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19:Te2c,こんにちは。
ご質問の「英単語を数字で表してる問題」は、早稲田理工3学部の英語試験の終盤に出題される空語補充の問題のことでしょう。

結論から申し上げますと、あの形式の問題ができること自体に、特に意味は無いと考えています。その理由としては
① 本番ではこの問題をじっくり考えられるほど、時間に猶予がないこと
② この問題を練習しても、時間だけ掛かって他大学や他学部の点数向上は望めないこと
等が挙げられます。

①について、(理工学部を受けないのであればあまり関係はありませんが)理工の英語は問題数が多く、最後に出題される件の問題を全て吟味できる時間は残っていないと思われます。ですから、この問題だけを取り出して演習し、解けるようになること自体にあまり意味は無いでしょう。

②について、先にも申し上げたようにこの問題は平たく言えば「空語補充」の問題です。文章に合うように単語を一語選ぶ問題ですが、その選択肢に捻りが加えられています。この「捻り」は表の中からアルファベットを見つけるだけのもので、英語力とは関係の無い部分です。ですから、この問題を練習するよりシンプルな空語補充問題を演習する方が他大学・他学部の受験でも必要になる語彙力や瞬発力が身につくと考えられます。

さて、ここまではこの問題の演習に注力しなくても良い理由をお話してきましたが、ここからは「この問題を使って演習をするとしたら」或いは「本番の際この問題にどう取り組むか」といった話をしたいと思います。

一般的な四択の空語補充問題は、初見で見当がつかなくても「選択肢を見て尤もらしいものを選ぶ」ということが出来ますが、この問題ではそれができません。選択肢を1つずつ表と照らし合わせて予想するというのは時間がかかってしまうため、試験時間に余裕がある等でなければ やらない方が良いと思います。

これらを踏まえまして、この問題を解く際には「文だけを見て空語の見当がつく問題だけを解く」というやり方をオススメします。見当がついていれば、単語の頭の1,2文字を表と照らし合わせるだけで答えが分かるため時間もあまりかかりません。演習の際には、見当がつかなかった問題の解答を見て語彙力を強化していくのが良いでしょう。

回答が長くなってしまいましたが、志望する学部でなければ、あのような特殊な問題を演習する必要は無いというのが私の考えになります。逆に言えば、件の問題が解けなかったとしても落ち込んだり焦ったりする必要はありません。仮に理工学部を受けるという場合でも、この問題が解けなかったからと言って英語の点数が極端に低くなることは無いでしょう。

英語が苦手科目ともなれば、このような問題を見ると不安になってしまうかもしれません。しかしここまで書いたように、この問題は見た目ほど恐ろしい問題ではありません。
確実に取れる問題を取って、少しでも英語の点数が上がるように応援しております。頑張って下さいね。1a:T149c,こんにちは。共テ数学は問題構成が特徴的な問題が多いので、記述式の問題とは少し違った解き方をしないといけないと思います。
全統の数学で偏差値65が取れているということは基礎が概ね固まっていると思うので、共テ数学をスムーズに解くコツさえ習得できれば大丈夫だと思います。以下に共テ数学に臨む上で念頭に置いた方が良いと思った事項をまとめました。

◎共テ数学は「数学」ではなく「情報処理」
まず、共テ数学は「情報処理」を高速で繰り返すものだという認識をもっていただけると良いと思います。残念ながら、一つ一つの問題をじっくり吟味する時間はありません。解く時間が足りない、というのは、最初から一つ一つの問題に丁寧に向き合ってしまっているからではないかと推測しています。もしそうであれば、もう少しラフに問題に立ち向かっても良いかと思います。例えば、ある関数f(x)が最初に定義されていて、唐突に「f(2)を求めてください」と言われていたら「なぜx=2をここで代入するんだろう」と考えるのではなく、直ちに何も考えずにx=2を代入して計算してみてください。「なぜそのような操作が必要なのか」を考える前にとりあえず計算してみる、ということが非常に重要だと思います。一つの問題に対して様々な解法が存在することは多々あり、共テ数学はマーク式なのでその解き方が限定されてしまっています。自分の思いついた解きやすい方法とは違い、一見遠回りに見える方法で解くように指示されていることも少なくはないでしょう。そのような問題構成になっている以上、「解法を理解してから解き始める」というのはどうしても時間がかかってしまいます。とりあえず言われた通りに値を求めて手を動かしていくと、作問者が提示した解法の意味がだんだん理解できてくることが増え、スムーズに問題を解いていくことができると思います。

