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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-0c24408cf8b6c627.js"],"AdOnAdviceList2"] 14:T1575,自分は東大生ですが、周りには京大生も多く、ともに勉強してきました。その経験をもとに、少しでも役立つアドバイスができればと思います。以前書いた回答と一部重複する部分がありますが、ご了承ください。 まずは私が行ってきた数学のルートを紹介し、それを一般化したいと思います。 1 FGを2周と間違えたところ少し 2 ハイ完を3周 3 鉄緑会東大数学問題集 一般化すると、 1 数学の解法をしり、実際に使える段階まで持っていく。 2 高度な問題に触れ、解法の使い方、応用方法、難問へのアプローチを勉強する。 3 入試で戦略的に得点する方法を過去問を用いて研究する 数学は、この流れに沿って勉強することで、つまずくことなくスムーズに成績を伸ばせます。 数学に苦手意識を持っていると、これからより多くの難問に立ち向かう受験生にとって少し不利になります。いろはさんは、解法を学ぶ段階を丁寧にこなしてきたと思うので、次はその解法をどのように活用するかを考える段階に入っているのではないでしょうか。 解法ツールの使い方を学ぶことは、大工さんやアーティストが自分の道具と向き合い、それを駆使してより高いレベルへと進化していく作業に似ています。では、具体的にどのようにするべきか、一つの案を提案させていただきます。 一つは、自分の実力よりも少し上の良問に触れ、思考力を鍛えることです。良問とは、単なる計算問題ではなく、解法ツールの使い方が画期的であったり、他の問題にも応用できる解法が含まれている問題のことを指します。オーバーワークを気にされているようなので、量が少なめだが効果が絶大なハイ完をお薦めさせていただきます。 * 数1A2Bと数3Cの二冊構成で、各巻約40問程度の問題が収録されています。 * 一見、問題数が少ないように感じるかもしれませんが、各問題は有名大学の過去問から選ばれ、重要なテーマについて詳細な解説が付いています。 * フォローアップ問題も充実しており、理解を深めながら横の広がりも学べます。 具体的な所要時間(目安) 1周目 1問解くのに約20分かかります。さらに、解説を読んで理解し、フォローアップ問題(追加問題)を解くのに20分強かかります。 2周目 1問解くのに約15分。同様に、フォローアップ問題や解説の確認に15分ほどかかります。 3周目 1問を約20分で復習できます。間違えたことがある問題だけやりました。 勉強方法 新しい考え方などがたくさんあったため、ルーズリーフに解き、新しく知った箇所をノートの下の方にまとめて常に復習できるようにしました。 合わせて85問ほどだったと思いますが、これなら1日3問ずつ進めても1ヶ月かかりません。私は1日4問ずつ解き、2周しました。残りの期間は、入試までの間に間違えた問題を1日2問程度復習していました。 『ハイ完』は、思考方法や難問へのアプローチを体系的にまとめており、数学の理解が深まる参考書です。個人的に非常におすすめなので、ぜひ手に取ってみてください。ただし、解説が非常に詳しいため、丁寧に取り組むと時間がかかることを念頭に置いておきましょう。 せか京の前にやるべきか。 『せか京』は、京都大学の過去問題集であり、レベルが高めです。しかし、実際に時間を測って過去問演習をするにはあまり向いておらず、立ち位置としては『ハイ完』に近い問題集だと思います。(難易度的には『せか京』のほうがやや高めかもしれません。) どちらも非常におすすめの問題集で、周りの京大生の中にも両方取り組んでいる人がいました。特に『ハイ完』は、他の参考書と比べて分量が重すぎず、要点が凝縮された思考力を鍛える問題集なので、ぜひ取り組むべきだと思います。ここで培った思考力は、東大数学を前にしても決して輝きを失いませんでした。各科目とのバランスを考えながら取り組むのが良いと思います。 物理は非常に順調に進んでいるように思えます。波、特に波動は難しく感じることが多いですが、結局のところ、多くの問題は位相差に帰着するように思います。 近似の使い方に慣れ、ぜひ多くの問題演習に取り組んでみましょう。波は問題演習が少なくなりがちなので、意識的に問題を解くことが大切です。結局、波動に関してやっていることは同じだと気づければ、もうそれは苦手ではなくなるでしょう。また、公式を単に覚えるのではなく、一度数学的に厳密に証明してみることで、理解が深まり、見通しが良くなることもあります。ぜひ試してみてください。 