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1b:Tc5a,ミスをなくすことに関して、一年間本気で取り組んだ者です。僕はミスした時に、原因と解決策を毎回書き出してました。

①ミスを真剣に受け止めること
「うわー、ミスったー！」とか言ってる人は一生ミスし続けます。「ミスも実力のうち」という先人の言葉は本当です。明日からこんな言葉を発するのをやめましょう。

②ミスの原因を考えること
「原因は注意不足だ。次から気をつけよう。」みたいな小学生みたいな思考はやめましょう。具体的に次からどうすればいいのか曖昧だと実行に移せません。絶対にどこか原因はありますし、ミスしやすい箇所の傾向もあるはずです。徹底的な自己分析がミスを減らす鍵になります。

原因例
・ミスに対する危機感が足りない
・計算練習が足りてない
・問題文の読み落とし
・誘導に乗れてない
・字が汚い
・図やグラフが汚い。そもそも書いてない
・余白の使い方が下手
・符号間違え
・簡単な計算なので、雑にしてしまった
・解き方を考えながら計算している


③ミスに対する解決策を考える
・ミスしたら死ぬくらいの勢いで常に全集中
・計算練習不足など論外なので、あれば徹底的に反復練習
・現代文の手法を取り入れて、問題文の重要箇所に線を引く。丸をつける。
・接続詞に注目して、きちんと誘導にのる。
・小問に分かれていれば、誘導を疑う(2次)
・大門全体の流れを追う
・作問者の立場になって考える
・自分が求めた重要な式や情報は目立つように囲む
・余白は使う前に線で区切る
・横の計算式と混ざらないように、計算した後に線で区切る
・丁寧ではなくとも、読み間違えようのない字で書く
・消しゴムで消すときは、めちゃくちゃ丁寧に消す
・消しゴムを極力使わないように、考えて余白を使う
・マイナスを目立つように書く(特に分数の前のマイナス)
・自分がミスする傾向のある場所は、めちゃくちゃ注意深く計算する
・手と目で常に2回計算する
・自信がないときは3回くらい
・検算する(特に積分や平方完成)
・解き方がしっかり定まってから計算する
・図やグラフはめちゃくちゃ精密に書く


ざっと思いつくだけで、これだけあります。
「こんなにやってたら、時間足りなくなる」と思うなら取り入れなくて構いません。
ただ、ミスしたときの時間ロス・点数ロスを考えれば、ミスを防ぐための時間なんて大したことはないです。
リスクヘッジして手堅く点数を取りに行くのか、リスクを負いながら高得点を狙いにいくのか。そこは個人の戦略なので、お任せします。
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items-center py-4","children":[["$","div",null,{"className":"flex-1 mr-3","children":[["$","div",null,{"className":"mb-1","children":"計算練習について"}],["$","div",null,{"className":"text-xs text-caption line-clamp-2 mb-1","children":"はじめまして！こんにちは。\n\n大阪大学人間科学部に所属している者です。\n\n私も現役時代に計算ミスに苦しんだ経験があるので、お力になれたらいいなと思い回答させていただきます。\n\nまず、中学入試の問題をやることはあまりおすすめしません。\n計算問題単体で出題されることはまずないので、中学入試の問題を解くことよりも、大学受験レベルの問題を時間内に正確に解くスピードを上げていくのが得策だと思います。\n\nたとえば大阪大学の文系数学は見直しの時間を含め一問におよそ３０分かけることができます。\nこの場合、練習の段階で一問ずつ、２０分で正確に解き切る練習をしておくとよいです。\n\n時間が無限にあれば計算ミスは必ず見つけることができます。\nしかし、実際は、時間が有限である中で解法を導き出し、計算をミスなく終えなければなりません。\n\nですから、大学受験のレベルの問題で計算ミスをなくしていくことが一番の近道であると思います。\n\nこれは共通テストの数学にもあてはまります。\n解法を素早く思いつけば、そのぶん計算に時間を使いミスなく解くことができます。\n\n数学は\n①解法を思いつくこと\n②計算できること\nの二つが組み合わさって解くことができるものだということを知っておいてください。\n\n\n大阪大学文系数学は近年易化しています。\n解法は多くの人が思いつきやすく、計算力勝負になることも考えられます。\n\nそれでもやはり、解法を思いつくスピードが速ければ速いほど、落ち着いて焦らず計算に臨めると思うので、計算ばかりでなく解法を考える練習も並行してやるといいと思います。\n\n長くなってしまいましたが、質問者様の計算ミスへの悩みが解消されることを願っています。\n\nもし疑問点や追加で聞きたいこと等ございましたらいつでもご連絡ください！\n\nここまで読んでくださりありがとうございました。\n\n\n\n\n大阪大学人間科学部　のぞみ"}],["$","div",null,{"className":"flex 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items-center py-4","children":[["$","div",null,{"className":"flex-1 mr-3","children":[["$","div",null,{"className":"mb-1","children":"至急。ケアレスミスとは言えない。"}],["$","div",null,{"className":"text-xs text-caption line-clamp-2 mb-1","children":"ケアレスミスを防ぐ近道は、とにかく量をこなすことですが、この時期はもうそういうわけにはいきませんよね。\nそんなことしたら、むしろ焦ってしまいます。\n\n積分の計算などで有効な手段として、答の数値をだいたい計算してみるといいと思います。\nπなどの数値を計算して代入してみて、図などと比較して大きすぎたり小さすぎたりすれば、明らかに計算ミスだと分かります。\n確率でも、そんなに高い確率ではないだろうと気付けば、ミスを発見できますよね。\n\nまた、その答の意味を考えるのもいいと思います。\nもちろん、なんの意味も持たないことはありますが、なぜそこで二乗されるのかとかを考えてみましょう。\n物理の次元の考え方が反映されているときもあります。\n\nただ、途中式まで合っていればかなり点数はもらえるので、そこまで不安にならなくても大丈夫だと思いますよ。"}],["$","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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