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1a:Tc1d,こんにちは。回答させていただきます。

端的に言ってしまえば、それは現在の自分の実力によるということになります。

まず、数学の基本的なことが理解できているのかが重要です。確率の公式であったり、ベクトルの根本的なことを理解できているか等、数学のある分野で不安なことをなくすために白チャートを使うことをお勧めします。

白チャートを周回しているということですので、数学の理解は進んでいると思いますが、今一度、理解が足りていない分野がないか確認してみてください。もし、不安だなと思う分野があればそこの分野を白チャートで解き、不安をなくしてください。問題集の周回はそこにこそ意味があります。

私個人としてはこれから黄チャートをやることはお勧めしません。理解ができているのであれば黄チャートをやらなくても共通テスト8割は取ることができます。もし、白チャートには載っていない難しい問題、応用の問題をやりたいのであれば、青チャートの方がおすすめです。

さて、共通テスト8割をめざすには、問題を解けるかに加えて解く時間が大きく関わってきます。現在の共通テストは時間がとても厳しく、全問時間以内に解き終わるにはハイレベルな数学力が必要です。

そこで今現在共通テストの過去問や模試の問題を解いてみて、自分のレベルの確認をおすすめします。もし時間以内に解き終わり、全ての問題を解けたら完璧ですが、おそらくそう簡単にはいきません。時間以内に解き終わらないのが当然です。時間を計って、制限時間を過ぎたとしても解き続けて何点取れたかを確認してください。ここで大事なのは、問題が分からなくて時間がかかったのか、問題は順調に解けたが、計算に時間がかかったのかの二つのどちらに当てはまるかです。

前者のように、問題が分からなかった場合、共通テスト特有の難しさに慣れるため、緑チャートなど共通テスト対策問題集を解いてみてください。そこで共通テストの問題に慣れていけばとけるようになっていきます。

後者のように、問題は分かった場合、実践的な共通テスト対策として市販されている共通テストの実践模試などを使って時間を計って解き続けてください。時間を意識した解き方を身につけることで点数を上げることができます。

ここまで書いてきましたが、共通テスト8割には数学の基礎知識が定着していることが必須となります。数学の基礎知識がしっかりついたと自信が持ててから上に言ったような共通テスト対策を進めていってください。

応援しています。1b:Tf65,私も、緑チャート(共テ対策のチャート式)と過去問を使っておりましたので、お答えします！

まず総括的なアドバイスとして、共テの数学は【過去問を数多くこなすこと】が非常に重要です。理由としては、単なる数学力に加えて情報処理能力の高さを問われる試験なので、どの程度の時間でどの大問を解いて、大問の最後の問題をどの段階で飛ばすのか(全ての問題を解かなくても8割に持っていくことが可能)など、焦らずに時間内で最大限点数を取るためには、かなり過去問慣れしていることが求められるからです。

私自身、かなり過去問演習をこなして8割〜9割に持っていくことができたので、以下ご参考になれば幸いです。

共テの数学でいちばん大切なことは、パニックにならずに、焦らずに、最後まで自分の解ける問題を解ききることです。現状3割台ということですので、いきなり過去問だけで対策するというよりは、他の問題集や緑チャートを併用するやり方で正しいと思います。自分が苦手な単元については特に、過去問を解きだしてからも、問題集の間違えた問題や公式を振り返って復習するようにしましょう。

ですが、上述した通り過去問慣れしないと、いかに問題集で単元ごとなら解けても、本番焦らず解くことは難しいので、早めに過去問に手をつけるようにしましょう。1週間後にははじめるぐらいの勢いです。過去問を解いてみて、基本がわかっていないところがあればその時に緑チャートを開いて、復習すれば良いのです。もし過去問で、全く手がつかない分野(例えば数列)があれば、センター試験の過去問(遡ればたくさんあると思います)の数列を5年分〜10年分、緑チャートの数列を解きながら集中的に取り組むと良いでしょう。

