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1b:Tbe8,こんにちは！名古屋大学医学部のスナフキンと申します。

私自身、本番の共通テストの数学では、182点を取ることができました。しかし、演習の時はミスが原因となって安定しなかったのですが、様々な対策を講じて極力ミスを減らすことができたので、その経験を活かしてお話しさせていただきます。

まず、共テは時間との勝負なので全ての問題を見直している時間はないです。

しかし、見直しをしないで次に進んでしまった問題を間違える方が時間が足りなくて解けなかった問題で失点するよりも戦略上キツいです。

理由としては、受験はライバルに負けない戦いなので、ライバルが普通にやって解けるレベルの問題をいかに落とさないかが重要だからです。

では、具体的にどうすれば良いのかについてお話ししていきます。

いますぐにこれまで解いてきた模試や過去問、学校のテストなど共テ形式のもの全て持ってきてください。

これを用いて、分析を行なっていきます。

ここで行う分析は２つで、

①自分のケアレスミスの種類を正の字で数える②どこの大問でミスをしやすいのかを確認する

以上の２つを早急に行うと良いと思います。

①ができれば、まず問題を解いているときに意識して解き進めることができ、その結果ミスそのものを減らすことができます。

また、確認の際に、よく間違えるミスの仕方を重点的に見ることで、見直しをする時間を減らすことにも役立ちます。

②を知ることで、見直しをしなくてもある程度安定している大問には見直しの時間をそれほど割かなくても良いという判断ができるようになります。

最終的には、①と②を組み合わせることでより高度な見直しをすることができるようになります。

例えば、私の場合ですと、「大問１の数と式は符号にミスをするので、そこを重点的に見直しする。確率、整数はそれほどミスはないけれども、最初の方の問題で間違えて雪崩式に間違えることは防ぎたいので最初の方の問題を重点的に見直しをする」というような感じでした。

