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19:Tf6b,初めまして。

東北大学理学部のゆーすけです。
数学科として、数学のアドバイスをさせていただきます。

まず、数学は2次試験に標準を合わせるべきです。
横国を志望校に決めているのであれば、基礎問題精巧だけでは足りません。標準問題精巧などが必要です。

あなたは数学が短期記憶になっていませんか。
どの参考書でも、一周しただけでは覚えられないと思います。そこで、おすすめの勉強方法があります。
付箋勉強やシール勉強です。
この勉強法は「東北大学現役合格するには」で紹介しているのでそれを見てみてください。
二周三周してやっと知識は定着していきます。

模試について。
あなたは模試をどのような位置づけで活用していますか。点数と偏差値で一喜一憂して模試直しを忘れていませんか。
模試を有効に使えるかどうかに模試直しのレベルの高さが関わってきます。模試直しでは大問ごとに何が出来なかったか、できてる気がしていた問題を見ていくべきです。
見つけた苦手は土日や長期休みの時間がまとまって取れる時期に徹底的に潰していきましょう。

数学は入試で点差がつく大事な教科です。
苦手は早いうちに潰してしまいましょう。

また、2次試験の傾向を知ることが大事です。
数Ⅲがたくさん出ているようなら数Ⅲを進めないと効率が悪いです。数Ⅲの問題は特に教科書の問題レベルと比にならないくらい難しいです。
数Ⅲの全範囲を授業で終わらせていないならなおさらやった方がいいです。軽い予習でいいので、教科書レベルの問題を解けるようにしておきましょう。

2次試験の問題が解ければ共テは取れるので、共テ対策はまだしなくて大丈夫です。
特にⅡBはパターン化されているから共テの問題に慣れればそのうち点数は上がっていきます。数学は2次対策を重点において勉強していきましょう。

そこで今はもう少し難しめの問題(標準問題精巧や青チャートなど)を解くべきです。わからなかったら基礎問題精巧に戻りましょう。
全統は技術力が試されるので単に解法暗記では解けません。
だから初見の問題に当たったときにどうやってアプローチしていくのかっていう力を鍛えていくべきです。

また、模試直しが大事です。
どこで引っかかったのか、どういうアプローチで解いてるのかを模範解答で確認しましょう。
その後類題を基礎問題精巧などで探して解いてみましょう。文章題で書かれ方が違ってても必ず類題はあるはずてす。

大事なのは初見の問題文をどうやって自分の知っている形まで簡単に出来るかです。
その力を模試直しで養えてみてください。

その後標準問題精巧などで少し難しめの問題を解いた時に正しくアプローチできるか確認しましょう。
できなければまた基礎に戻ります。

まとめると、
いきなり標問で力試し→できなかったら基礎問に戻る
また、模試をやったら
模試直しで苦手を発見→基礎問で類題確認→標問で力試し
その繰り返しですね。

模試は自分の到達レベルを図るための最高のツールです。
初見の問題に当たったときにどうアプローチできるか。
その解法が見つかった時の開放感、ぜひ味わってみてほしいです。

受験まで続くであろう模試が、あなたにとって有意義なものとなりますように。

応援してます。1b:Tf93,その気持ちは非常によくわかります...
特に京大数学は小問も少ないので一つわからなかったらかなり気持ち的に焦りますよね...
ただ月並で申し訳ないですが，その対策は本当にたくさんの問題を解いて底力を上げるしかないと思います．
一般的に冠模試と呼ばれるような各予備校が実施している模試は基本的に本番より若干難易度が高いので模試の数学ができなくてもさほど卑下しないで大丈夫だと思います．
自分は京大の過去問を解いた後，各予備校が過去に行った京大模試などの過去問を解いていましたが，それに慣れれば京大数学は若干解ける問題が多い印象でした．
意識することとしては本番を想定してちゃんと時間を測り各年度の問題を6問セットとして解くのがやはり良いのかなと思います．(自分は過去問に関しては25カ年の難易度順に解いていきましたが，模試の過去問は時間を測ってやっていました)

数学で解けない問題があったとき，「ここさえわかればあとはできたのにな！」というポイントとなるような箇所が大体1問につき1つか2つくらいあると思います．
たくさん問題を解いていって，解いたすべての問題を覚えることは到底できないので，自分はそういったポイントのみをノートにまとめていって覚えていました．
こういう問題のときはこういうパターンの解法があるんだなというそのポイントを確実に覚えておけば問題を解くときの戦う武器も増えて不安も減りますし，自分の知っている解法パターンになければ解かないというような問題の取捨選択にもつながると思います．
特に本番とかは何も考えずに挑んでわからない問題にでくわすとめちゃくちゃ焦るのですが，こういうふうに考えるべきパターンを決めておいてそれを順番にためしていくだけでかなり冷静に問題に対応もできると思います．
例えば整数問題とかでも，この方法やって無理ならこの方法をためす，それでも無理ならこの方法，最終手段は小さい値で例を書いてみて規則性をみつける！というふうに決めておくだけだいぶ心に余裕ができて良いと思います．
整数問題でわからなくなって実験して規則性をみつけるとかは割と当たり前ですが，本番テンパったりするといきなりそういうことができなくなったりするのでちゃんとそういう問題に挑む準備のようなことが大事だと思います．
そしてこういうパターンというのが個人的にはそこまで多いわけではないと感じていて，たくさん問題を解いてそのパターンをある程度抽象化すれば大体の問題はとけるようになるし，解けない問題はみんな解けないくらいの感じになる気がしています．こういうパターンで覚えるやり方は一般的にあまりよくないと言われますが，自分は頭が良くなかったのでこうしてましたし合う合わないはあるとおもうので，参考までに！