応援してます!15:T11a6,こんにちは!RIZと申します。 今回は夏休みに一番時間をかけた数学で点数が取れなくて悔しいとは思いますが、間違えた問題についてはしっかり復習して、もし本番で出題された時に間違わないきっかけになったと前向きに捉えましょう!あくまで模試は練習ですからね。 さて、数学の学習方法についてですが、まず数学は3つ大事な要素があります。1つ目が計算能力です。これは言わずもがなですね。2つ目が解法パターンを覚えていることです。典型的な問題の解き方を知っているということですね。最後3つ目が思考法です。これはある問題に対する解法を考えるときの過程ですね。「なぜ」その解法で解くのかということです。 以上を踏まえて、今回の模試では何が不足していたから出来なかったのか考えましょう。例えば時間が足りなかったとすれば、計算が遅かったのか、解法を思いつくまでに時間がかかったのかなどが挙げられますし、単純に解き方がわからなかったとしたら、その時答えを見て理解できた場合は3つ目の思考法が足りなかったと考えられますし、もし答えを見ても理解できない場合は2つ目の解法パターンの把握がそもそもできていないことが考えられます。ここで不足点を洗い出して今後の学習の糧にしましょう。 以下では、上記の3つの要素のうち、特に意識しないと習得できないであろう3つ目の思考法にフォーカスしてお話しさせて頂きます。夏休みの学習で多くの時間を割いたということは、恐らく2つ目の基本的な問題の解法は頭に入っている状態だったけれども、模試などの初見の問題になると解けなくなるという状態ではないでしょうか。(もし違ったら申し訳ないですが、今回はその状態を前提にします。違う場合はコメント欄で教えてください。)この時今までの学習で見直してほしいのは、ある問題に対して、「なぜ」その解法で解くのかしっかり理解していたかということです。例えば「自然数に関してある命題を示せ」といった問題があった時にその問題が解けなかったとします。そこで解答を見ると、数学的帰納法で解いていたとします。こうなった時に、単純に解答で数学的帰納法が用いられていたから、こういう問題は数学的帰納法で解けばいいのかと理解するだけではいけません。なぜ数学的帰納法で解くのかを考える必要があります。それは今回の場合、自然数という条件かつ証明問題であることから、ひとまず数学的帰納法を疑ってみるという思考法が存在するからです。他にも図形問題が出てきたら、①幾何的(図形の性質)に解くのか、②座標に置いて解くのか、③ベクトルで解くのか、などを考えたり、といった思考法も存在します。これらの例はとても単純ですが、意外とこの「なぜ」といったところまで考えていない人が多いです。この場合、単純に解法を暗記しているだけなので、すでに解いた問題は解けるものの、類題になると手も足も出ないという状態にも陥りかねません。数学はこのように、ある具体的な事例から、抽象的な「思考法」を考えることがとても重要です。この思考法は一般的に使えるので、初見の問題でも条件から適切な解法を選択することができるようになります。なのでもし今回の模試が出来なかった理由が、この「思考法」という要素が欠けていたからであれば、今まで使っていたテキストなどを見直して、「なぜ」その解法で解いているのか説明できるようにしてみると良いと思います。 最後になりますが、阪大の文系数学は基礎的なレベルの問題が多いです。今からでも十分間に合います。まずは焦らずに自分が間違えた理由を分析して、特に「なぜ」を考えて勉強してみてください。ご質問等ありましたらコメント欄でお願いします!16:T10c3,こんにちは! 私は、良問の風と重要問題集のどちらもに取り組みました(重要問題集は学校で配布されたため)。その上で結論から言うと、私は良問の風は挟んだほうが良いと考えます。以下に、その理由ともし使うことにされた場合の使い方について書きます。 【理由】 理由は二つあります。 一つ目はシンプルで、セミナーの基本問題と重要問題集の間には結構なレベルの乖離があるという印象があるからです。セミナー物理は見たことがありますが、基本問題は基礎をとにかく固めるためのもので、教科書の内容をしっかり定着させるのが目的というイメージがあります。一方で、重要問題集はA問題だけでも解けるようになれば、ある程度のレベルの大学の入試には対処できるような、比較的レベルの高い問題集です。この二つの間にある壁は結構高いので、まず良問の風で肩慣らしをしたほうが結果的に重要問題集までを早く完了させられるのではないかなと思います。 二つ目は、「思った以上に解ける」が次にやるべき問題集のレベルとして最適だからです。