低かったりします。そのため、数列、統計的な推測、ベクトル、平面上の曲線と複素数平面のすべての分野を完成させておくことが好ましいです。ある程度どの分野を選択するのかは決めておいた方が良いですが、最終決定はその場でくらいの気持ちでいてください。そこで数B全範囲の早期に履修しておく安心です。また、先に統計と推測を終わらせておくことで模試でも早い段階からかなりの高得点が狙えます。模試で早いうちから良い判定を取っておくことは心に余裕をもって受験生生活をおくることに繋がります。 　東京大学を目指す生徒にとって共通テストで高得点を取ることは最低ラインになることと思います。数Bは大問選びを間違いなく行れば満点を取ることも容易のはずです。しかも統計的な推測は先述の通り応用問題にも幅があまりなく、最も満点が狙いやすい分野であると考えます。確かに数Ⅲは非常におもいため焦る気持ちもわかりますが、後回しにして後であわてるよりは時間のあるこのタイミングで完成させておいた方が良いです。現時点で数ⅡBを終わらせることのできているあなたなら春休み中に完成させることができると思いますよ。また、一度数Ⅲに入った後に数Bに戻るというのは余計に負担が重くなるような気がしています。 　ちなみに数Cは終わっていますか？数Cの知識は数Ⅲを学習していくうえで必要になりますので数Cも可能な限り早めに終わらせてください。今後の数学の学習スケジュールは数B（統計的な推測）⇒数C⇒数Ⅲで進めるとよいでしょう。数Ⅲに遅くとも夏休み前までには入ることのできる学習計画を立てると良いと考えます。18:Tc91,私も数学が苦手な人間でした。 そういう意味でこんな問題解けるようになるのか？と不安になった記憶があります。 数学や英語は成績が上がるまでに時間がかかる科目です。 基礎を積み上げて盤石にし、その上で標準レベルの問題(模試や入試等でよく出てくる典型的な問題)を解けるようにしていく必要があります。その訓練がある程度形になると、おそらく数学への苦手意識は解消されると思いますので、このレベルまで持ち上げられるように努力しましょう。 基礎を固めることに置いては、まずは教科書の例題を参考にどういった動きをしているのか、何をしようとしているのかを1つ1つ丁寧に追って理解します。 その上で、同じレベルの練習問題などを、上で理解したことを参考にしながら自力で答えに持っていくことができるか試します。教科書の練習問題や参考書に載っているようなその単元におけるごく簡単な問題をまずはスラスラ解けるように何度も繰り返してください。 その後、上で理解した知識を駆使した基礎を少し発展させたような問題を解く練習をします。 ここまでできて、基礎は完成です。 続いて、標準問題です。 入試までに発展レベルを解けるようにならなくては！と焦る受験生は多くいますが、本質は違います。 案外、この標準レベルの問題がきちんと解けるか否かで変わってくるものです。 いろいろな参考書や模試、本番の入試でよく見る問題が多いために軽視されがちですが、ここをきちんと満点もらえる答案を作れるか、これが合否を左右するといっても過言ではありません。 では、それはどの問題か？と聞かれると表現しにくいですがおそらく参考書では「標準」とか「★★(発展問題が★★★だった場合)」みたいな表現をされていると思います。教科書で言えば、章末問題の後半にあるような問題です。 このレベルの問題は、与えられた条件から基礎で理解した知識を使って、分かっていること(条件から言えること)を書き出します。 その上で、基礎で演習したような動きを繰り返して解いたり、他の単元の知識を使って解法を編み出していくことになります。 はじめは動けないと思うので、解答を見ながらでも構いません。問題から与えられた条件をどのように読み取り、それをどのように噛み砕いていくのか、その動きを追って何をしているのかを理解してください。 その理解が済んだら、自分できちんとノートに記述して実際に答案を作ってみてください。 この繰り返しです。 数学が苦手ですと、勉強するのも嫌になってくると思います。それでも、諦めずに1つ1つ丁寧にこなしていってくださいね！ 19:T128f,高2の段階で河合共通テスト模試において7割の得点率を記録されたんですね。まずはその努力を評価したいと思います。東大理1を目指す上でこの得点率がどのような意味を持つのか、そして今後どのように改善していくべきかについて、同じく東大を受験した者として、現実的な視点からアドバイスさせていただきます。 【1. 現状の評価】 東大理1は、日本の大学受験の中でもトップクラスの難易度を誇ります。そのため、共通テストでの高得点は必須条件の一つです。東大理1合格者の多くは、共通テストで85%以上、場合によっては90%以上の得点率を目指しています。現段階での7割という得点率は、率直に申し上げると、特別良くもなく、悪くもなく、といった進捗でしょう。 【2. 