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合格」に関するUniLinkの質問と回答を一覧で確認できます。UniLink(ユニリンク)とは、受験生会員数13万人以上、相談投稿数10万件以上を有する国内最大級のハイレベル受験質問プラットフォームです。全ての受験生が、受験の悩みや不安を無料で現役難関大生に質問できます。また、過去に投稿された全ての質問と回答を閲覧することもできます。質問に回答するすべての回答者は、学生証などを使用してUniLinkによって審査された東大・京大・慶應・早稲田・一橋・東工大・旧帝大のいずれかに所属する現役難関大生です。回答者の審査では、さらに実際の回答をUniLinkが確認して、一定の水準をクリアした合格者だけが登録できる仕組みとなっています。UniLink利用者の80%以上は、難関大学を志望する受験生です。ライバルから刺激を得て、合格者の知恵を1つでも多く吸収し、ハイレベルな受験対策を行いましょう。"}],["$","link","4",{"rel":"icon","href":"/favicon.ico","type":"image/x-icon","sizes":"48x48"}],["$","link","5",{"rel":"icon","href":"/icon.png?2c0dc65a59843333","type":"image/png","sizes":"180x180"}],["$","link","6",{"rel":"apple-touch-icon","href":"/apple-icon.png?2c0dc65a59843333","type":"image/png","sizes":"180x180"}],["$","meta","7",{"name":"next-size-adjust"}]] 1:null 14:I[3866,["309","static/chunks/309-8ef1903acf6aa843.js","171","static/chunks/app/search/%5Bquery%5D/page-b26b13b38be41733.js"],"AdOnAdviceList2"] 13:Te86,お答えします! まずは、数学 やはり東工大数学は大学入試有数の難しいセットが毎年のように立ちはだかります。 この強敵と戦う場合、市販の参考書としてはフォーカスゴールドがダントツでオススメです。教科書レベルをしっかり身につけていれば取り組めるので、これをマスターするだけでものすごく合格への距離を詰められます。 また、東工大は微積分などの解析系の問題が頻出なので、「微積分 基礎の極意(大学への数学)」を持っておくと安心です。わかりやすく、役立つ知識が目白押しなので、これもオススメ。 ここまでを、高2の終わりまでに一通り終わらせたいですね。 高3になったら、もっぱら問題演習です。河合塾の理系数学の良問プラチカや、やさしい理系数学など、大学の過去問を散りばめた難しめの問題集を1つ決めて、やりきりましょう。 終わり次第過去問演習に入ります。高3の秋から始めたいですね。東工大の数学はそこまで奇抜な出題はされず、東大に似た部分も多いので、東大理系数学の過去問も効果があるでしょう。大事な東工大の過去問は冬まで取っておいた方がいいです。駿台や河合塾の東工大模試の過去問を集めた実戦問題集も材料としてありますので、適宜使うと盤石です。 英語については、ごく標準的な難易度ですが、長文の語数がかなり多いので、体力をつけていかなかればなりません。速読英単語の必修編やシステム英単語など、王道の単語帳を使ってガッチリ語彙力をつけましょう。これは今すぐにでも始めていきたいですね。そして高2の終わりまでにマスターし、高3は確認のために使っていくといいと思います。もし余裕があれば、速読英単語の上級編や、鉄壁を使っても良いと思いますが、そこまでしなくてもいいと思います。 肝心の長文対策としては、大手の予備校などに入ってそこの問題集を使っていくのが理想ですが、市販の問題集で対策していくならやっておきたい英語長文シリーズがオススメですね。最終的に1000まで行きたいところです。 英作文対策は、竹岡広信先生の著作を信頼すると良いと思います。「英作文が面白いほどかける本」や「ドラゴンイングリッシュ」などですね。十分な力がつきます。 最後に理科ですが、教科書レベルが固まっているなら、重要問題集がとてもオススメです。始める時期は高2の冬から高3の頭のどこかにしたいですね。