私自身の経験ですが、問題集を買うときなどに、何を言っているのかちんぷんかんぷんな本を「これを読み終わって理解できたころには自分は先のレベルにいる」などと意気込んでしまうことがありました。そういうときに、私は結果読み終われたことがありません。半分くらい解ける問題集は、ちょうど本の中に今自分がわかっていることと、もう少しでわかりそうなことが混在している証拠です。ちょっと頑張ればわかりそうなこと、は、少し頑張ったところでどうにもならそうなものよりも食指が動きやすく、その結果として遠回りに見えても一番の近道となります。そのため、8, 9割解けてしまうという感じでないのならば、今のまま良問の風を進めるのが個人的にはおすすめです。 【利用法】 まず注意してほしい点として、問題集だけやるのはよくないということがあります。物理は公式などは少ないですが、今後いろいろな問題を解いていくうえで、重要な例やより高度な考え方なども武器として手にしていく必要があります。それは問題集だけで得るのはかなり苦しく、必然的に参考書が必要になります。良問の風をやるなら、それにあったレベルのインプットも同時並行で進めるといいかもしれません。私は「物理のエッセンス」や、これはちょっとマイナーですが「折戸の独習物理」という本などを使ってインプットをしながら、良問の風でアウトプットしていました。 良問の風は、問題集自体薄い反面内容は濃く、解き終わったときに得ているものが多いです。そのため2周以上はやるのがおすすめです。具体的には、一周目はとにかく考え方や解答の核を掴むために、解説を読んでしまってもいいからやり通す、二周目は自力で解いてみて丸付けのときにポイントの確認、最後に二周目で解けなかった問題を解きなおす、とかです。 蛇足ですが、重要問題集は「名問の森」という良問の風の後のシリーズと難易度がかぶります。そのため、良問の風が何となく気持ちよく解けたり、重要問題集が肌に合わなかったりしたら後者を使うとよいかもしれません。 いろいろ書きましたが、良問の風をすっ飛ばすのももちろんありです。セミナーの基本問題の後に良問の風が思ったより解けているというのはセンスの証拠ですし、どんどん先に行ってみてつまずいたら戻ってくるのも全然問題ありません。ここで書いたことが少しでも判断を助けられればと思います。頑張ってください17:Tf72,数学の応用問題を解くには二種類の力が必要です。 ㊀定石 公式等の理解 ㊁定石 公式等を使ってどう問題を解くか考える力 もし㊀ができていないと感じているならば チャートやその他の問題集を使って 分野別に勉強しましょう。 ㊀はできているならば 融合問題を解くことで 考える力を養いましょう。 もし融合問題が見つからないというならば Googleで 電数と調べてみてください。 各大学の過去問などが載っている 数学のサイトがあります。活用してみてください。 しかし”考える力”とはなんなのか 次の問題を解く際の僕の思考回路をお伝えしながら解いていこうと思います。 問題 Tan1°は有理数かどうか(2006年 京大) 僕の頭の中 ㊀「三角関数かー 確信はないけどおそらく無理数やろうなあ、、 背理法かなんかで証明すればええんかな、、?」 ここまでは誰でも閃きそうですね。 ㊁「有理数と無理数の話やから 分数うまく使って背理法やろうなぁ」 この発想は rute2の無理数証明での定石から思いつきます。 ㊂「tan=a/bでおいてもどうしようもないなあ。 cos=b/rute a2 b2になるだけやしなあ。」 この発想から逃れるのは少し難しいかもしれませんが、何度か試すと これじゃダメだと気づくはずです。 ㊃「ならどうやって分数の話に持ち込もうかな、、 あっ! tanの加法定理って分数じゃなかったっけ!」 これは日常的にしっかりとtanの加法定理を意識できているかどうかですね。 ㊄「じゃあどーせ背理法やし tan1°を有理数として 加法定理使ってみよかな。 tan(1-0)=tan1-tan0/1-tan1tan0=tan1 あれ 元に戻ってもた。」 ここでのポイントはtan1を有理数として背理法を使うことですが、これは㊁から明らかですよね。rute2=a/bっておいて背理法するでしょ? ㊅「次tan2はどうやろか tan2=tan(1 1)=tan1 tan1/1-tan1tan1 あれっ? tan1が有理数なら tan2も有理数になってもたぞ!?」 ここが最大のポイント! 整数の問題全般に言えることですが、方針がたちづらい時は 数を増やしたりして実験しましょう。 ∴例えば nが関わる問題なら n=1やn=2を代入してみるのです。 ㊆「tan3=tan(1 2)=... tan6=tan(3 3) これ続けてったらtan@全部有理数になんね? ってことはtan60も有理数なってまうやん!」 