現在の得点率の位置づけ】 高2の段階で7割という得点率は、決して低いものではありませんが、東大合格を目指す場合には、目標点との差が大きいことを認識する必要があります。この差を埋めるためには、以下のような戦略的なアプローチが求められます。 【3. 弱点の分析と克服】 a. 科目ごとの得点状況の分析 まずは、どの科目で得点が伸び悩んでいるのかを詳細に分析してください。特に二次試験のことも考慮すると、数学や理科といった理系科目での得点率が文系科目に比べはるかに重要です。これらの科目での得点が低い場合、基礎力の見直しや、応用問題への対応力を強化する必要があります。 b. 基礎力の強化 基礎が不十分である場合、応用力が発揮できません。したがって、基本問題を確実に解けるようにし、ミスを減らすことが第一歩です。教科書や基礎問題集を徹底的に復習し、弱点分野を一つずつ潰していくことが大切です。 c. 演習量の増加 模試は本番の縮図ですので、模試と同じ形式の問題を多く解くことで、試験慣れすることが重要です。特に、時間配分を意識しながら問題を解く練習を繰り返し行うことで、本番でのパフォーマンスが向上します。 【4. 学習計画の見直し】 現状を踏まえたうえで、今後の学習計画を見直すことが必要です。 a. 長期目標の設定 東大合格を目指すためには、共通テストで85%以上の得点を目標とすることが必要です(そもそも足切りの点数が高い年だとこのくらいの点数となることもあります)。この目標に向けて、逆算して学習計画を立てましょう。 b. 短期目標の設定 長期目標を達成するためには、短期的な目標を設定し、段階的に達成していくことが重要です。たとえば、次の模試では8割を目指す、特定の科目での得点率を10%上げるなど、具体的な目標を設定して取り組むことが効果的です。 【5. メンタル面の強化】 受験勉強は長期戦ですので、メンタルの維持が非常に重要です。現状の得点率や毎回のテストの点数に過度に一喜一憂ことなく、前向きに取り組む姿勢を持ち続けることが大切です。成功体験を積み重ねることで、自信をつけていきましょう！ 【6. 最後に】 高2の段階で河合共通テスト模試で7割という得点率は、東大理1合格者の基準からするとまずまずの状況と言えますが、まだ改善の余地が十分にあります。これからの1年間で弱点を克服し、得点を着実に伸ばしていくことで、合格可能性を大きく高めることができるでしょう。 過去には、あなたより成績が良かったにも関わらず、本番で不合格になった人もいれば、逆に成績があなたよりはるかに悪かったにも関わらず、1年間ひたむきに努力して、余裕の合格を掴み取った人もいます。結局、評価されるのは本番時点での成績のみです。今回の点数に一喜一憂することなく、自分の強みと弱みを知るための材料として活用しましょう。 しっかりと自己分析を行い、計画的に学習を進めることを心がけ、ラスト1年、最後まで諦めずに頑張っていきましょう。努力を続けることで、必ず成果が現れるはずです！東大の先輩として、あなたを後輩として迎え入れられることを心より祈っています。2:["$","main",null,{"className":"px-4 pt-4 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items-center py-4","children":[["$","div",null,{"className":"flex-1","children":[["$","div",null,{"className":"mb-1","children":"数学ほぼ初学者に数学のルートを教えてください"}],["$","div",null,{"className":"text-xs text-caption line-clamp-2 mb-1","children":"私も数学が大の苦手で、3年初めの共通テスト模試では40点ぐらいだったのが勉強し続けたら本番では8割取ることができました。\n数ⅠAはどんなに数学が得意な人でも落としてしまう引っ掛け問題が多いです。(医学部に行った知り合いも数IIBでは満点取れても数ⅠAでは中々取れていませんでした)それは大問1の必要十分条件や、データの問題です。これらの問題が取れれば周りと差をつけることが出来ます。理解すれば簡単ですが、数学っぽくないのでみんな敬遠してる印象があります。この分野は早めに完璧にしておきましょう。その他の問題は問題演習を繰り返せば対策できます。また、センターと代わって共通テストの数ⅠAは会話文が多く、問題形式に慣れるのも大切です。共通テストの数学は特殊なので、共通テスト用の問題集を使うのが効率いいかなと思います。対話式はありませんが、求められていることは同じなのでセンター過去問もかなり使えます。\n私は高３の1年間、週に3回ほど過去のセンター模試の過去問を解いていました。