もし元々得意なら、難問題の系統とその解き方物理や、化学の新演習などを使っていきたいところですが、これを使う人は僕が何を言おうと使うと思うのでお任せします。 重要問題集が終わった時点で、十分な実力がついていると言えるので、過去問にうつってしまっていいです。 基本的に、合格の保証に最も近いのは、その大学の過去問で十分な点数を取れることです。模試の偏差値などは、人によって高く出たり低く出たりするのであまり振り回されないように。 自分がどのくらい頑張ってるか、とかは気にすればするほど頑張れなくなるので、目の前の問題に集中していきましょう。 冷静に進みましょう。15:Tc86,結論から申し上げると、非常に差は大きいです。東大の方が求められることが圧倒的に多い上に理数の難度は両者ともほぼ変わらないからです。以下細かくみていきましょう。 まず、仰るように東工は数理科目が難度高めで英語は簡単と聞きます。年にもよりますが数学は東大より難しいケースも十分あるかと思います。数理科目、特に数学が出来ないけど英語は出来るよという人にはお勧めできません。英語で差をつけるという作戦が通用しないからです。理数科目での失敗を英語で埋めることは不可です。 一方で東大はやはり理系科目にとどまらない総合力を見ています。これは理系に対しても相当難度の高い英語と国語の試験を課していることからも分かります。数理科目ももちろん難しいですが、簡単な問題も含まれる事もあって苦手であってももがけば点がくるような構成かと思います。難度が東工大と比べてどうかと言うのは年による難度の上下動もあってこれは一概には言えません。特に数学に関してはどちらの大学に受かるにも近いレベルに仕上げる必要があるというのは間違いないところです。 ただ、たとえ数弱でも挽回の余地があるのは東大です。とくに英語は得意だと東大入試では有利になるので数学と同じくらい重要科目と言え、ここが東工大との大きな違いです。 傾向としては、東大の方が全科目に渡り受験者の点数が綺麗に実力に応じてばらける感覚があります。また、英語は仰るように東工よりはるかに難しく、正直比べるレベルではないです。 更に、今年度からの共通試験の扱いについては存じ上げませんが、私たちの頃はセンターの重さも違いました。東工大は二次試験の点数のみが採用されるのに対し東大はセンターの点もかなりの圧縮はするものの利用してました。従って東大志望ならセンターの対策も無視できないという違いがありました。なお、今年の制度はご自分で調べて下さい。 そろそろまとめますと、かなり雑に言えば、東工大に受かりたいなら数理のみを頑張り、東大に受かりたいならセンター含め全科目まんべんなく頑張る必要がある、と言うことになります。この科目数の差は大きく、受験生の負担は比較の余地なしと言えます。東大の方がずっと大変です。 また、これは至極当然ですが東大志望者の方が全般に圧倒的に学力レベルが高いです。これは肌で感じました。更に言うと東大を本気で志望する人にとって恐らく東工大は比較対象になりません。多くが京大の方と比較するでしょう。こういった差が存在すると言う事を覚えておいて下さい。 解答は以上です。 また何かありましたら質問下さい。 16:Tdf2,青チャートに関しては、その進度で全く問題ありません。むしろ、とても順調で、周りの東工大志望の人よりも早く周りと差をつけられていると思います。青チャートは、入試に出題されるような問題のほぼすべてのパターンを網羅しているので、すべての問題を完璧にしたらMARCHや理科大の過去問では合格点をとれても全くおかしくありませんし、早慶や東工大の過去問でも十分戦えてもおかしくありません。ですので、自信を持って頑張ってください。 青チャートの後の参考書に関してですが、人によって色々な好みがあるので、以下に候補を挙げておきますので、ぜひご自身で書店で手に取って決めていただければなと思います。 <分野網羅型> 標準問題精講:青チャのコンパス3から5+αのレベルの問題集で、解説が丁寧で、自習しやすい。 1対1対応の数学:青チャの後の問題集としてよく薦められる問題集。入試における典型問題が豊富に掲載されていて、入試に必要な手法が身につく。 理系数学の良問プラチカ:こちらも、入試における典型問題が多数掲載されていて、解説も丁寧で、おすすめされることが多い参考書の一冊である。 理系数学入試の核心標準編:少し難易度が上述の参考書より上がってしまうが、十分に手をつけられるレベルであり、実力が付くと思う。 <分野別問題集>青チャを完璧にしても、分野によってはどうしても苦手な分野があると思うので、東工大などの難関大でよく出題される単元に特化したおすすめの問題集も紹介しておきます。 ①微積  微積分・基礎の極意:理系微積分に必要な知識はもちろんのこと、知っていると周りと差がつくような考え方も載っており、入試直前まで使える。 ②整数 分野別標準問題精講整数編:整数に必要な考え方が身につくように、様々な難易度の整数の問題が掲載されていて、この1冊を完璧にすればほとんどの整数問題は解けるようになる。 ③場合の数確率 合格る確率+場合の数:入試に出る場合の数確率の問題ほぼすべてのパターンを網羅していて、本当 におすすめ。 ④軌跡領域 数学の真髄論理写像:難関大で頻出の軌跡領域が苦手ならばこの1冊がとてもおすすめ。集合と論理の解説から始まり、順像法や逆像法の本質的な意味まで解説されており、軌跡領域に対する理解がとても深まる。 <その他のおすすめ> まだしばらくは手を出さないほうがいいと思うが、高校三年生の夏ごろから始めるといい問題集があるので、紹介しておきます。 ハイレベル数学の完全攻略:この本は、掲載されている問題数は少ないが、1問に対し、「なぜその発想をするのか」などのことが詳しく書いてあるので、とてもおすすめです。 東工大は、数学化け物が合格していくというイメージが付きがちですが、実際は、英語と化学で安定して高得点を取って合格していく人が多いので、英語と化学は早めに取り掛かるといいですよ。 勉強頑張ってください。 17:T19ee, 私なりの見解を書かせていただきますね。志望校選択の参考になれば是非。 ⑴ まず、東工大と東北大の最も大きな違いは何かと言うと、前者が単科大学(college)であるのに対し、後者が総合大学(university)であるということです。すなわち、東工大は、ある特定の理系分野の学問を学ぶ意欲のある者たちで構成される一方、東北大は、文理問わずあらゆる分野の学問を学ぶ意欲のある者たちで構成されます。なので、東工大で教育の議論をする場合は、その理系分野における圧倒的に専門的な知見に基づく議論ができますし、東北大で議論する場合は、理系の専門的知見に触れるのはもちろん、文系の専門的知見に基づく議論も期待できます。この点で、触れ合える知見や学問の幅は東北大の方が広いと言えますし、幅は狭くとも限られた分野でのより深い議論については東工大も負けていません。 ⑵ やはり、東北大と東工大では入試問題の難易度の差は歴然です。日本の最難関大学の呼称として、「東京一工」というのがありますが、「工」として東工大がそこに躍り出ているだけあります。また、東工大は共通テストの段階で合否があり、そこで合格した者が二次試験を受けられます(パスナビ調べ)。対して、東北大は共通テスト段階での合否判別は特にありませんが、合否ラインに志願者が同点で並んだ場合、主体性評価チェックリストによる評価が高い志願者を優先的に合格とするそうです(パスナビ調べ)。このように、入試科目は同じでも、合否判別の方式に大きな違いがあります。とくに共通テストにおける「足切り」の存在はかなりデカいです。 ⑶ 難関大の後期日程は、倍率が恐ろしく高いです。東北大で言うと、前期日程の倍率がせいぜい2.5〜3.0倍くらいであるのに対し、後期日程の倍率は2020年で6.0倍、2021年で13.8倍と、競争者数が比にならないくらい多いです。また、北大も後期日程がありますが、このような北大あるいは東北大の後期日程を受けるのは、東大や京大などの最難関大学を前期に受けている者ばかりです。そんな強者たちと、通常の倍率で争うのも厳しい戦いを強いられるのに、その何倍もの倍率で争うのは、考えただけでも身の毛がよだちます。 ⑷ 最後に、何かの参考になるかは分かりませんが、私の、法学部生としての学校教育に関する見解を述べておこうと思います。  「社会あれば法あり」とは、古くから言われてきた諺です。では、社会とは何かというと、「家族や帰属する組織・団体などを単位として生活を営む人びとの集団」(新明解国語辞典第七版)です。法とは何かというと、社会規範、すなわち社会生活の秩序を保つために人々の行動を規律する規則の一種です(法と法律は混同しやすいですが、法律は法の一種であり、法律=法ではあっても法=法律では必ずしもありません)。すなわち、学校というのも一つの社会であり、そこにある規則、すなわち校則というのも一つの法であると言えましょう。  それは、国家社会という一つの社会があり、法律や条例をはじめ色んな法によってそれが規律されているという、最も大きいレベルの社会生活が、学校という小さいレベルに縮小されて投影されているものと見ることができます。したがって、学校の存在意義とは、そういった、一定の法の下で生活を営むという社会生活の能力を涵養することにあると私は考えます。