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13: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。15:Tf73,こんにちは。共通テスト同日体験受験お疲れ様です。本番まで一年前の段階で本番の問題にチャレンジしていて素晴らしいと思います。 共通テストの問題は、慣れていなければ難しく感じる方も多いと思いますが、基本的なことを聞かれているのに過ぎません。個人的には、簡単なことを、難しい言い方で聞いていると感じることが多いです。 まず説明文でなにを求めたいのか書かれ、それに対して文章の誘導付きで穴埋めをしていく形式ですが、誘導一つ一つに対して考えていると先の見通しが立たず、これはなんのために計算をしてるのか、よく分からなくなってしまうと思います。解決法としては、設問の最後の方まで目を通して、ある程度の流れの見当をつける、と言うことです。先が見えるのと見えないとでは、解きやすさが全く違ってくるのでおすすめです。 2通りのやり方で解いたり、自分ではやったことがないやり方で考え始めたりするので、そこが青チャートなどの自分で考えて解く問題集との違いであり難しさだと思います。対策としては青チャートもたくさん問題数を積んで、別解なども理解し、自分の解法のひきだしを広げると良いと思います!🙆 現在高2生とのことですが、共通テストは、2次試験の勉強をしていたら、いつの間にかできるようになっているものです。数学の勉強を進めていくうちに、もっと深い基礎から理解できるようになり、初めて見るやり方で急に誘導に乗っても対応できるようになります。それまではひたすら、このようなやり方もあるんだ!と言うような知識をたくさん得て、武器を作ってください! 私は、受験生の1月、直前に共通テストの演習をしている時、こんなやり方するんだー、自分だったらこう解くのにな、と思いながら解いていたこともありました笑。自分とやり方が違うことが多過ぎてそれに慣れていたので、いきなりよく分からない誘導が来ても怖いくはなかったです!この時期になると時間との勝負になって来るので、どれだけ素早く誘導に乗れるか、の勝負になっていました。ぜひ、今時間のあるうちに、しっかり今回の数学の復習をしてみてください!教科書レベルまで青チャートができているということは、解説を読んで全く分からないということはないはずです!たくさん時間をかけて解読してみてくださいね。 一つ忘れていた話があります。塾で働いていたのでわかるのですが、共通テストの中で見落としがちな単元があります。データの分析という単元の出来はどうでしたか!?この単元は、学校や塾で習う機会も少なく、自分で勉強しないと極められない部分だと思います。そのためかあまり平均得点率は良くないです。しかし!それほど難しくないんです。グラフを読み取ったり、公式に則って式を変形したり、代入したり、、壮大な誘導もありません。この部分を見直せば、周りに大きく差をつけることができますよ!!復習も丁寧にできると良いですね🙆 長くなりましたが、私も高2生の頃に同日体験受験を受け、得意なはずの数学でなにも分からず、悔しくて受験勉強を本格的に始めました。ここから始めれば絶対に間に合いますし、ぜひ今から頑張って欲しいなと思います!! 頑張ってください💪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 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mb-1","children":"こんにちは!僕も割とそういうタイプでしたし周りにも記述は超高得点を連発するのに共テの形式がダメだった友人がいたので参考にしていただけるかはわかりませんがちょっと考察をお伝えしたいと思います。\n\n共テの数学は問題文を読んで自分の考えを表現する記述式とは異なり、指定された考え方に沿って解き進めていかなければなりません。なのでめっちゃ数学が得意だけどそれが故に解法が独特な人はついていきづらいのかもしれませんね。あとは共テで誘導されている考え方がすぐに読み取れない場合も記述のわりに得点が低くなりやすいですね。\n\nそれから、一般的に共テ数学で得点を稼ぐためには複数の代表的な解法に慣れておくことが必要になってきます。慣れているというのは問題をどう解くか考える際に選択肢としてすぐに思い浮かべることができ、具体的な操作も難なくできることを指します。ここでつまずかなければスムーズに解き進めることができ高得点が狙えるなと、実際経験して思いました。\n\nこの回答が少しでも役立てば幸いです。まだ高2生ということで時間はあるので(余裕ぶっこいてると一瞬で受験本番がやってきますが)これから頑張っていきましょう!"}],["$","div",null,{"className":"flex mb-1","children":[["$","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":[]}],["$","path","1",{"d":"M12 6c1.1 0 2 .9 2 2s-.9 2-2 2-2-.9-2-2 .9-2 2-2m0 10c2.7 0 5.8 1.29 6 2H6c.23-.72 3.31-2 6-2m0-12C9.79 4 8 5.79 8 8s1.79 4 4 4 4-1.79 4-4-1.79-4-4-4zm0 10c-2.67 0-8 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items-center py-4","children":[["$","div",null,{"className":"flex-1","children":[["$","div",null,{"className":"mb-1","children":"共通テスト数学"}],["$","div",null,{"className":"text-xs text-caption line-clamp-2 mb-1","children":"はじめまして!うえのと申します。\nつめさんの気持ち、とても分かります。