これは、各大問ごとの自分のミスのしやすさ(分野との相性)と各大問での自分のミスの特徴を知っていることで、スムーズに確認することができます。

また、数学を解くスピードはある程度慣れてくれば早くなりますので、豊富な演習量を維持し続けることと合わせて、お話ししたアドバイスが一つでも役に立てば嬉しいです。

以上がアドバイスになります。何か疑問点があれば気軽にご相談ください！応援しています👍1d: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。1e: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。
全部はきついかもしれませんが、取り入れれる部分だけ取り入れてみてください。2:["$","main",null,{"className":"px-4 pt-4 pb-4","children":["$","div",null,{"className":"max-w-3xl mx-auto w-full","children":[["$","div",null,{"className":"mb-8","children":["$","$L7",null,{"href":"https://unilink-app.onelink.me/isbO/h6xeh63x?advice=ZKT360bAly0vTFO2vNsP","target":"_blank","children":["$","$L8",null,{"src":"/images/web_to_app_banner.jpg","width":3660,"height":1500,"sizes":"100vw","style":{"width":"100%","height":"auto"},"alt":"UniLink WebToAppバナー画像","className":"mb-4 rounded"}]}]}],["$","h1",null,{"className":"text-xl font-semibold mb-2","children":"ADHDのケアレスミス"}],["$","div",null,{"className":"flex justify-between mb-4","children":[["$","div",null,{"className":"text-left text-xs text-caption","children":["クリップ(",0,") コメント(",1,")"]}],["$","div",null,{"className":"text-right text-xs text-caption","children":"9/8 9:14"}]]}],["$","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":"ケアレスミスがひどいです"}],["$","div",null,{"className":"text-xs text-caption line-clamp-2 mb-1","children":"早稲田文学部のぷらんたんと申します。\n\n自分はケアレスミスをしやすいということを念頭に置いて試験に取り組むといいと思います！\n\n問題を解く時は一気に書き込むので、ついつい思い込みで抜け漏れや余計なことを書き込んでしまいます。\n\n見直しのときに、「絶対なんか間違ってる！」という気持ちで見直すと見つけやすいです。見直しってなんとなくやると間違いに気がつかないので、採点者があら探しをしているようなつもりで取り組むといいです。\n\nまた、見直しの仕方を変えてみるのはどうでしょうか？\n現在どのようなやり方かはわかりませんが、大門ごとに見直す、順番にするのではなく記号問題ならそれだけまとめて見直しする、など工夫できます。\n\n最初に書くときにミスがないのが理想ですが、ミスがあると思って点検すると取りこぼしが減ると思います！\n\nなにか参考になれば幸いです。\n頑張ってください！！\n"}],["$","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 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items-center py-4","children":[["$","div",null,{"className":"flex-1","children":[["$","div",null,{"className":"mb-1","children":"計算ミスが多すぎる"}],["$","div",null,{"className":"text-xs text-caption line-clamp-2 mb-1","children":"こんにちは。以下私の考えを述べさせていただきます。参考になるところがあれば吸収してください。\n計算ミスってすごい勿体無いですよね。私もうっかりしているので、悔しい思いを何度もしたことがあります。ただ、計算ミスによる失点を減らすことは可能です。まず大事なことは、自分が計算ミスが多い人間であると言うことを自覚することです。これに関しては、おそらく質問者さんはできていると思いますので、まず第一ステップはクリアです。\n計算間違いをするのは、仕方ないですから、計算間違いに気づけるようになりましょう。もちろん、計算ミスを減らせるなら減らしたほうがいいです。例えば、暗算はせずに、しっかりと紙に書いて確認しながら計算するなどすれば、計算ミスは少し減る可能性がありますし、間違いの確認もしやすいです。個人的には、計算ミスをする人はわりと暗算でなんでも済ませてしまう癖があるような気がします。暗算の能力も大事ですが、その精度が悪いようであれば、おとなしく紙に書いて計算してみたほうが正答率は上がります。\nさて、計算ミスを減らすことが大事なので、よく見直しをするようにしてはどうでしょうか。私は心配性だったので、自分で計算した時はもう一度式を目でなぞり、本当にあっているか確認するようにしていました。二度手間ですが、失点は防げますし、慣れればそれほど時間もかかりません。\nあとは、自分がどういう場面でミスが多いのか、調べてみましょう。例えば平方するときにミスが多いとか、分数の計算がミスが多いとか、積分の代入でミスがあるとか、正負の符号間違いが多いとか。どこでミスをしやすいかわかっていれば、その計算が出てきたときに、注意して取り組めるので、ミスも発見しやすいと思います。\n計算ミスが多い人間だと、事前に理解しておくことで、人よりも丁寧に見直しをする、計算の時は気をつけるなど意識して、事前に予防策を練ることができます。結局はこれが大事なのだと思います。私は自分が計算ミスが多いことを知っていましたし、焦るとミスが増えることも知っていました。なので、日頃からミスをしてもそのミスに気づく練習をしていました。お陰で、センター試験や二次試験では計算ミスなく答えを出せました。自分なりに色々と考えてみてください。自分の性格というのはそう簡単に変えられませんし、今後何年も付き合っていくものです。