過去問を最初から60分測って解き切る必要はありませんし、問題集を全て解き終わってから過去問に挑む必要もありません。

「敵を早く知る」＝「過去問を早く解く」
鉄則です！

上述した方法で苦手分野を集中的に取り組んで、時間を測ってできそうだなと思ったら、通しで過去問を解く段階に移行しましょう。

ここでは、共テで苦手な科目があれば、解く時間をルーティン化して生活習慣にしてしまうことをお勧めします。個人的には朝をお勧めします！私は、数学2Bが苦手だったので、毎朝起きたらそのまま机に座って6:00〜7:00、本番形式で解くようにしていました。(大問1つを、毎朝15分で、などから徐々に増やしても良いでしょう。) 

本番形式の問題集なども駆使すれば、過去問を使い知ってしまう心配もないかと思います。毎朝数学の共通テスト過去問(本番形式問題集)を解いて、それを習慣化してしまえば、本番、「私は毎朝頑張ったんだから大丈夫！」と自信を持って開始の合図を迎えられると思います。

他の苦手な共テ科目があれば、何曜日は国語、など臨機応変に習慣化してみてください💪。

通しで慣れてきたら、何分ぐらい悩んだら飛ばして次の問題に行くべきか、など時間の使い方にも目を向けていきましょう。

周囲の人がいる環境で集中することに慣れる必要があれば、塾の教室やカフェなども活用しましょう。

敵を早く知り、たくさん向き合って、程よい自信と緊張感を持って本番を迎えられるよう応援しています📣！2:["$","main",null,{"className":"px-4 pt-4 pb-4","children":["$","div",null,{"className":"max-w-3xl mx-auto w-full","children":[["$","div",null,{"className":"mb-8","children":["$","$L7",null,{"href":"https://unilink-app.onelink.me/isbO/h6xeh63x?advice=RTQYDinbqp501VySG82O","target":"_blank","children":["$","$L8",null,{"src":"/images/web_to_app_banner.jpg","width":3660,"height":1500,"sizes":"100vw","style":{"width":"100%","height":"auto"},"alt":"UniLink WebToAppバナー画像","className":"mb-4 rounded"}]}]}],["$","h1",null,{"className":"text-xl font-semibold mb-2","children":"和積の公式は必要か"}],["$","div",null,{"className":"flex justify-between mb-4","children":[["$","div",null,{"className":"text-left text-xs text-caption","children":["クリップ(",2,") コメント(",0,")"]}],["$","div",null,{"className":"text-right text-xs text-caption","children":"9/17 9:33"}]]}],["$","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":"現状共テでしか数学を使わない予定ではあるのですが…"}],["$","div",null,{"className":"text-xs text-caption line-clamp-2 mb-1","children":"こんにちは。はじめまして。\n\n数学２Ｂに関しては、次の共通テストでは平均点が下がる可能性が高いでしょう。直近の共テの平均点が高かったからです。したがって、次の共テではより数学の出来不出来で合計点が決まることも、ありえます。\n\n今年の共通テストが5割だったということは、基礎が身についていないところが多いかもしれません。また、本番での時間配分などの戦略が外れてしまった可能性もあります。共テは、時間との勝負です。いくら参考書をやったところで解くのに時間がかかるようでは、解ける問題を落としてしまうことに繋がります。私がおすすめするのは、過去のセンター過去問を10分短縮して受けることです。また、２Ｂに関しては、正攻法の解き方よりも、裏ワザ的なものも大切だと思います。教科書や参考書には載っていない裏ワザが結構あるので、YouTubeなどで調べてみて、実践してみると良いと思います。例えば、積分における1/6公式、1/12公式などといったものがあげられます。正直、沢山あるので調べてみて使えそうなやつを覚えるといいと思います。（あくまでマークの時だけ使える裏技的なやつもあるので注意が必要）\n\nちなみに、緑チャートはあまりおすすめしません。青チャートの勉強を終えているならば、あとは共テ用の問題集や模試形式の問題をやるのがいいでしょう。その時は確実に制限時間を、10分早めてください。その時間内での点数が本番の点数くらいになると思います。（本番は緊張して焦ってしまい時間感覚がおかしくなるからです。）