だからこそ、家庭科、保健科、体育科という科目のほか現代社会科目などや部活動があるのであり、入試科目の勉強はそのほんの一部にすぎません。例えば、同年代の人たちとの対等なコミュニティの形成、その中での他者との触れ合いを通して、人への接し方を学ぶということは学校無くして独学でするのは極めて難しいでしょう。このように、図らずも学校教育から享受している恩恵というのは、我々が意識している以上に大きいものです。  ところで、余談ですが、学校社会における法としてブラック校則があるならば、それはいわゆる「悪法」ということができるでしょう。このような「悪法に従うことは悪なのか」とは、法哲学における最も大きなテーマの一つです。これについて考えるには、そもそも「法とは何か」、「悪とは何か」といったことから考えなければなりません。また、H・ケルゼンは「法段階説」といって、法として成文される以前にある根本規範があり、高度に一般的な憲法がそれに従い、またその憲法からより具体的な法律へ、さらにそこから個別的な命令、判決、行政処分へと授権がなされ、その授権関係により法体系が統一されるといいます。ブラック校則が、それより前の段階の法にちゃんと従っているのか、そういったことを考える必要性も十分にありますね。ブラック校則についての問題は依然難しいものです。  昨今、文部科学省の動向や公立学校の教師の問題などがよく注目され、学校教育について考えさせられることの多い世の中です。教師間のいじめなどにも見られるように、教育者として成熟した大人であるべきはずの人間が、もう一度教育されなければならぬほど未熟で幼稚な者であるという悲惨な現状もあります。子どもが子どもを教育しているのです。あなたほどの教師に対する志を持った方はそう多くはおられないでしょう。今の学校教育の腐った一部を改善するには、あなたのように教育者になる大志をもった方が必要なのかもしれません。きっと素晴らしい教育者になるだろうことを祈っています。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":["「","東工大 合格","」の検索結果"]}],["$","div",null,{"className":"border-b-2 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items-center py-4","children":[["$","div",null,{"className":"flex-1 mr-3","children":[["$","div",null,{"className":"mb-1","children":"自称進学校を辞めて東工大合格したい"}],["$","div",null,{"className":"text-xs text-caption line-clamp-2 mb-1","children":"まず東工大に受かるためにはとてつもない努力が必要です。そもそも勉強時間を確保できないのであれば話になりません。その覚悟を、大学入試を終えるその日まで持ち続ける事ができないと思うのであれば退学は愚か東工大を目指す事もお勧めしません。\nですが自分の友人には通信制高校に通って合格した奴や、高校受験で全落ちしてそこから東工大に合格した奴もいます。つまり高校生の間の努力によって東工大に合格することは不可能ではないのです。\n\nまたここからは完全に個人的な見解にはなりますが理由もいくつか挙げておきます。\n\n一つは東工大を受験する層です。東大を受けるようなバケモノはおらず(もちろん東工大を受ける人の上位20%位は理数系においてバケモノです)生命理工学院を志望するとの事であれば合格最低点は最も低くバケモノと戦う必要はありません。\n\nもう一つあげるとすれば共通テストの心配をして文系科目に注ぐ労力がかなり小さい事です。他の国立を目指すのであれば文系科目をやる必要がありますが東工大に関して言えば足切り(倍率4倍)を突破すれば点数はリセットされ二次試験の点数のみでの勝負になります。現段階で数学が得意なのであればそのまま理数科目にエネルギーを注ぎ込む事で飛躍的に伸びる可能性があります。\n\n\nいろいろ書きましたが一番大切なのは受かりたいというモチベーションを持ち続けて勉強を続けられるかというところです。目指すのであれば覚悟を決めて絶対受かって下さい"}],["$","div",null,{"className":"flex 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mb-1","children":"東工大志望ということで回答させて頂きます\n\n\nまず模試の偏差値について\n\n理想論を言ってしまえばずっとA判定が出るのが1番なのですが中々そうはいきません。