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19:T1023,東京外国語大学の過去問を見たことないので、細かいことまではいませんが、自分の塾選びの経緯も含めてアドバイスさせていただきます。

自分は高2の夏から塾選びを始めました。(冬までに決めればいいかな〜くらいのノリで)
とりあえず、大手予備校の夏期講習に色々参加して授業を受けてみました。正直自分の感想は、ペースが遅いまたは知ってる事ばかり解説してるって感じでした。ただ、これは僕の学校の進度が早かったという事がかなり多いです。また、大手予備校に通う友達から情報を聞いていると、個人個人にちゃんと細かいアドバイスができていないようにも思えました。
 そこで、思い切って近所にある個別指導塾に行ってみました。授業料は集団塾と比べ高いですが、勉強のペース作り、アドバイスは非常に良かったですね。そこで、自分は親に頼んでこの個別指導塾に入りました。

この経験をもとに伝えたいのは、まず色々な塾を比較することです。慌てて入ることは決してしないようにしましょう。そして、1回講習等で自分の目で確かめることが大事です。今から体験授業に参加するのもありだし、今夏の講習を取ってみるのもありです。夏に回って検討する場合、長期休暇は受験生にとって大事ですから、自分で参考書等を買って各科目一周復習できるといいと思います。(その参考書等で質問があればまた答えますよ)   何度も言いますが、焦らずに考えてくださいね！以下は自分なりの集団と個別の比較です、参考になればと思います。

集団:メリットはすぐ周りにライバルがいること、これは自分のモチベ上げにもなります。情報量が多いこともかなり得です。講師はおそらく全員アルバイトではないので、その科目のスペシャリストであることは間違いないと思います。
デメリットは集団の授業ということで自分に合った進度て学習できないということです。ここは得意だからすぐ終わらして、この範囲は苦手だからじっくりやろうということができないということです。そして、ペースが決まっているということで、自分で考えて勉強計画を立てられないことです。自分で計画を立てることは、勉強に限らず大切ですし勉強のモチベーションも向上しますよ。

個別:メリットは毎週自分の勉強の状況を把握してもらえるので、週ごとに勉強計画を立ててくれることはとてもありがたいです。ただ、自分は今はこれをしたいなど、先生任せはダメですよ！あと、これは高3冬ごろの話ですが、過去問の添削を毎回してくれるのはとてもありがたいです。集団では第1志望の過去問添削があるところはあるみたいですが、少なくとも自分がいたところの個別は滑り止め大学の過去問も細かく添削してくれましたし、問題のペース配分も色々アドバイスくれました。そして、過去問について感想戦ができたのもよかったです。今年は難しいから、ここは捨ててもいいよ的な笑  なことは話し合いました。
デメリットは授業料が高いこと、これは親御さんと話し合うしかありません。また、個別の講師は大学生アルバイトということが多いです。大学生ということで経験など大学生ならではの事も教えてくれますし、年が近くフレンドリーな関係性が持てるのですが、教えるのが下手な先生がいるのも事実です。自分に合った頼りになる先生を見つける必要がありますね。

長々と書いてしまいましたが、参考になればと思います！1b:Tbf3,れおさんの状況を見ると、「他の教科がとても苦手で時間を割きたい」ということでなければ、現代文は取った方がいいと思います。
現代文は誰でも多少の振れ幅はあるものですが、絶望的に低い時があるということですので、本番がそれだと困ってしまうと思います。
特に評論は基本的に誰でもある程度は取れるように作られているはずです（※悪問もありますが）。評論はコツさえ掴めば点数はそれなりに安定します。

もちろん大学別の対策も大事ですが、基本的な文章の読み方のコツのようなものはどの大学を受けるとしても結局は一緒です。
特にその現代文の先生が良いと思ったのなら、基本的に受けたほうがいいです。自分が良いと思った先生の授業を受けることはとても大切です。逆にこの先生は合わないと思ったら自分の志望する大学の講座だったとしても取らないほうがいいです。

私自身は現代文は東進の東大特進コースの林修の授業を一回受けたきりですが、もともと国語は得意なほうだったので本番でもそれなりの点数は取ることができました。
それよりも良くなかったと思うのは、河合塾のMEPLOで東大数学を取り続けてしまったことです。合わない先生だとわかっていたのに、数学の対策がしたいからという理由で受け続けてしまいましたが、ほとんど学びがなかったと思います。授業を受けるよりもその時間を自習にあてたほうが効果的だったかもしれません。
それに対して英語はSEGという塾に通っていましたが、授業がとても面白く、楽しく学べたので、頑張ろうとしなくても自然と英語が得意になっていきました。先生の話が面白くて、理科など他の教科に興味を持つきっかけにもなりました。これからの人生に良い学びになったと思います。先生もとても親しみやすく、かつ尊敬できる方で、私の中での一つの指標になりました。