◎必要な情報を素早く見つける
上述したように、共テ数学の問題では「なぜ今これを求めなければならないのか」と思うような問題があります。突然何の脈絡もなく値を求めさせるような問題がポンと出てきた時は特に、後の問題でその値を利用するものだと思って解き進めてみてください。直後の問題だったり、次の小問だったりと、多少の差はありますが、その答えを利用する問題が後ろにきっと出てくるはずです。問題文に含まれている不可解な情報についても、「問題文中に意味のない情報は含まれていない」と思って、ただその時はあまり深く考えずに、頭の片隅にそれを入れておくことが重要だと思います。解き進めていくうちに詰まってしまった時は、そのことを思い出して前に戻り、それらがうまく利用できないかを考えてみると打開できることがあると思います。

◎誘導がなくなったら「前の小問の解法･求めた値を利用」すべし
大問の中で(1)、(2)、(3)とあった場合、(3)に誘導がほとんどついていないことが多いと思います。そういう時は、やはり前の小問に戻って解法を確認し、同じ要領で答えを導き出す、という方法が一番早いことが多いです。また、場合の数･確率の問題などでは、解法だけでなく求めた値も利用すると計算が楽になることもあります。例えば過去に見たことのある問題では、はじめ二種類のカードを無作為に引いて並べ、その並び方を調べる、という小問からスタートし、その後カードを三種類に増やし、引く枚数を4枚、5枚と増やしていくものがありました。そのような問題では、カードが1枚ずつ増えるときは「n枚がn+1枚になったんだから、n枚について考えた前問の答えを使えば追加した1枚についてだけ考えれば良い」という発想で楽に解くことができるようになります。ただし、前問の答えを利用する場合、計算ミスによる雪崩にはくれぐれも気をつけていただきたいと思います。

◎まとめ
もう一度上述した内容をまとめると、

･とりあえず言われた通りに計算してみる
･不可解な情報、「なぜここでこの値を求めるのか」に要注意
･誘導が消えたら前問の解法をチェック、必要ならば前問で求めた値を利用

