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19:Te31,こんにちは！
たしかに三元一次は煩雑になってミスりがちですね笑
自分もベクトルの大きさの計算なんかはかなり苦手でした。

以下、計算ミスを防ぐために（特に共通テストで）気をつけるポイントをお伝えします！



①ベクトルの成分は縦に書く
もしかしたら既にやっているかもしれませんが、ベクトルの成分は縦に並べて書きましょう。現行の教科書などは成分が横『（２，4，3）のような形』で書かれていることが多いですが、これだとミスりやすいです。
　　2
｛　4　｝
　　1
のように縦で成分表示すると文字が入って式が複雑になっても見やすいので、成分同士の方程式や内積の計算をするときのミスがかなり減ります。

(OP→)＝x(a→) ＋y(b→) + z(c→)
のような場合も、
　　　　　　ａ
(OP→)＝｛　ｂ　｝
　　　　　　ｃ
のように表しちゃうと計算でミスりづらいです！


②大きな余白や白紙のページを利用する
共通テスト本番ではめちゃくちゃ煩雑なベクトルの計算が出ることは正直あまりないです。しかし、東進などの予備校が手掛けている模試や問題集の中には、計算ゲーのような悪問も含まれているのが現状です。ですので正直に言えば、そういった模試などの悪問でケアレスミスをしてしまっても一喜一憂することは無いと思います。
しかし、工夫をするとすればやはり余白の使い方でしょう。「あ、この計算重いわ」と感じたら、無理して小さい余白や暗算に頼らず、どっしりと構えて大きな余白を探しましょう。その分タイムロスに感じるかもしれませんが、いくらわさんのように京大を目指すレベルであれば、タイムロスよりも安易な判断による失点の方が痛いことは明確だと思います。心に余裕を持って頑張ってください！


③後回しにする
共通テストの数学は、ひらめきゲー／誘導ゲーな要素があります。自分のやり方でやったら死ぬほど難しい式がでてきたけど，誘導にうまく乗っかって解き直したらめちゃくちゃ簡単だった、なんてケースがかなり多いです。また、わからないからとりあえず飛ばして最後に戻ってきたら、頭がクリアになって簡単に解けたというケースも多いです。
問題が変に難しいなと感じた時は、割り切ってスキップして、最後に戻ってくるようにしましょう。仮に計算ミスをしていたとしても、後で見直すと間違いに気づきやすいです。共通テストはとにかく時間と勝負なので、沼りはじめたら終わります。とりあえずスキップしてみることは案外大切な心構えですよ！


①〜③までご紹介しましたが、特に大事なのは③です。
これは共通テストの数学では本当に大切な考え方です！一緒に受験勉強していた東大生の友人たちでさえ、計算が煩雑になったり沼ったりすることがありましたし、そういう時はとりあえず飛ばして最後に戻ってくるのがいいと話していました。

ぜひ参考にしてください！
また、これから過去問などで形式に慣れていけば、だんだん計算ミスは減ってくると思いますよ〜！頑張ってください！1b:Tbee,確かに正面問題は難しいですよね。でも、大方ジャンルごとに区分できます。
まず、演繹法と帰納法で考えましょう。演繹法は、もともと与えられている情報から、公式や条件を利用して式を変形、立式して解く方法です。帰納法は、ある変数indexについていつでも成り立つことを考える方法です。これを意識することから始めましょう。だいたい所感としては、前者の演繹法での証明問題が多い気がします。また証明問題は普通に大学入試で出ます。出し方としては、小問で問題内容のある部分を示させたのち、その特性を利用した求値問題へと導く出題形式が王道です。だから、最初がわからないと手の出しようがなく雪崩のように点を落としてしまう可能性がぬぐえません。そのため、証明問題に強くなることは必須です。
ここからは、証明問題の対策の仕方について記述します。
整数問題の証明について：帰納法を警戒してください。だいたいindexをnとする数学的帰納法に持ち込んで解くケースは非常に多く、シンプルながら忘れやすいためこの発想はいつでも持つようにしてください。それがダメなら、ようやく演繹法です。法則性や条件から、立式、変形していくことで求める式や結果にたどり着きます。ただしこの方法に一貫した解法の仕方はないのでその問題ごとに情報を分析して考える必要があります。ちなみにこの問題が数学でかなり難しい部類に入りやすいのでそこまで気にしなくても受かります。だからまずは、帰納法を検討してください。
図形について：主に考えらるのは、図形的に処理する方法、関数的に導く方法です。どちらも演繹法です。ここにもしindexNが出てきた場合は帰納法を検討して下さい。図形的に処理するのか、関数的に処理するのかは問題よって異なるため一概には言えません。しかし、大体の場合は関数的に解くほうが必ず解ける場合が多いと感じます。しかし、計算が煩雑になることもあるので注意が必要です。逆に一般的な図形に対しての議論をする場合は、ベクトルや図形的に処理するほうが楽にできることが多いです。普遍的な性質を議論する場合、図形の性質、定義を使った定理を出題者側が求めていることが多いからです。
まとめると、まず帰納法を考える。次に演繹法を考えて、一般的な図形ならばベクトルや図形的性質から考える。複雑なある条件下でしかできないような図形ならば、関数からの導入（二次元平面までがおすすめ）で解く方法もありです。
応援してます頑張ってください。
1c:Ted8,こんばんは。

