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mb-1","children":"重要問題集と名門の森に取り組めば十分だと思います。\n後は過去問と模試の復習で弱点をつかみつつ、本番の試験の感覚を掴むといった具合でしょう。\n\n物理は\n①正しく図示して\n②正しく立式して\n③正しく計算する\nこれで上手くいきます。\n\n\n---------\n\n【①について】\n\n多くの人が疎かにする部分です。\n物理の力はここにかかっていると過言ではありません。\n必ずどんなに簡単な問題でも最初は意識的に図示を丁寧にすることです。\n図示をすっ飛ばして解答する人がめちゃくちゃ多いですが、とんでもないです。\n\n\n---------\n\n【②について】\n\n速度、変位の式\n運動方程式\nエネルギー保存則\n運動力保存則\netc...\n\n基本法則に従って、正負に気をつけて、スカラー量なのかベクトル量なのかに気をつけて、立式することです。\n\nこれも物理の力が試されていますが、前提として①が出来てなければ正確な立式など不可能です。\n\n\n【③について】\n\n③は数学の計算力と共通ですが、違うところが二つあると思っています。\n\n*単位(ディメンション)が正しいかどうかを追いかける力\n→化学でも求められますね。\n\n*省略可能な計算パターンを省略する力\n→覚えていたら思考段階を飛ばせるパターンが存在します。\n\n前者はとにかく意識して追いかけること。\n後者は数をこなすと身についてきますし、物理の先生はこういうの教えるのが好きな人が一定数います。\n\n\n---------\n\n【まとめ】\n\n問題集は質問者様のやろうとしている2冊で十分。\n後は模試の復習、過去問。\nただし、①をキチンと意識的に取り組むこと。\n②と③は①と比べると、問題集を進めていく中で自然と身につくと思います。"}],["$","div",null,{"className":"flex mb-1","children":[["$","svg",null,{"stroke":"currentColor","fill":"currentColor","strokeWidth":"0","viewBox":"0 0 24 24","className":"text-subPrimary 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items-center py-4","children":[["$","div",null,{"className":"flex-1 mr-3","children":[["$","div",null,{"className":"mb-1","children":"京大物理・数学"}],["$","div",null,{"className":"text-xs text-caption line-clamp-2 mb-1","children":"こんばんは \n \n 数学は大体それで大丈夫だと思いますが特に数3に重点を置いた方が良い気がします。\n \n 近年の京大数学の数3が絡む問題は2024から2021まで順に4題、3題、2題、3題となっていて平均して3題もあるのでこれだけで得点の半分を担っていることが分かります。\n\n 基本的に数3の問題は経験を積めば取れる様になっていて、それ故に、勉強時間はしっかり充てた方が良いと思われます。\n\n チャートで典型問題が解ける様になれば積極的に章末問題や総合演習もやって、更には、東大、東工大の問題もいつかはやってみると対策としては完璧です。\n \n 京大特有の整数、図形分野の対策は京大数学プレミアム→京大過去問の該当問題で演習をおすすめします。京大数学プレミアムは難易度が少し高いですが、基礎は固まってるとのことですので、解けなくても積極的に問題に対するとっかかり方を学んで行って過去問で活かしていきましょう。\n \n 物理に関してですが、原子の良問をやったら駿台の夏期講習の物理特講をオンデマンド(森下寛之)で受けてみて微積物理を学んだ後に名門を可能な限り解くというのはどうでしょうか?\n \n 私が去年駿台の御茶ノ水三号館に通って一年間トップ物理講師の授業を受けて、東大京大等の過去問を色々解いて分かったことですが、受験本番で微積を直接的に解答の導出として使う場面は正直ありません。全て教科書に書いてある基礎的な事項を積み上げればできる様になっています。\n\n では何故習うのかと言えば現象について理解を深める為です。名門とかでも最終的に現象がどうなるか分かる(答えは出せる)、けど途中何が起きているかは分からないみたいなことが多々あると思いますが、微積物理はそれらを適度に解決してくれるとともに、微積を用いた現象の全体的な理解の仕方を教えてくれます。\n \n 道標や新物理入門を独学で読んで、その理解を受験勉強に当てはめることも不可能では無いですが、かなり時間がかかると思われます。\n \n なので最終的なゴールとしては微積物理でやった事を頭に浮かべながら何故この法則を使うかなど瞬間的に考えつつ教科書にある手法だけで問題を解けるという姿を理想像にしていくならば、物理特講を取って新しく習った事を復習→名門を解きつつ道標や新物理入門を読んでみて途中経過が分からない問題等を自分なりに考えてみる、と進めていけば力がつくと思います \n \n 頑張って下さい!"}],["$","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":[["$","div",null,{"className":"flex-1 mr-3","children":[["$","div",null,{"className":"mb-1","children":"「一対一対応の演習」の勉強法"}],["$","div",null,{"className":"text-xs text-caption line-clamp-2 mb-1","children":"こんにちは!たまちゃんです。\n一対一対応の演習は個人的には練習問題も解いた方が良いかと思います。