(塾の先生に頂いていました)沢山の問題を解くことで、パターンがわかり、最終的にどんな問題にも対応出来るようになったと思います。共通テストはいきなり傾向変えてきたり、予想問題と全然違うことがあったりします。たくさん問題を解いて、どんな出題のされ方でも対処できるようになれば強いです。\n共通テスト2年目で、共通テスト対策の問題集がたくさん出版されていると思います。これらの問題集を解きまくりましょう。まだ難しい場合は学校の問題集(基本的な)を解いて、基礎力を付けてください。青チャートなどはする必要ないと思います。難しい問題ではなく基本的な問題を応用出来るようになった方がいいです。"}],["$","div",null,{"className":"flex mb-1","children":[["$","svg",null,{"stroke":"currentColor","fill":"currentColor","strokeWidth":"0","viewBox":"0 0 24 24","className":"text-subPrimary 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items-center py-4","children":[["$","div",null,{"className":"flex-1","children":[["$","div",null,{"className":"mb-1","children":"高二の勉強量"}],["$","div",null,{"className":"text-xs text-caption line-clamp-2 mb-1","children":"こんにちは！九大医学部のものです。\n\n私も高一の駿台第3回の時は東大理一はC判定で、高二からB判定、高三から模試ではA判定が出るようになりました。\n\n高二ということなので、これからの勉強次第で結果は左右されますね。\n\n私は休日は13から14時間、平日は授業を除いて5,6時間ほどしていました。\n\nまた、チャートが終わったのであれば、大学への数学の新数学スタンダード演習や月刊大学への数学がオススメですよ。前者は標準的な問題の演習になりますし、月刊大学への数学は分野ごとに標準問題から難問までのっていて、興味深い問題も多くあります。コラムなどは思考力増強にも役立ちます。\n\nそして、その後は新数学演習や入試数学の掌握、過去問演習などがおすすめです。しかし、入試数学の掌握はかなり難易度が高いので、ものにできたとき得られるものは大きいですが、中途半端になる危険もあります。そのため、かなり数学力に自信がついて、他の教科も心配なく3年春位に始められるならやってもいいと思います。\n\n数学はある程度演習量がものをいいます。勉強をこなすとともに勉強の質も上がっていくものなので、まずは勉強量をこなすよう頑張ってください！応援しています！"}],["$","div",null,{"className":"flex mb-1","children":[["$","svg",null,{"stroke":"currentColor","fill":"currentColor","strokeWidth":"0","viewBox":"0 0 24 24","className":"text-subPrimary 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mb-1","children":"特に問題ないかと思います。が、少し補足を。\n\n国語\n漢文も参考書を一冊完璧にするぐらいでないと本番無駄な失点をすることになります。私は高校で配られた教科書を使いました。また、一橋国語の近代文語文は古文漢文の知識も必要なので古文漢文は侮らないでください。\n\n英語\n単語と文法はこれで完璧にできると思います。が、共テも一橋の2次もそんなに難しい単語や文法は出してきません。それよりも、英文を読み慣れるのが大事だと思います（特に共テリーディング）。教科書や参考書の文章をたくさん音読しましょう。おすすめの長文の伸ばし方は別の投稿に書いているので参考にしていただけると幸いです。\nリスニングは今からやらないと高3の1年でできるようになるのは正直難しいです。海外のYouTubeなどを見て楽しく英語の音に慣れていき、高3になったら共テ英語用の参考書を2冊ぐらいやるといいと思います。海外の子供向けのアニメなどを英語字幕付きで見れば力になると思います。\n\n数学\n1Aは受験生としても戦えるレベルです。このまま高3になったら9割も夢じゃないですね！正直うらやましいです。私も数学は苦手でしたが、数学は正直練習量だと思うので、地道に問題演習をすれば伸びると思います。私は高2までは学校で配られた問題集と青チャートを解いていました。