自分も、数学には自信があったのに、共通テスト形式の模試では成績が伸び悩むことが多くありました。\n\nそこで自分は、その原因を探ることにしました。つめさんと同じで何をしたらいいのか分からなかったので、とりあえず数学力が足りないのかを確かめるために時間無制限で解いてみたり、どの大問が原因なのか考えるために大問ごとで時間を区切って演習してみたりと色々と試した覚えがあります。その結果、時間をかければ解けるけれど、制限時間の中で解くと明らかに点が下がることが分かりました。私の場合は、この事実に向き合って、大問ごとの目標時間をクリアできるように時間を区切って演習をする、そもそもの回答スピードを上げるために共通テスト形式の問題の数をこなす、2次レベルの問題になれることで共通テストレベルを楽に解けるようにする、などの対策を講じました。これらのおかげで、本番でも落ち着いて解けるようにまで成長することが出来たと思っています。\n\nとまぁ、長々と話してしまった上記の事例はあくまでも私の場合、です。つめさんが何が原因で共テ数学を苦手としているのかはつめさん本人で探る必要があると思いますし、それに対してどう改善するかも自分で考えるのがきっと1番効率がいいです。\n\nもちろん、僕なんかで良ければ相談には乗りますし、一助となれるのなら嬉しい話です。ですが、自分のことは自分がいちばん理解しやすいはずです。目標に向かって進む上で、己を理解し修正できる受験生は強い。私が高校3年間を通じて学んだことです。つめさんの努力が実ることを、数学9割取れることを、ささやかながら祈って回答とさせていただきます!"}],["$","div",null,{"className":"flex 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items-center py-4","children":[["$","div",null,{"className":"flex-1","children":[["$","div",null,{"className":"mb-1","children":"共通テスト数学"}],["$","div",null,{"className":"text-xs text-caption line-clamp-2 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items-center py-4","children":[["$","div",null,{"className":"flex-1","children":[["$","div",null,{"className":"mb-1","children":"数学の伸び"}],["$","div",null,{"className":"text-xs text-caption line-clamp-2 mb-1","children":"また失礼します\n\n数列と確率が解けないということですが、まず数列に関して 数列は高校数学の分野の中でも難易度が上がるほど見慣れない条件、漸化式がだんだん出てきます つまり現場での【実験】の要素がだいぶんに多いです なのでこれはゆっくり時間をかけて、解説を理解して素養を深めていけば良いでしょう\n\n確率、場合の数は設定は変わってもやっている作業は限られてくるので、この操作なら同様に確からしいからこの式つかう、これは余事象でやったほうがよさそう、これは反復試行などのことはすぐ見抜けるようにし、また自分の解答で何を区別し、何を区別していないか(または全て区別する)を毎回意識しながらやれば段々アウトプットもよくなってきます\n\nまた基礎固めで使っていた問題集、書き出さなくてもいいので問題見て解法を頭の中でいう練習は最後まで続けましょう きちんと書くわけではないので短時間で多くの問題に触れられます 計ゴリ以外の難問は多くの場合基礎固めで用いたパターンの組み合わが複雑だったり文字の条件がごちゃごちゃ入ってきたものになるので、その個別個別は完全に、解説書をかけるレベルまでの理解をお勧めします \nというか各問題の解説を自分で作るのが一番効果的ではあるので、特に理解が不十分である個別の要素が多く含まれてモヤモヤする問題は一寸の箇所にも理解の妥協をせず自分の言葉で解説するのが良いでしょう\n\n頑張ってください🙏\n\n\n\n\n"}],["$","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":[["$","div",null,{"className":"mb-1","children":"数学絶望.."}],["$","div",null,{"className":"text-xs text-caption line-clamp-2 mb-1","children":"そもそも数学の勉強方法が良くないでしょう。\n同じ問題も何周もやる勉強方法は「パターン暗記」型の学習で、応用力がつきません。\n数学、物理は「本質を理解できているか」が重要です。\nそれぞれの単元の概念を理解することです。\n公式は暗記せずに定義から導出したり、別解を考えてみたりすることで数学的思考力が身につきます。\n\nとはいえ、これからだと時間がないですよね。\nなので、過去問に的を絞って勉強しましょう。\n間違った問題をなぜ間違えたのか徹底的に究明し、解き直しをしましょう。\n解説は「チラ見」するだけに留め、なるべく自分の力で解くようにします。\n\n問題集を4周もやったのであれば、パターンは頭に入っているはずなので、\n組み合わせのやり方を学んでいくわけです。\n\n頑張ってください。"}],["$","div",null,{"className":"flex mb-1","children":[["$","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 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 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