決定的な一打です。 ㊇「ならtan1が有理数ならtan60も有理数なるってこと示して終了やな!」 僕の思考回路を砕いて説明しました。 この問題は入試において有名な難問ですが、 所詮はこの程度です。 思考回路に特別なセンスが感じられるところありましたか? ないでしょう? 多くの定石を身につけていれば必然的にこのように解くことができるはずです。 自習で融合問題を解く際、わかってもわからなくても 自分で思考のフローチャートを書きながら解いてみてください。 もし問題が解けたなら 解答をみて 自分のフローチャートと見比べてみましょう。 問題が解けていないならば どこの発想が足りなかったのかしっかり分析しましょう。 長くなりましたが最後にまとめるならば 「この問題解けない! 解答みよ! 」だけはやめましょう。 「この問題 ここまではフローチャートかけたけど どうしてもここから進まない、、 解答みて どの思考が足りなかったか確認しよう、」 こうしましょう。 まだまだ時間はあるので 頑張ってください!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":["「","良問の風理系数学","」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/mN0AWf8g1CPd8zN6Ht3c","children":["$","div",null,{"className":"flex items-center py-4","children":[["$","div",null,{"className":"flex-1","children":[["$","div",null,{"className":"mb-1","children":"良問の風を挟むか挟まないか"}],["$","div",null,{"className":"text-xs text-caption line-clamp-2 mb-1","children":"現在の進捗状況にもよりますが、個人的には要らないと思います。\n\n 年によってだいぶ難易度の変化がありますが良問の風レベルの問題はまず出てきません。\n\n そもそも早稲田の入試は数学勝負みたいなところが大きいので現在苦手としている数学により多くの時間を割くべきだと思います。\n\n 仮に良問の風に手をつけるのなら一学期の半ばまでに一通り終わらせて夏前には重要問題集での演習を始めるべきです。\n\n 物理に関して言うと何回も何回も同じ問題を繰り返し演習することで得られる力が大きいのでやはり今の時期から繰り返し重要問題集をやるべきではないかと思います。\n\n 僕の場合は物理で高得点をとりに行く必要があったので標準問題精巧まで手をつけましたが合格平均程度であれば重要問題集で十分対応可能です。\n\n重要問題集はA問題とB問題でかなり難易度差があるのでA問題は夏が終わるまでにB問題は年明け前までに解けるようになっておくと良いと思います。\n\n 学校の授業で物理がどのあたりまで進んでいるかは分からないのですが夏前には電磁気まで終わらせておきたいです。\n もし夏前までに学校で電磁気が終わらないようであればYouTube等で先取りしておくといいでしょう。\n 個人的には「ひぐま」と言う人がオススメです。\n\n 夏休みはガッツリ演習に当てたいのでそこまで基礎理論は完成させて下さい。\n\n たまに微積物理に手をつけようとする人がいるのですが独学で習得するのにはかなりの労力がかかるので実践で使うのはオススメできませんが理論を学ぶ上では強い武器となるります。   \n ちなみに上にあげた「ひぐま」さんは微積物理を扱っているのでこれから電磁気をやるのであれば是非見ておきたいです。\n\n 受験生はなぜか波動分野を嫌って避ける人が多いのですが高校物理で最も簡単な単元なので軽視しない方が良いです。\n\nこれは数学にも言えることですが早稲田理工の問題はそれこそ東工大あたりと比べても遜色ないレベルです。\n\n ですのでそれこそ東大あたりの問題に手が出るレベルになっていないと軽く捻られて終わってしまいます。\n\n 英語に至っては難しすぎてどうせ誰も取れないので割り切って数学と理科の比重を上げると良いと思います。\n 勉強頑張って下さい。"