時間をとって解き直したら高得点を取れるというのは非常に大事なことです。問題単体を解く能力はあるという証明ですし、試験時間外ならばミスも少ないということを示してくれています。
一方でそれだけ取れれば「これくらいできるはずなのに」と悔しい思いも大きいですよね。僕自身も経験がありますし特に直前期には模試の判定にも神経質になるので余計気になるだろうとお察しします。

では試験本番中に解き直しの精度を再現するためにはどうしたらいいかということですよね。
これはやはり、できる環境を再現することが大切になります。

試験が終わったあとにもう一度解いてみる、このとき試験中と比較してどのような点が違うと言えるでしょうか。

第一に時間制限の有無がありますよね。それに伴って緊張感も違います。これを再現するには演習量をこなすことが何よりも肝心です。問題数を重ねることで期待できることとしては、①解くスピードがあがる、②問題を解くことに慣れる、③自分のミスするところがわかる、これら3点が大きいです。そのままケアレスミスを減らすことに繋がるのがお分かりいただけると思います。
さらにこれらの効果を高めるためにおすすめなのが、｢同じ試験形式の問題を」「本番同様の時間制限で」解くことです。一番負荷のかかるやり方ですが、過去問や問題集を使ってぜひやってみて下さい。

もうひとつ、一度見ている問題であるというのも大きいでしょう。解きなおしているのですから当然やっている問題は(本番中解けずとも)一度見たことのある問題です。ミスを減らすということにおいて、全体像を把握することは非常に効果的です。精神的にも余裕が生まれますし、計算などでも先が読めていれば違和感に気付けることもあります。
これを試験中に再現する方法というのが見直しです。見直しにもポイントがありまして、一度全て終えてから戻ってくることが大事になります。最後まで行っておけば気持ちも楽ですし、どんどん次の問題に行く方がかかる時間も短いです。
ケアレスミスをし続けてきた人間から言わせてもらいますと、丁寧に解くというのには限界があります。身も蓋もない話ですが、結局ミスするときはします。
それだったら一度全体を解いてから戻って方が点数に繋がりやすいです。
見直しの際、自分のした計算ミスを修正するだけではなく一から解き直そうというくらいの気概でやることで、見直しは何倍も効果的に働きます。

最後に、ミスというものはその性質上運(と言ってしまっていいかはわかりませんが)に拠るところも大きいです。これから試験までの演習中、恐らく数え切れないほどのケアレスミスが出てくると思います。しかし、そこで挫けず多少は時の運だという意識を持って頑張って欲しいと思います。
模試でミスのなかったことはない僕も、共通テストでミスというミスはありませんでした。そういうものです。
ミスを実力として真摯に向き合う姿勢は素晴らしいですしそれは持ち続けていただきたいですが、あまり気負わずに最後まで駆け抜けてください。応援しています。1d:Tc0d,お答えしますね！
僕はミスが絶えないタイプの人間だったのですが、それを克服して、本番は一切計算ミスなどをすることなく合格することができました。ミスを減らす事は合格に直結するので僕のやったことを書いてみます。

さて、そもそもなぜミスするのでしょうか。もちろん注意力不足というのはあるでしょう。（この減らし方は後で書きます）ですが真っ先に疑って欲しいのは学力不足です。人間は自分のレベル以上のことをやろうとすると、いろいろなことを考えるためにミスが増えます。逆に自分にとって簡単なことはまずミスをしません。例えば九九や一桁の数字の足し算などです。これらをミスすることがあるでしょうか。おそらくないと思います。それは僕らのレベルがそのレベルの計算をはるかに凌駕しているからです。一方、積分などを習いたての頃は、それなりに苦労をしたと思います。それは自分のレベルのギリギリでものを考えているからです。後から見れば「符号を間違えた」という程度のことであっても、それが演習不足、経験不足に起因する事は多いです。自分の学力を疑うことは辛い事ですが、ここと向き合うことで今以上に実力を伸ばすことができると思います。

続いて、純粋なケアレスミスの減らし方です。学力が十分にあっても、間違えるときは間違えます。それを減らすにはどうすればいいでしょうか。その方法の一つとして
「自分のミスを分析したノートを作り、問題を解くたびにそのノートを見返す」
というのがあります。実は自分がやるミスというのは限られています。自分がどういうミスをした自分がどういうミスをしたのかをノートにまとめ、いつでも見返せるようにしておくと、問題を解くときにミスしないように注意すべきポイントがわかり、格段にミスが減ります。ぜひやってみてください。

さて最後に、「計算結果を覚えてしまう」という方法があります。なぜミスをするのかというと、そもそも計算するからです。計算しなければミスのしようがないわけです。なぜ九九を間違えないかといえば、それは九九を覚えているからです。なので、30²以下の平方数（16²=256など）などよく使う計算は結果を含めて覚えておくというのも一つの手です。