よく理解することで、対策を練ることはできると思うので、頑張ってください。"}],["$","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":"計算ミスが無くならない"}],["$","div",null,{"className":"text-xs text-caption line-clamp-2 mb-1","children":"私もそれに最後まで悩まされていました。\n本番でも、ケアレスミスで完答を2つ失っています。\n私の対策でダメだったもの、やっぱりこれかなってのをお伝えしますので参考になれば幸いです。\n\nダメだったことは、ミスノートを作ることです。\nまず間違いなくやらなくなります。\n理由は単純でめんどくさい上に、効果があまり見込めないと思ってしまうからです。\n自分がどんなミスをするか、それがわかった上でも同じミスをしてしまい、やる気も無くなっちゃいました。\nこれの改善策として、原因に対して対策を考えるべきではとも思いましたが、多分一つだけになると思います。それは上述した｢これかな｣のやつだと思うのですが\n｢焦らず落ち着いて解く｣ということです。\n\n私やにんにくさんなんて特にこれに尽きるのではないでしょうか？\n\n焦ってると嘘だろっていうミスを平気でしちゃいます。そういった本人の能力は1年ほどの努力で上がる自信もデータもないと思います。\n\nだから落ち着きましょう。これに限ります。\n目標は満点では無く、合格点だと思います。\n焦らずとも実力があれば合格点は取れると思います。\n\n頑張ってくださいね、応援していますっ"}],["$","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":[["$","div",null,{"className":"mb-1","children":"ケアレスミス"}],["$","div",null,{"className":"text-xs text-caption line-clamp-2 mb-1","children":"私もよく序盤の問題で、ミスをしてしまい、大問丸ごと落とすということがよくありました。これに関しては、速く正確に解く練習を積み重ねていくしかないと思います。速くするだけでは、ミスに気づかず、ミスを重ねてしまいます。正確に解くことだけを意識してもダメです。時間が足りなくなったり、最後に焦ったりしてしまいます。速くそして正確にとこの両方を同時にできなければなりません。ミスを減らしつつ、速く解けるようにしましょう。また私は、どのようなミスが多いのかを明確にするために、過去問で間違えた問題をカテゴリ分けしていました。どういう計算ミスをしたのかで分類してみると良いでしょう。模試などで自分のよくやるミスを可視化し、自己分析しておくと、次に似た計算をする時に気をつけれるようになると思います。また問題の取捨選択についても考えてやると良いでしょう。試験には、“だいたい全員が解ける問題”、“解ける人と解けない人がいるレベルの問題”、“ほとんどが解けないであろう問題”が用意されています。“だいたい全員が解ける問題や解ける人”と“解けない人がいるレベルの問題”に計算ミスがあっては勿体無いです。これらの問題は、”ほとんどの人が解けない問題“を考え始める前に、計算ミスなどがないかを確認した方がいいです。このような取捨選択をする練習もレベルの高い模試や過去問などでやってみるといいでしょう。\n次に、勘違いした知識があって失点するとありますが、勘違いした知識があるのは大問題です。勘違いした知識を修正し、正しい知識を吸収するためにも、しっかり教科書を根本から理解してください。読んでも理解できなかったら、理解できるまで先生に質問してください。何度聞いても理解できない場合、塾やネットを頼るしかありませんが理解することが大切なので、理解できるまで質問し続けてください。\n最後に、是非逆転合格に向かって勉強して能力と努力量に見合った結果になることを期待しています。努力を怠らずに頑張ってください！"}],["$","div",null,{"className":"flex 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items-center py-4","children":[["$","div",null,{"className":"flex-1","children":[["$","div",null,{"className":"mb-1","children":"計算ミスが無くならない"}],["$","div",null,{"className":"text-xs text-caption line-clamp-2 mb-1","children":"何点か箇条書きにしてお伝えします。\n<計算ミスをなくす方法>\n\n1.式を丁寧に書く。\n記述解答用紙に立式をした後計算の多くは記述解答用紙に記述せず、問題用紙上でパパッと計算してしまうことが多いと思います。そこで面倒くさがって部分的な計算しかせず、途中式を省略したり、乱雑に描いてしまう子が多いです。そうではなくて問題用紙にもなるだけ一行ずつ丁寧に計算、式変形(展開、平方完成etc.)を書いておきましょう。後で見直す時もかえって楽なことが多いです。\n\n2.一行一作業を徹底。\nよくあるのが、\n~~~~\n~~~__~~~~の一回の改行で何個も計算の操作をしてしまうパターンです。因数分解と二倍角の公式同時並行で頭の中でやったら係数間違えやすいのは想像できますね。出来るだけ一回改行につき人作業、(展開なら一度展開のみやって次の計算を進める。など)多くても二つの作業に留めるとミスが減ると思います。\n\n3.必ず検算をする。\n検算にもいくつか方法があります。\n①全く別の方法で確かめる\n筆算を縦に23^45,45^23と二つの方法で計算して間違いがないか確かめる。数学的に別の解答方針で答えを求めてみる。などです。\n②逆算をする\n因数分解であれば、因数分解した後展開して正しいか確かめる。積分であれば自分してみて確かめる。などです。\n③具体的な数値を代入して矛盾がないか確かめる。\n数列や確率、整数などで文字が入っているものが答えに出てきた時、具体的に簡単な数値1,2,3…などを代入してみて一般的に成り立つかを確かめる。\n\n4.何度も出てくる計算の操作(特に積分とか)はパターンを完璧に把握しておく。\n当たり前ですがその場で考えるよりミスは減ります。\n\nこのぐらいですかね。強いて言えば同じミスは繰り返さないようにメモしとくのも良いかと思われます。これからも勉強頑張ってください。応援しております。"}],["$","div",null,{"className":"flex mb-1","children":[["$","svg",null,{"stroke":"currentColor","fill":"currentColor","strokeWidth":"0","viewBox":"0 0 24 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