}],["$","div",null,{"className":"flex mb-1","children":[["$","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":[]}],["$","path","1",{"d":"M12 6c1.1 0 2 .9 2 2s-.9 2-2 2-2-.9-2-2 .9-2 2-2m0 10c2.7 0 5.8 1.29 6 2H6c.23-.72 3.31-2 6-2m0-12C9.79 4 8 5.79 8 8s1.79 4 4 4 4-1.79 4-4-1.79-4-4-4zm0 10c-2.67 0-8 1.34-8 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items-center py-4","children":[["$","div",null,{"className":"flex-1","children":[["$","div",null,{"className":"mb-1","children":"良問の森の使い方"}],["$","div",null,{"className":"text-xs text-caption line-clamp-2 mb-1","children":"解いてみて解ければいいですが、ある程度考えて解けなかったら解答を見てしっかり理解しましょう。一つ一つの式について何故そうなるのかを考えましょう。考えてもわかなければググるなり聞くなりして解決しましょう。たまに聞いても納得できない、わからないことがありますが、その時は何がわからないのかをチェックしておきましょう。賢くなった未来の君ならわかるかもしれません。理解できたとおもったら、何も見ずにもう一度解答してみましょう。ちゃんと解けたら次の問題に行きます。それを何周もします。3周やったからオッケーとかありません。自分がこの問題集はものにしたぜと思えるくらいやりましょう。あとやっていて身についている感じがしなければ、名門の森から良問の風にランクを落としましょう。もし良問の風でも難しいならさらに基礎的な問題集にしましょう。"}],["$","div",null,{"className":"flex mb-1","children":[["$","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":[]}],["$","path","1",{"d":"M12 6c1.1 0 2 .9 2 2s-.9 2-2 2-2-.9-2-2 .9-2 2-2m0 10c2.7 0 5.8 1.29 6 2H6c.23-.72 3.31-2 6-2m0-12C9.79 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items-center py-4","children":[["$","div",null,{"className":"flex-1","children":[["$","div",null,{"className":"mb-1","children":"良問の風はセンター対策につながるか"}],["$","div",null,{"className":"text-xs text-caption line-clamp-2 mb-1","children":"初めまして\n\n物理をセンターで使うということで理系選択者ということで話を進めますね\n\n結論としては、使い方を間違えなければ対応できます\n\n物理という学問は最初の一手、概念理解の重要度がとてつもなく高いものです\nつまり、問題を解きまくって、解答に慣れて、類題を解けるようになって、、という勉強法では少し状況が変わった時に(その少しの程度は本人の理解に依ますが)非常に高い確率で何をしたらいいのかわからなくなります\n\nなんで、なんでその解法を取ったかの理解が重要ですが、理解すればわかりますがほとんどが定義通り、ルーティンどおりであることがわかります\n\n例えば力学で言えば、①注目する物体を【1つ】決める②その物体とそれにかかる力を図示する かかる力は遠隔作用(重力、電気力、磁気力のみ)か、近接作用(物体に【直接触れている部分からかかる力】)のみ ③その力をx成分、y成分(必要ならばz成分)に分け、各方向で運動方程式を立てる(つりあいの式は運方のa=0バージョン)\n④そこから加速度aをだす ⑤aが出ればv,xも求まる ⑥他の保存則の式を立てる\nというようにするルーティンどおりにやればどの問題も解けるようになっています 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items-center py-4","children":[["$","div",null,{"className":"flex-1","children":[["$","div",null,{"className":"mb-1","children":"物理 青チャート相当のおすすめ参考書は"}],["$","div",null,{"className":"text-xs text-caption line-clamp-2 mb-1","children":"こんにちは!