一対一対応の演習は例題と練習問題の難易度に差があると思うので。まぁでも例題が完璧なら練習問題は解けるはずなので、解かなくても良いかもしれないです。\nその次はやさ理をやりましょう。やさ理は別解が豊富なので、きっちりやると確実に力がつくと思います。\n\n掌握はやらなくても問題ないですよ。数学で差をつけたいならやっても良いかもしれませんが。駿台で偏差値55程度ならおそらく理解できないと思います。私は高2の時は駿台の数学の偏差値は70、高3の時は60を切ったことはないですが、そんな私でも難しすぎて挫折しました。高3の駿台模試で偏差値70くらいの人がやる本ですので、やらなくても良いかと思います。\nまぁただ、一対一ややさ理をやって実力が急激に伸びることもありますので、その場合はやって良いと思います。やさ理で物足りなくなったら新演習や掌握をやっても良いかもしれませんね。\n数学はなかなか伸ばすのが難しいですが、やっていれば必ず伸びます。解けないからといって挫折したりしないように、もっと気楽に問題を解いていって下さい。\n応援しています📣\n"}],["$","div",null,{"className":"flex mb-1","children":[["$","svg",null,{"stroke":"currentColor","fill":"currentColor","strokeWidth":"0","viewBox":"0 0 24 24","className":"text-subPrimary 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mb-1","children":"これはあくまで個人的な考えですが、早稲田理工、東工大を視野に入れているなら、少しこの参考書だけでは物足りない気がします。\n\nさて、物理化学の勉強の進め方ですが、どちらもまず知識をインプットするのが最優先です。『セミナー』などの問題集で基礎知識を頭に叩き込みましょう。できれば夏休みまでに全て入れておきたいところ。\n\nそのあと、夏休み入れた知識を再度確認するという意味で『重要問題集』を何周かするというのがオススメです。\nまず1周目は自力で全部解く。間違った問題に関しては、解説をじっくり読み、その分野の問題を例えば『セミナー』などの基本的な問題集から引っ張り出すなどして、徹底的に解き、苦手を潰す。そして、間違った問題をもう1回解き直す。\nこのサイクルで頑張って夏休み中、遅くとも9月末あたりまでには『重要問題集』を終わらせてしまいましょう。\n\n理科で現浪、最も差がつくのが演習量です。知識をいくらインプットしても、アウトプットする方法を知らななければ意味がありません。\n\nもう秋頃から大学別模試も始まるので、自身の志望大学の過去問や模試の過去問を遡って演習形式で行う、という勉強も取り入れていきましょう。もちろん、これも丸つけ直しは先程のサイクルです。この時、苦手な分野を潰す問題集として、ややレベルの高い問題集を選ぶのもありです。例えば、物理なら『標準問題精講』や『思考力問題精講』、『名門の森』など、化学なら『新演習』があげられると思います。\n\n大事なのは演習をただ闇雲に行う事ではなく、入試本番までに自分が苦手な分野をいかに克服できているかです。全部を完璧にするなんて到底出来ませんが、自分が完璧と自負している分野を増やすことは出来るし、しなければいけません。健闘をお祈りしています。\n\n最後になりますが、勉強法なんてどれが正解かはわかりません。これはあくまで僕のおすすめの勉強法であり、僕はこれで受かったと言えますが、その反面誰にでも通用するのかは分かりません。合う合わないは絶対にあります。参考程度にああ、こういう勉強法もあるのだなと思っていただけると幸いです。"}],["$","div",null,{"className":"flex 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items-center py-4","children":[["$","div",null,{"className":"flex-1 mr-3","children":[["$","div",null,{"className":"mb-1","children":"物理の効率的な勉強法"}],["$","div",null,{"className":"text-xs text-caption line-clamp-2 mb-1","children":"合格ということだけにこだわれば、特別にした方が良いというものはありません。学校の授業をしっかりと聞いて、演習を十分すぎるくらい行えば良いのです。\nただ学校の授業で物理で学ぶ公式等の証明ないし説明が行われていない場合は自分で参考等でフォローしておいた方が良いと思います。そうすることで、今後行う問題演習において、自力で解くにしろ、わからなくて解答を参照するにしろ解法を納得して理解することが容易だと思います。\nまた、学校で学ぶだけでは物足りなかったり、もう少し本質に近づいてみたいと思ったりして、大学での物理学の練習として、極限や微積を用いたものを扱いたい場合は、なかなか自力では難しいかもしれないので、東進の苑田先生の衛星授業を受講すると良いと思います。衛星授業を受講できそうになくて、自力で学ばなければならない場合は、私の知る限りでは、「新・物理入門」「新・物理入門 問題演習」という二冊で勉強するしかないと思います。\n私自身もそうですが、私立高校出身者が多いためか、高校時代から微積を使って物理を扱ってきた京大理学部の学生が多いようなので、そのことにも言及しましたが、先程も書いたように、合格という観点からすれば必ずしも必要ではありません。大学に入ってから学ぶのでも十分間に合います。\n学校の授業や現在の自分のレベルを考慮して微積での解析までやるかどうかよく判断した方が良いと思います。まずは合格することの方が大事ですから!\nあくまで私の意見ですが、参考になれば幸いです。頑張って下さい!"}],["$","div",null,{"className":"flex 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