\n広大教育学部における、共テボーダーは大体75パーセント程度ですが、数学に関しては８割を越えないと太刀打ちできないかもしれません。目標は80点として少し高くするのが鉄則です。あと半年で８割まで持っていくことは相当難しいですが、頑張る価値はあります。\n頑張ってください！応援しています。"}],["$","div",null,{"className":"flex mb-1","children":[["$","svg",null,{"stroke":"currentColor","fill":"currentColor","strokeWidth":"0","viewBox":"0 0 24 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items-center py-4","children":[["$","div",null,{"className":"flex-1","children":[["$","div",null,{"className":"mb-1","children":"共通テスト数学の参考書ルート"}],["$","div",null,{"className":"text-xs text-caption line-clamp-2 mb-1","children":"お疲れ様です。\n\n基本的に過去問と各社模試の問題を解き進めるのが良いと思います。\n新課程向けの予想問題なども良いですね。\n\nおすすめは\n過去問演習→忘れていた単元をチャートで復習→間違った問題をやり直す→すべて解きなおし\n　　　　　　　　　　　　　　のサイクルです。\n\n知識を詰め込んでから演習に入りたいという気持ちはわかるのですが、数学だけに時間を費やすというわけにはいかないと思います。最大限効率化するには軸を過去問演習に置くべきでしょう。\n\n共テレベルであれば基礎問精講はオーバーワーク気味だと思います。殊勝な取り組みだとは思いますが、今一度点数の伸びと演習に費やしている時間とを見直してみてください。今取り組んでいらっしゃる2周目が終わったら一度ストップしましょう。\n\n共テが特殊だというのはご存知でしょう。\n特殊だからこそ場慣れであったり形式慣れしているとそれだけでアドバンテージになるというのもわかっていらっしゃると思います。\n数学は共テでしか使わないとのことなのでこの時期から過去問で問題ありません。\n\nそれと、意外と侮れないのが教科書傍用問題集です。チャートでも理解が微妙な範囲はここまで戻ってください。\n(傍用問題集を完璧にするとかなり強いです。)\n\n応援しています。8割目指して演習あるのみ！"}],["$","div",null,{"className":"flex mb-1","children":[["$","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":"数学の勉強法について"}],["$","div",null,{"className":"text-xs text-caption line-clamp-2 mb-1","children":"　数弱で浪人した者です。私は、質問者様が現在の勉強法を継続される事を断固支持します。確かに時間が余計に掛かる道ですが、それで問題を解くのが少しでも楽になる事を体感されているのは素晴らしいことですし、それが正しい勉強法です。\n\n　さて、この勉強法で間に合うかどうかですが、定理公式が出てきた度に取り組めば受験に間にあわないなんてことにはならないでしょう。むしろ焦って暗記に走る方が何倍も危険です。受験直前になってもなおうわべだけで分かったつもりになっているというレベルの知識は、入試本番では使い物になりません。そんな知識だけで受験に挑むのは落ちに行ってるようなものです。数学はそんなに甘くありません。数学は身につけるもの、そして、身につけるには自分の手を動かして理解していく事を繰り返すしかありません。証明を忘れてしまったら何度でも復習して下さい。私もこれを幾度となく繰り返しました。また、有名な定理公式の導出方法＝証明を知っているとあっさり解ける、なんて問題も整数分野などではよくあります。\n\n　一つお勧めは、問題の解答を見てとっぴな解法だなあと感じることがあれば、それは問題の基礎的な部分が分かってない証拠だと疑ってみることです。例えば数学が全くできない人に問題を解説してあげるとき、自分では当たり前に感じている箇所で、\"なんでそうやんの？\"と聞かれたことはないですか？普段の問題の解説集も同じで、解法が自分にとってとっぴに見えてしまったら、その問題の要求するレベルに達してないと判断して間違いないです。質問者様の質問には直接関係ないですが、私が受験経験から学んだことですのでお伝えしておきます。\n\n　学問では回り道に見えることが結局は王道です。私は予備校でそれを痛感させられました。めんどくさそうで遠ざけていた定理公式の証明を自分の手で行なって初めて習得できた実感をえました。質問者様の強みは今すでにこの遠回りの威力を知っておられるということです。どうか自分を信じこの努力を続けて下さい。健闘を祈ります。"}],["$","div",null,{"className":"flex 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