とにかく、この話で言いたかったことは、合う先生の授業を受けましょう！ということです。
一般的に言われていることとは違っても、自分に合った方法というのはあると思います。

もし他の教科でどうしても苦手なものがあって時間を割かなければいけないというのであれば、それは悩みどころだと思います。数学にもっと時間をかけたいとか。でも理科二科目とかが必要でないのなら、そこまで時間に余裕がないわけではないと思うので、現代文は取っても大丈夫だと個人的には思います。
そういったことでお悩みなのであれば、その旨を書いてまた質問してくださればお答えしますね☺︎1c:Tbf2,　以下、私の意見です。参考にはしても、鵜呑みにはしないでください。

　結論としては、選択肢2を選びます。根拠は以下の通りです。

①まず、名大数学は他と比べて特殊です。3題構成で90分という余裕ある時間設定がなされていますが、それすなわち一つ一つの問題の難易度がそれだけ高いということです。加えて、数学は答えや途中式の整合性に加えて、記述部分における日本語の使い方によっても採点者に伝わる意味が大きく異なるので、減点材料となる要素が多いです。なので、ただでさえ全統共通テスト模試レベルでも数学が苦手な人が、参考書を使った独学で名大レベルまで持っていくというのはかなりハードです。

②それに対して、英語や国語は、文章が正しく読めれば自然得点につながることの多い科目です。加えて、どこの大学の問題でもだいたいは同じような形式の問題が出され、あまり奇を衒った問題は出されにくいです。なので、単語帳や文法帳その他必要な参考書等を正しいやり方でやり込めば、ほとんど誰でも一定レベル以上の成長を期待できます。

③文系は数学の良し悪しで合否に大きく影響します。なぜなら、英国はできて当たり前というと語弊がありますが、とにかく英国は多くの文系受験生にとっては攻めではなく守りの科目です。それが難関大レベルとなると、守りのレベルも当然高くなります。すると、いくら英国で攻めようと思っても、周りのレベルが高くてあまり差がつかないということが起こります。したがって、残された数学で攻められるかどうかが、ライバルとの差がつくかどうかを左右するのです。

④①,②,③より、予算が限られていて、かつ数学が苦手であるという現状がある以上、取るべき講座は数学です。

⑤しかし、上記の通り、名大数学は特殊ですから、いくら基礎の内容ばかりやっても仕方ありません。数学の学力を向上させるに重要なのは、基礎と応用の「往復」であり、入試レベルの応用問題を解くことによってこそはじめて基礎の定着が進むと私は思います。なので、基礎問題精講に取り組んでいるのに、それと同レベルの講座をわざわざ取るというのは極めて勿体ないです。それよりも、自力では身につけにくい発展的な思考を学ぶためにもう1,2段階上の講座を取って、一方では基礎問題精講を使って基礎を固め、一方では応用問題の講座を受講し、その往復を繰り返した方が断然良いです。