の三つを念頭に置きながら解くことが重要だと思います。繰り返しますが、共テ数学は「情報処理」です。記述式の問題とは種類が違う、ということを踏まえ、問題に取り組んでみてはいかがでしょうか。少しでも参考になれば幸いです。2:["$","main",null,{"className":"px-4 pt-4 pb-4","children":["$","div",null,{"className":"max-w-3xl mx-auto w-full","children":[["$","div",null,{"className":"mb-8","children":["$","$L7",null,{"href":"https://unilink-app.onelink.me/isbO/h6xeh63x?advice=wSOT6M9gP4Rh5NoU","target":"_blank","children":["$","$L8",null,{"src":"/images/web_to_app_banner.jpg","width":3660,"height":1500,"sizes":"100vw","style":{"width":"100%","height":"auto"},"alt":"UniLink WebToAppバナー画像","className":"mb-4 rounded"}]}]}],["$","h1",null,{"className":"text-xl font-semibold mb-2","children":"合同式"}],["$","div",null,{"className":"flex justify-between mb-4","children":[["$","div",null,{"className":"text-left text-xs text-caption","children":["クリップ(",3,") コメント(",0,")"]}],["$","div",null,{"className":"text-right text-xs text-caption","children":"11/29 3:32"}]]}],["$","div",null,{"className":"coach-mark 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items-center py-4","children":[["$","div",null,{"className":"flex-1","children":[["$","div",null,{"className":"mb-1","children":"定石を定着させる"}],["$","div",null,{"className":"text-xs text-caption line-clamp-2 mb-1","children":"こんにちは！\n\n\n典型問題がよく出る大学と参考書を紹介します！\n\n過去問\n神戸大学\n神戸大学の数学は典型問題が多く、定石を覚えるのにいいと思います。あくまで過去問なので、分野もバラバラでハンドブックのように扱うのには向いてません。\n参考書\n青チャート　新数学スタンダード演習\n特にスタンダード演習についてですが、この参考書は難関大志望者が「これは定石」と言いたい問題集のようなものなのでとてもオススメです！\n\n余計なお世話かもしれませんが、質問を見て気になったことを話します。\n定石を覚えるのは大事ですが、問題への向き合い方も大事で、質問者さんは後者が疎かになっていませんか？\n後先考えないで式を作ったり、最終的にどうしたいのかわかっていないとおっしゃっているのでそのように感じました。それだと時間を無駄にしてしまう可能性があるので問題への向かい方を変えた方がいいです。具体的には問題を見てすぐ解くのではなく、3分くらいはどう解くかの方針を立てた方がいいということです。\n僕は数学で方針を立ててから解くことで成績が伸びました。\n\n頑張って下さい！\n応援しています！\n京大で待ってます！！！\n\nこの解答がいいなぁと思ったらファンになって頂けると幸いです。高評価もよろしくお願いします！"}],["$","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","children":[["$","div",null,{"className":"mb-1","children":"早稲田国語"}],["$","div",null,{"className":"text-xs text-caption line-clamp-2 mb-1","children":"こんにちは！\n\n国語は徐々に伸びるというよりはいきなりグンと伸びることの方が多いので質問者さんは何年も問題を解いたからといって点数が伸びないというところで焦るのではなく、必ず実力は付いているし、早稲田の問題に慣れてきていることは認識して欲しいなと思います！\n\nその中でどう解いていくかですが、やはり個人的には記号などを使いつつ、本文をしっかり理解していくのがおすすめです！どうしても手を動かさないとボーッと文章を見てしまいがちになってしまうからです！\n\nそして、早稲田の現代文の難易度ですがあくまで個人的な感想ですが（現代文の難易度で入りやすさではないです。）\nスポ科、国教→社学→商、人科→教育、文、文構→政経→法\n参考にしてみてください！！\n\n最後に自分が辿り着いた現代文の復習のやり方が以下のやり方です！是非参考にしてみてください！\n\n① まずは答えを見た上で解説を見ないでなぜこの答えになるのかの根拠を探す。（この①が非常に大切です。）\n\n② そこで探した根拠があっているか解説をみて照らし合わせる。\n\n③ 解説を見て納得した上で、もう一度本文に戻って解き直してみる\n\n自分は試行錯誤の上にこのやり方に辿り着きました！やはり現代文というのは非常にやり方が難しい科目ですが答えは必ず本文に根拠があるっていうのを忘れないでほしいです！ですので、そこを見つけるというのをメインに復習でやるのがいいと思います！\n\n⭐️補足　自分が使っていた接続語の記号です。（評論）合うか合わないかは好みだと思うので参考程度でお願いします。ただ自分としてはただ読むよりも手を動かした方がいいかなと思ってやってました。\n\n順接→▽\n逆説→△\n言い換え→⬇️\n例示→（）でくくる\nキーワード（自分が大事だと思った言葉）→○で囲む\n大事だと思った一文→線を引く\n\n参考になれば幸いです！！また、いつでも何か聞きたければこちらのコメントでお答えするのでお気軽にどうぞ！（答えられる範囲で答えます！）\n\nまた、UniLink パートナーのオンライン受験相談も実施しています！興味がある方はメッセージよろしくお願いします！！！"