\n数学の進め方とても素敵です✨\n\n青チャートのように基本〜入試問題中級(上級\n)も含まれている参考書が思い浮かばなかったので、基本〜入試問題初級、入試問題基礎〜中級あたり、で分けて回答させていただきます。\n\n基本〜入試問題初級、つまり、授業を受けたばかりで基本的な問題を解きたい場合は、高校で配布される問題集や、物理のエッセンス(教科書+αの内容)を用いている人が多かったです。\n\n入試問題基礎〜中級の問題を解きたければ、良問の風や基礎問題精講を用いている人が多い印象です。\n私の高校の物理の先生が、良問の風が完璧になれば地方旧帝大で及第点が取れる、と仰っていました。私自身も、学校で良問の風を配布されたこともあり、良問の風を周回しながら、わからないところがあれば物理のエッセンスや学校の問題集に戻る、といった流れで進めてきました。\n阪大レベルなら、そこまで理解に苦しむようなことはなく受験を終えることができました。\n私の学校では、地方旧帝大で物理の点数を稼ぎたい人や、東大京大志望の人は、良問の風の後に名門の森を使用していました。物理のエッセンス→良問の風→名門の森 は、王道ルートだと感じています。解説に癖があるため、自分に合う参考書かどうか、一度書店で見てみることをお勧めします。\n\nむむむむむさんは東大志望とのことなので、良問の風レベルのものを高校2年生の間に固めておけばかなり力になるのではないかと感じています!\n参考になれば幸いです。"}],["$","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":"何をすればいいかわからない"}],["$","div",null,{"className":"text-xs text-caption line-clamp-2 mb-1","children":"質問者さんはかなり数学の実力が着いているのだと思います。あとは大学別の傾向というのがあるので、そこに対応できるかどうかだと思います。\n\n例えば、僕がいる九大は毎年必ず確率と複素数平面を出題している、という傾向があったため、毎日の勉強の際にはその2つを特に重点的にしていました。\n\nまた、九大は丁寧な誘導がある、ということで誘導の丁寧な問題がある別大学の過去問などを用いて対策もしていました。\n\nつまり、慶応や早稲田の傾向、形式に合わせて慣れていくのが1番だと思います。手っ取り早いのは過去問をめちゃくちゃ解きまくることです。\n\nまた、僕が九大を受けた際は例年と傾向も出題形式も変わり、かなり困惑しました。しかし、そもそもの数学力は身につけていたので突破出来ました。質問者さんは数学力はめちゃくちゃあるので、この部分は恐れなくて大丈夫ですが(そもそも私立は傾向変わりにくい)。\n\nメンタル面ですが、自分は傾向の対策さえ完璧にできれば実力はあるんだから受かる!と思い込むことの他ありません!また、偏差値や判定を見て一喜一憂するなといいますが、時々見て奮起するのがいいです。\n\n参考になれば幸いです!"}],["$","div",null,{"className":"flex mb-1","children":[["$","svg",null,{"stroke":"currentColor","fill":"currentColor","strokeWidth":"0","viewBox":"0 0 24 24","className":"text-subPrimary mr-1","children":["$undefined",[["$","path","0",{"fill":"none","d":"M0 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items-center py-4","children":[["$","div",null,{"className":"flex-1","children":[["$","div",null,{"className":"mb-1","children":"物理 青チャート相当のおすすめ参考書は"}],["$","div",null,{"className":"text-xs text-caption line-clamp-2 mb-1","children":"こんにちは!\n一概には言えませんが、有名なところで言えば「良問の風」「名問の森」だと思います。