余談ですが，A判定というのは合格率80%以上ですが，本当によほどのことがない限り落ちないということだと思っています．
自分も最後の模試はA判定で本番に挑み，かなりやらかしたのにもかかわらず結構余裕の点数で受かっていました．
質問者様も一度A判定をとっているということで，このまま普通にやればまあ受かるだろうくらいの気持ちで焦らずに一個一個丁寧に問題解いていったら良いと思います！
頑張ってください！
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items-center py-4","children":[["$","div",null,{"className":"flex-1","children":[["$","div",null,{"className":"mb-1","children":"模試になると数学が解けない"}],["$","div",null,{"className":"text-xs text-caption line-clamp-2 mb-1","children":"その気持ち分かります。私も模試になると毎回解けるのに解けないもどかしさを感じていました…\n\n原因や克服法は人によって異なると思いますので、私の経験を元にしてお話いたします。\n毎模試終わりに、解けない理由を色々と考えてみた結果\n（1）試験になった途端に無意識に軽くパニックになっていること\n（2）気づかなかった解法は自分があまり使いこなせていない解法であったこと\nの2点について思い当たりました。\n\n先に（2）の克服法から申し上げると、自分が少しでも不安に感じた部分をチャートのような問題集で何周も演習することで克服しました。また、センター数学では、記述では用いないような解法を指定されることが多いですが、結局は基礎的な解法をつなぎ合わせるだけなので、チャートを完璧にすることで克服できると思います。ここで大切なのは「漏れなく」「完璧に」解法を習得することです。\n\n（1）については時間を計りながら、自分があたかも本試験を受けているかのように思い込んで過去問を解くことで克服しました。要は場馴れです。場馴れをすることで、だんだんパニックは収まってくると思います。その際、自分がどう考えながら過去問を解いたかを、解いたあとに反芻して次への反省にするということを、毎回行うことが大切です。また、わからない問題に出会った時に、大人しく諦めて次の問題に移ることも大切です。\n\nまだセンターまでは時間があります。今の時期に焦って基礎を疎かにせず、自分としっかり向き合いながら基礎を丁寧に完璧にしていってください。\n\n長文駄文失礼致しました。これからのご健闘をお祈りしております！\n\n\n"}],["$","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":"何をすればいいかわからない"}],["$","div",null,{"className":"text-xs text-caption line-clamp-2 mb-1","children":"質問者さんはかなり数学の実力が着いているのだと思います。あとは大学別の傾向というのがあるので、そこに対応できるかどうかだと思います。\n\n例えば、僕がいる九大は毎年必ず確率と複素数平面を出題している、という傾向があったため、毎日の勉強の際にはその2つを特に重点的にしていました。\n\nまた、九大は丁寧な誘導がある、ということで誘導の丁寧な問題がある別大学の過去問などを用いて対策もしていました。\n\nつまり、慶応や早稲田の傾向、形式に合わせて慣れていくのが1番だと思います。手っ取り早いのは過去問をめちゃくちゃ解きまくることです。\n\nまた、僕が九大を受けた際は例年と傾向も出題形式も変わり、かなり困惑しました。しかし、そもそもの数学力は身につけていたので突破出来ました。質問者さんは数学力はめちゃくちゃあるので、この部分は恐れなくて大丈夫ですが(そもそも私立は傾向変わりにくい)。\n\nメンタル面ですが、自分は傾向の対策さえ完璧にできれば実力はあるんだから受かる！と思い込むことの他ありません！また、偏差値や判定を見て一喜一憂するなといいますが、時々見て奮起するのがいいです。\n\n参考になれば幸いです！"}],["$","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",[["$","path","0",{"fill":"none","d":"M0 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items-center py-4","children":[["$","div",null,{"className":"flex-1","children":[["$","div",null,{"className":"mb-1","children":"センター数学"}],["$","div",null,{"className":"text-xs text-caption line-clamp-2 mb-1","children":"マセマの教材は使ったことありませんが、青チャートは使ったことあります。センターでしか数学を使わないなら、教科書で基本を完璧にできたら、センター型の予想問題集や過去問に移って、青チャートは使わなくても良いと思います。\nまた、センター模試で点数が伸びない原因は主に以下の2つが疑われますが、どちらでしょうか？\n1. 問題は一通り解けるが、時間内に終わらない。\n2. そもそも解けない問題が多い。\n1.の場合はセンター型の演習を数多くこなしましょう。慣れれば解くスピードは自然と早くなり、時間内に終わるようになります。2.の場合は、教科書で基本を確認することから始めましょう。その後、基本が身についたら、センター型の実践演習に入ると良いでしょう。\nセンター1aで9割を狙うには、落としても良い問題が相当限られてきます。大問1は満点を目指しましょう。大問3-5の選択問題については、個人的には整数と図形をお勧めします。確率が得意ならそれでも良いですが、数え間違いなどによる全滅が怖いですね。整数は、不定方程式や互除法、倍数や約数の性質、n進数などの基本事項を抑えれば取れると思います。また、図形は、方べきの定理や、メネラウス、チェバが頻出分野です。流れに乗っていければ満点も狙える分野です。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 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