高3になってからは九州大や北大の過去問を高校の先生がまとめてくれたものを解き、20ヶ年のa,b問題を解きました。共テに関しては慣れだと思います。計算の遅い私は時間配分と問題を捨てる決断の速さを鍛えて傾向に慣れてなんとか耐えました。そろばんを習っていたとのこと、計算はきっと早いでしょうから、解き方を覚えれば（その上で誘導に上手く乗れれば）全部解き切ることも可能だと思います。\n私には合わなかった方法ですが、数学の先生は問題のパターンごとに解法の要点を書いたノートを作ることをおすすめしていました。A5サイズぐらいのノートに作るといいそうです。もし良ければ試してみてください。\n\n頑張ってください。応援しています。"}],["$","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":"センター過去問(数1A)でひどい点数を…"}],["$","div",null,{"className":"text-xs text-caption line-clamp-2 mb-1","children":"こんにちは！\n大阪大学経済学部のK-ponです。\n質問の回答ですがまずおすすめの勉強ですがやはり高2までは苦手な範囲を出来るだけつぶしておくのが大事です。\nセンター試験はもちろん阪大の数学もさほど高度なレベルの数学力は求められてません。むしろ全範囲の基本的な数学の力が求められています。(阪大文系数学は様々な範囲の問題が出る)\n具体的な勉強法ですがチャートなどの網羅系の参考書で苦手な範囲を徹底的に勉強するのが王道ですが一番良いと思います。(センターだけでなく二次試験にもつながります)僕自身も2年まではチャート以外の問題集は特に解いていません。\nまた、2年までにとっておく目安の点数ですが僕は高2の一月のセンター試験同日受験で数学1Aが確か70点代前半くらいだった記憶があり、高3の当日で98点だったので(これは完全にまぐれですが笑)まずは70点を目標にしてみたらどうでしょうか？80点ならなお良しという感じです！\n勉強頑張ってください！"}],["$","div",null,{"className":"flex mb-1","children":[["$","svg",null,{"stroke":"currentColor","fill":"currentColor","strokeWidth":"0","viewBox":"0 0 24 24","className":"text-subPrimary mr-1","children":["$undefined",[["$","path","0",{"fill":"none","d":"M0 0h24v24H0V0z","children":[]}],["$","path","1",{"d":"M12 6c1.1 0 2 .9 2 2s-.9 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items-center py-4","children":[["$","div",null,{"className":"flex-1","children":[["$","div",null,{"className":"mb-1","children":"センター同日模試何割とったらいい？"}],["$","div",null,{"className":"text-xs text-caption line-clamp-2 mb-1","children":"はいどーも。あおいです！\n\n\n*東大以外の方は、以下の点数の9割程度を取れれば大丈夫です。\n\n\n\n現中3なのにセンター同日を受けるなんて素晴らしいですね。中高一貫校の方には、釈迦に説法かもしれませんが、テストの緊張感に慣れてくださいね。\n\n\n\n東大志望で来年高1であれば、\n\n①数学1A 6割\n 集合の範囲は難しいですよね。用語をきちんとおぼえてのぞみましょう。\n\n②数学2B 5割\n 近年、問題が難しい上に分量が多いです。\n\n③国語 6割\n 現代文をきちんと抑えましょう。\n\n④英語 7割\n 一番まともに戦える科目です。\n\n\n以上です。高2の夏休みの段階の目標点数を以前に回答しましたので、それも是非参考にしてください。\n\n\n"}],["$","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",[["$","path","0",{"fill":"none","d":"M0 0h24v24H0V0z","children":[]}],["$","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 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