\n\nまた成績の伸び方は人それぞれで線形的に上がっていく人もいれば、指数関数的に急に伸びる人もいます。(私の塾講師の経験上何故か東工大志望の生徒は直前に伸びる割合が高いように感じます。)\n\nそんなこと言ったら目標が立てられないと言われそうですが\n最後の東工大模試でのB判定以上を目標に勉強計画を立てるのが良いと思います\nそれともう一つ、できれば年間を通じて偏差値55以下の科目を作らないことを目指してみてください。\n\n苦手科目があると入試直前にその対策に時間を取られてしまうので最低ラインは超えるようにしてみると本番大崩れしにくく合格に一歩近づきます\n\n\n次に勉強比率について\n\n比率は正直人それぞれなので適当なことは言えませんが、\n確実に言えることは英語だけは必ず毎日やるようにすること\n勉強したくないと思った日でも長文一個短くてもいいから読むようにしてみてください\n\nとにかく東工大の英語は長いので触れない時間があるとすぐにスピードが鈍ってしまいます\n\n何より大学で研究室に所属すれば毎日のように英語の論文を読むことになります\n\n今は合格することを考えるだけでも精一杯だと思いますが、入学後も輝けるよう英語だけは毎日やるようにしましょう\n\n数学と化学・物理は人によります\n私は化学と物理で点数を稼ごうとしていたのでかなり理科科目に時間を割きました\n一方で高校の同期は数学満点で合格した猛者がいたのでその人はほぼ数学に全振りしていました\nなので自分の作戦を考えてそれを達成できそうな勉強比率を考えてみてください\n\n\n最後に数学の参考書について\n\n理想を言えば\n一対一は7月くらいまでに\nやさしい理系数学は夏休み終わりまでに\n微積の極意と過去問は夏休み以降同時並行で\nという形がベストだと思います\n\nただうまくいかなかった場合は9月末でに一対一で解けない問題がなくなるようにして過去問に入るのが良いと思います。\n東工大の数学はとにかく過去問を解いて傾向を掴むことが大切です\n\n数学で240点以上を狙うのでなければ過去問演習と一対一でも十分戦える(180点前後は取れる)と思います\n\n\n以上質問内容が多かったので一気に答える形になってしまいましたがまた何かあればいつでも質問してください。"}],["$","div",null,{"className":"flex 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4年:研究\nといった感じになってます。すでにやりたいこと•勉強が決まっている人は、早いうちから専門の勉強をしたいと思います。そういった人には東大の2年間の教養学年が長く感じるようです。逆にやりたいこと•勉強が決まってない人は、2年間の教養の勉強で興味のあるものを見つけるのもいいと思います。\n\n〈教授について〉\n研究については、設備はそこまで変わらない気がしますが、教授が変わってくると思います。もちろんどちらも素晴らしい教授たちが揃ってはいるともいますが、やはりノーベル賞受賞者の数という点で言えば東大の方が優れた教授が多いです。ただ、自分のやりたいことから大学を選んでほしいので、決める前に研究室を調べてみて、興味のある研究室のある大学を選んでほしいです。\n\n〈学費について〉\n学費はどちらも国立大学といったこともあって私立大学に比べてかなり安くはあります。しかしこの2校で比較すると、東工大の方が学費が高くなってます。具体的には1年間で約10万円くらいです。入学金はほとんど変わりません。\n\n\n比較項目がご希望に添えてなかったらすみません。入試まであと少し、がんばってください!応援してます📣"}],["$","div",null,{"className":"flex mb-1","children":[["$","svg",null,{"stroke":"currentColor","fill":"currentColor","strokeWidth":"0","viewBox":"0 0 24 24","className":"text-subPrimary 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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