}],["$","div",null,{"className":"flex mb-1","children":[["$","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":[]}],["$","path","1",{"d":"M12 6c1.1 0 2 .9 2 2s-.9 2-2 2-2-.9-2-2 .9-2 2-2m0 10c2.7 0 5.8 1.29 6 2H6c.23-.72 3.31-2 6-2m0-12C9.79 4 8 5.79 8 8s1.79 4 4 4 4-1.79 4-4-1.79-4-4-4zm0 10c-2.67 0-8 1.34-8 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items-center py-4","children":[["$","div",null,{"className":"flex-1","children":[["$","div",null,{"className":"mb-1","children":"英作文 要約について"}],["$","div",null,{"className":"text-xs text-caption line-clamp-2 mb-1","children":"文理がわからないので、理系のことかもしれませんが、自分にわかる文系範囲の話をさせてらいただきますね。\n文系数学で有名なルートは\n（教科書、学校の授業→）青（黄）チャート→一対一→文系プラチカ→過去問\nというものです。\nこれは文理に共通すると思われますが、数学は基礎作りが大事です。チャートは網羅性が高く万人にオススメ出来る一方、まとめや解説に少しとっつきにくさを感じるという人も多数お聞きします。学校の授業など基礎レベルの事項でも理解が不十分だったり抜けがあると感じる場合にはチャートの前に初めから始めるシリーズを挟んでも良いと思います。\n次に一対一は応用の基礎と言えます。二次レベルの応用問題とチャートレベルの基礎的な問題の橋渡しとなります。（一部重複する部分はありますが。）\n文系プラチカは2次レベルの演習になります。かなり難しくなりますが、わからない時も解法のストックを貯めるつもりで解答をよく読みましょう。プラチカの代わりにスタ演、ハイ完などの参考書を使う人も多いです。また余裕があれば複数やっても良いですね。\n最後に過去問です。過去問演習はなによりも大事に思った方が良いです。これは文理共に言えますが、特に東大入試においては似たテーマの出題は非常に多く、一度出た問題なんてで無いでしょといった気分でいると大きく周りから差をつけられてしまいます。"}],["$","div",null,{"className":"flex mb-1","children":[["$","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":[["$","div",null,{"className":"flex-1","children":[["$","div",null,{"className":"mb-1","children":"数学の記述においての癖"}],["$","div",null,{"className":"text-xs text-caption line-clamp-2 mb-1","children":"はじめまして。\n正直｢使い方次第｣というのが本音です笑。よく｢問題で提示されている条件を満たす｣という身で｢題意を満たす｣という表現を用いますが、そういう理解でしょうか？そういう理解という前提で話します。\n減点はされるかどうかは分かりませんが、問題に条件が多いと、どれを示しているのか曖昧になります。そうなると、今どこの条件を使ったのか出題者が分からないということが起こり得て、せっかく合っていてももったいないことになります。\n解答で必要なのはわかりやすいかどうかです。多少めちゃくちゃでも出題者は大学教授だから何となくわかってくれるという人がいますが、確かに白紙よりはマシですが、別に大学教授はその問題を解く手伝いをして欲しくて出すと言うより、その問題を通して求めているものを論理的にわかりやすく説明して欲しくて出していると私は思います。条件を漏らしていないか、必要性・十分性を担保しているか。ただ解いて欲しいだけだったらそれらはそこまで厳しい採点基準にはならないはず。でも実際はなっている(大学にもよるとは思いますが)。\n何が言いたいかと言うと、少しでもわかりにくいと思ったらやめた方がいいと思う、ということです。試験は実は相対評価です。絶対評価的な部分はありますが、受験生全体の出来次第で採点基準を変更しています。なので、わかりやすい文章を書く受験生と何を指しているのかわかりにくい受験生が居たらどっちを取るか、と考えた時に、わかりやすく曖昧な記述は避けた方がいいだろう、というのが私の考えです。\nまぁほとんど私の憶測なので参考程度に流し読んでいただければと思います。"}],["$","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":"順列、確率問題の記述"}],["$","div",null,{"className":"text-xs text-caption line-clamp-2 mb-1","children":"1対1対応を解いていると言うことなので、おそらく基本的な問題はこなしてきたという前提でお話します。この場合、自分が今までに演習するにあたって行っていたノートの書き方と言うものがおそらくあると思います。なので、無理に1対1対応の解説の書き方に合わせる必要は無いと思います。\n\n回答を作成していく時に、図を描くのは視覚的な情報で今何を自分が行っているのかをはっきりさせやすくするためです。\nですので、答案を作成していて自分が今何をしているのか明確に分かっているのであれば特に描く必要は無いと思います。\nこれが、図形やグラフとなってくるともちろんそうはいきませんが。\n\nまた、今回は数学がある程度出来るという前提のもと話しましたが、もし数学が苦手であって今からの網羅性の高い参考書(青チャートや基礎問題精巧)を行う場合は、答案の書き方から何まで全て真似をすれば良いと思います。"}],["$","div",null,{"className":"flex mb-1","children":[["$","svg",null,{"stroke":"currentColor","fill":"currentColor","strokeWidth":"0","viewBox":"0 0 24 24","className":"text-subPrimary mr-1","children":["$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 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