⑥したがって、レベル3の講座より、レベル4の講座を取るほうが望ましいと考えます。2:["$","main",null,{"className":"px-4 pt-4 pb-4","children":["$","div",null,{"className":"max-w-3xl mx-auto w-full","children":[["$","div",null,{"className":"mb-8","children":["$","$L7",null,{"href":"https://unilink-app.onelink.me/isbO/h6xeh63x?advice=xEiWRnIBTqPwDZPuC2mC","target":"_blank","children":["$","$L8",null,{"src":"/images/web_to_app_banner.jpg","width":3660,"height":1500,"sizes":"100vw","style":{"width":"100%","height":"auto"},"alt":"UniLink WebToAppバナー画像","className":"mb-4 rounded"}]}]}],["$","h1",null,{"className":"text-xl font-semibold mb-2","children":"数学の個別指導は相性か教え方か"}],["$","div",null,{"className":"flex justify-between mb-4","children":[["$","div",null,{"className":"text-left text-xs text-caption","children":["クリップ(",1,") コメント(",0,")"]}],["$","div",null,{"className":"text-right text-xs text-caption","children":"5/24 21:08"}]]}],["$","div",null,{"className":"coach-mark 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text-caption line-clamp-2 mb-1","children":"十分に可能です。地方の進学校出身で私の大学に通う学生はほとんどこのパターンです。\n\nただ学校の授業も最大限活用するのが一番理想的なので、一度選択数学の教師と塾の教師に話を聞いてみてはいかがでしょうか。\n\n「学校の先生は生徒一人一人のことをよく知っているから成績を伸ばせる」と言うのであれば、じすさん個人に対してなにか添削や指導をしてくれるはずです。それが出来なさそうであれば、授業をとる意味はないと思います。\n\n回答になってますでしょうか。また質問等あればお気軽にどうぞ！\n\nここまでは一般的な話をしたのですが、個人としては取らない方がいいと思われます。\n理由としては、学校側の対応の問題です。\n・本当に生徒一人一人をみれているのか？予備校でも一人一人の学習はちゃんと指導してくれます。\n・そもそもその指導の実績がなさそう。（これはあくまで予想ですが、文系難関国公立をみんなが目指す感じではない印象を受けました。受験数学は独特なので受験指導の経験が浅い教師に教わるのは危険。ライバルがいた方が良いという点でも予備校の方が環境として良さそうです。）"}],["$","div",null,{"className":"flex mb-1","children":[["$","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 0h24v24H0V0z","children":[]}],["$","path","1",{"d":"M12 6c1.1 0 2 .9 2 2s-.9 2-2 2-2-.9-2-2 .9-2 2-2m0 10c2.7 0 5.8 1.29 6 2H6c.23-.72 3.31-2 6-2m0-12C9.79 4 8 5.79 8 8s1.79 4 4 4 4-1.79 4-4-1.79-4-4-4zm0 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mb-1","children":"個人的な意見ですが、整数と場合の数が比較的できるということは数学自体が苦手だとは思えません。これを踏まえて、時間配分、勉強法のアドバイスをさせていただきます。\n\nまず、時間配分についてですが、取れるところから取ることが基本だと思います。もちろん大問1から始めて間に合うならばいいのですが、間に合わない場合は自分のできるところから取り組んだほうがいいです。\nぐみさんの場合、1Aは整数と確率を初めにやったほうがいいと思います。まずはどんな問題が来ても各12分前後で解き切ることを目標にしましょう。\n2Bは得意単元がないようなので、時間配分については何とも言えません。\n\n次に勉強法です。\n整数と場合の数が得意なのなら、おそらく数列は理解できると思います。だからまずは教科書で数列の基本的なパターン(nの式で表された漸化式、等差、等比の一般項、その和の求め方など)を覚えたほうがいいと思います。\n苦手な単元についてですが、三角関数、指数関数は共通テストでもおそらく狙われるため早急に行ったほうがいいです。まずは教科書の問題を用いて、グラフを用いた解き方をするといいと思います。現にセンター試験ではグラフを用いて解くように誘導することがよくあり、数式を見える形にする訓練は必要です。\n\nあと、三角関数、指数関数が苦手だというよりもしかしたら二次関数が苦手なのかもしれません。三角関数、指数関数、対数関数などの関数系は結局二次関数や不等式の問題に帰着することが多々あります。\n文字が入った二次関数の最大最小を求める際に、なぜ軸で場合分けするのか、f(0)が正であることを用いるのか、その意味が分かりますか？グラフで考えると当たり前ですが、式だけでは伝わらないことがあります。\n\n参考書を一周するのはもちろん素晴らしいことで、継続する力は本当に尊敬しますが、それよりも教科書をもう一度見直したほうが良いです。教科書の章末問題は一瞬で解法が浮かぶくらいがちょうど良いです。そこから少しずつ応用問題にチャレンジしてどの解法が基礎になっているのかを考えることが大切です。\n\n\nとても大きな質問だったので、具体的には回答できなかったかと思います。また何かあったら何でも聞いてください"}],["$","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":"問題演習をするノートについて"}],["$","div",null,{"className":"text-xs text-caption line-clamp-2 mb-1","children":"全ての人のアドバイスは所詮その人にとって上手くいった事の結果論でしかないという事を覚えておいて下さい。そうでなければ皆の成績は一律に差なんてなくなります。\n今の勉強方法であなた自身が上手くいっていない、結果が出ていないと感じるのであれば改善した方がいいのかもしれませんが、そうでなければ一つの考え方として頭の片隅に置いておく程度でいいと思います。\n結局、自分の性格に合った勉強法が一番結果につながりやすいので現在順調に勉強が進めらめているのであればやり方を変える必要はないと思います。\nただ、勉強する時間によって勉強の捗り方が変わると感じるの事はありました。例えば、朝は数学、昼は国語・英語、夜は暗記科目などです。\nただこれも僕がそう感じているだけで苦手科目→得意科目→苦手科目→得意科目のサイクルで勉強した法が良いと言う友人もいたので何とも言えないです。\nなので、人の意見を参考にしつつも自分の一番やりやすい方法で勉強するのをオススメします。\nネットにはたくさんの情報が流れているので、適切に判断して是非自分の勉強に役立ててください^_^"}],["$","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 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