あとは必要に応じてセミナーとかですかね。詳しく説明します。\n\n・良問の風\nスタサプを見た後の肩慣らしにはちょうどいいと思います。物理が苦手な方はセミナーから始めた方がいい気がしますが、東大のC判が出ているところを見ると、いきなり風でもいけるかなと。もし物理が得意なら、風でも物足りないかもしれません。とにかく、難関大志望者が初学の後にやるには丁度いいレベル感です。\n風のデメリットは、本質的な理解がなくても解けちゃう点、網羅性が低い点です。これについては、後に詳しく書きます。また、河合塾の特徴ですが解説がイマイチです。\n\n・名問の森\n簡単な話、風の上位互換です。多少難易度にばらつきはありますが、かなり本質的な理解が求められます。わかった気になっているだけでは解けない問題が多い印象です。逆に森のレベルがすんなり解けるようになれば、入試本番でもかなり戦える気がします(地方旧帝レベルならだいぶ解けます)。物理に相当な自信がなければ、風で実力をつけてから進むべきです。\nデメリットは風と同様、網羅性の低い点、解説が部分的にイマイチな点ですかね。\n\n・セミナー\n風や森とは少し違ったベクトルの問題集です。セミナーはレベルが低いイメージがあるかもしれませんが、正確には「レベルの幅が広い」という表現が正しいです。基礎問題は正直ナメてんのかってくらい簡単ですが、章末問題では普通に国立の入試問題が出てきます。\nそして何といっても、網羅性が非常に優れています。森や風で網羅性が低いと言ったのは、原子や交流などのニッチな分野の問題が非常に少ないからです。森や風は、力学などのメジャーな分野は優れていますが、一方でそういった細かい部分の網羅性が欠けています。自分も入試前に原子や交流の演習が足りてないことに気づき、セミナーで演習しました。\nというわけで、セミナーは一冊あれば初学から発展まで、全ての分野を漏らすことなく網羅しています。ただ何というか、風と森でしか得られない学びもあるんですよね笑\n\n\n以上を踏まえて、おすすめは以下のような感じです。\n\nパターン①\nスタサプ▶︎風▶︎森\n(セミナー等を補助的に使用)\n\nパターン②\nスタサプ▶︎セミナー▶︎森\n\n\n参考にしてみてください!"}],["$","div",null,{"className":"flex 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items-center py-4","children":[["$","div",null,{"className":"flex-1","children":[["$","div",null,{"className":"mb-1","children":"数弱でも理系できる?"}],["$","div",null,{"className":"text-xs text-caption line-clamp-2 mb-1","children":"こんにちは早稲田理工学部1年です\n正直にいうと、数学が苦手で難関理系大学は厳しい道のりです(英語が飛び抜けてできるなど出ないと合格は厳しい)。なぜならば、数学が苦手だと物理も思うようにできないことが多いからです。しかしながら、まだ高2のそれも5月ですので全然大丈夫です!この時期まで数学が苦手でも、今から頑張って高3の夏あたりには逆に数学が飛び抜けた人を何人も知ってます(東大模試で偏差値60〜65レベルぐらい)。以下東大理系を目指して残り数点差で落ちてしまった身の私のアドバイスですので参考程度にお願いします。東大理類を合格するためには、まず高2の終わりまでに数学(数3まで)英語の高校範囲を終わらせるのがベストです。また英数は模試でも河合の全統記述なら70以上駿台の全国模試なら65程度あるのが望ましいです。国語は高3からでも間に合いますので、古典の基礎知識(文法書1冊単語1冊)終わらせるほどで大丈夫です。理科は片方(物理化学選択なら物理または化学)範囲を終わらせましょう。現代文は林修先生の授業が必須だと思っています。高2の間に大手予備校の模試で東大C判定以上を出して東進の東大特進コースの特待生になって受講しましょう。数学が上記のレベルに大幅に達しなかった場合、文系に変えるか、レベルを下げて国立なら東工大や阪大あたり、私立なら早慶理工にするのがいいと思います。(この辺りはレベルは大体同じですが、科目配点などの特徴がありますので、得意不得意科目で決めるのがいいと思います)。"}],["$","div",null,{"className":"flex 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