以上です。少し厳しいことも言いましたが、「数学でミスをする＝30点がなくなる」です。どれだけ考え方があっていても、計算結果が間違っていればほとんどの場合点はありません。それくらいシビアなものだと思って、ミスをなくせるように頑張ってください！2:["$","main",null,{"className":"px-4 pt-4 pb-4","children":["$","div",null,{"className":"max-w-3xl mx-auto w-full","children":[["$","div",null,{"className":"mb-8","children":["$","$L7",null,{"href":"https://unilink-app.onelink.me/isbO/h6xeh63x?advice=qDB5Bm0BTqPwDZPupgQQ","target":"_blank","children":["$","$L8",null,{"src":"/images/web_to_app_banner.jpg","width":3660,"height":1500,"sizes":"100vw","style":{"width":"100%","height":"auto"},"alt":"UniLink WebToAppバナー画像","className":"mb-4 rounded"}]}]}],["$","h1",null,{"className":"text-xl font-semibold mb-2","children":"ユークリッド互除法と合同式"}],["$","div",null,{"className":"flex justify-between mb-4","children":[["$","div",null,{"className":"text-left text-xs text-caption","children":["クリップ(",0,") コメント(",0,")"]}],["$","div",null,{"className":"text-right text-xs text-caption","children":"9/6 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goldの例題レベルの問題は確実に網羅してください！この基礎が発展的な問題を解くのに必ず必要になります。ですので、まずこの部分が抜けていたら、確認しておくようにしてください！\n\n確率についてです。確率はとにかく事象を文章から図などへと可視化してみましょう！どのような動きが起こっているのか、どのような特徴があるのか、それを分かりやすくするのです。この動作は慣れないといけないので、何問かやってみるといいです。とにかく文章を分かりやすくしてみることを意識してみてください。文章では見えなかった情報が浮かび上がってくるはずです。また、それでも厳しければ、青チャートなどの例題で似た問題がないか思い浮かべ、その解き方を真似してみてください！\nそれを何問しても厳しければ、「合格る確率」という参考書を購入して、stage3のみやることをおすすめします。stage3のみといったのは、それが最も入試に頻出かつ全パターンを網羅しているいいレベルの問題だからです。そのパターンを全て覚えましょう！\n\n次に、整数です。整数は確率より厄介な問題が多いですが、基本的にはあのユークリッドの互除法を用いた不定方程式の解法パターンを覚えておけば基本はOKです。そして整数問題が出てきた時は、このパターンの発展系ではないか確認してみましょう。\nまた、整数では、学校では言われないよく出るパターンがあるのです。例えば、平方数はmod3、4を使うと数を絞れる、などです。これは、YouTubeのPASSLABOというチャンネルで整数全パターン解説という動画で整数を全部網羅してみるので、よかったらやってみてください！(回し者ではないです笑)\n\n確率と整数は個人的に数3よりも難しいなと思います。ですので、まとまった時間をとって集中的にやってみるといいです！応援しています！"}],["$","div",null,{"className":"flex mb-1","children":[["$","svg",null,{"stroke":"currentColor","fill":"currentColor","strokeWidth":"0","viewBox":"0 0 24 24","className":"text-subPrimary 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mb-1","children":"数学の問題をやり直す上で、解答や式変形を一字一句覚えるなんていうことがな必要ないことは言うまでもないことだとおもいます。\nなぜなら、数値、条件が全く同じ問題なんて人生でそう出会わないからです。\n\nでは、どうするのか？ということですが、僕が意識していた点はその問題の核となる部分を抽出し抽象化、一般化することです。\n\n要は1から10を得てほしいと言えばいいのでしょうか？\n\n\n具体的に説明すると、立体図形の問題で、ベクトルで解こうとしたけど、なかなか上手くいかなかった。\n\n\n解答にはベクトルによる解法が書かれておりその解法がなかなかテクニカルで簡潔である。\nしかし別解に座標を置いて計算でごり押しする解き方も書いてある。こちらの方法はなかなか、計算量が多そうだ。\n\n\nこういうことがあったとします。\n\nこういう時に、じゃあテクニカルな式変形を覚えようとしていてはなかなか数学力はつきません。\n\nこの問題の復習はいくつかやり方が考えられますが、この問題の核を抽出し一般化とは、以下のようなことです。\n\n1.確かにベクトルのやり方もいい。なので、頭に留めておこう。\n\n2.座標を置くやり方は計算量が多い一方、やっていることは素直である。なので、本当に思いつかなかったら、最終的に座標を置けばいいのではないか？\n\n3.角度といった条件は出来るだけベクトルで扱うのが良さそうだ。\n\n4.交線などは、座標を置き平面の方程式を立てて求めていくのが良さそうだ。\n\n\nなどなど得られることはたくさんあるはずです。\n\n\nこれはあくまで一例ですが、１つの問題から学べることは案外多いものです。\n無作為に問題数をこなすのではなく密度の濃い演習をこなすことをお勧めします！\n\nあくまで僕個人の意見ですので、何か参考になれば幸いです。\n"}],["$","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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