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items-center py-4","children":[["$","div",null,{"className":"flex-1","children":[["$","div",null,{"className":"mb-1","children":"文法問題は訳？それとも文法事項？"}],["$","div",null,{"className":"text-xs text-caption line-clamp-2 mb-1","children":"はじめまして！\n\n個人的な意見ですが、文法問題を和訳から考えると間違えやすくなります。というのも、単語から勝手に意味を考える癖をつけると実際は全く逆の状況だった時に対応できないからです。例えば現在分詞と過去分詞は形容詞になると能動と受動と逆の意味になりますが、意味を先に決定してしまうとその二択を根拠を持って選べなくなります。\n\n結局文法問題のほとんどは正解の選択肢以外はそもそも文法的に成り立たない文章であることが多いです。なので意味は解く段階では必要ない時が多いです(訳して違和感がないか確認することはやりますが)。\nなので文法問題を解く時に何を考えているかという問いの答えは、「文法的に矛盾しないorこれしかない選択肢を探す」です。\nごく稀にどちらも文法的には問題がないため、意味で最後決めるということもあります。そういう時は文法的には間違ってないが常識的にありえない選択肢になっているので迷わないと思います。\n\n話は少し逸れますが、文法的に間違いがないかどうかをどう考えるのか、についてです。\n私個人のやり方としては、品詞分解をします。主節や関係詞節、副詞節をまず見極めて、それぞれの節事に考えます。節によっては前置詞がないと成立しないとか受身にならないと行けないなど制約があるはずです。それを考えます。\n場合によっては選択肢の中には品詞が全部異なってこの品詞しか入らないからこれしかないみたいなことも意外とあります。また選択肢の直後に名詞が来れるのがひとつしかないみたいなこともあります。つまり本文分析の後に選択肢を分析すると自動的に答えが出ることもあるというのも覚えておくと有用かと思います。\n\n以上です。\n具体例がないのでなかなか説明が抽象的になってしまって申し訳ないです。もしもっと詳細に聞きたい等あればコメントお願いします。\nこれから暑くなりますが、頑張ってください！"}],["$","div",null,{"className":"flex mb-1","children":[["$","svg",null,{"stroke":"currentColor","fill":"currentColor","strokeWidth":"0","viewBox":"0 0 24 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items-center py-4","children":[["$","div",null,{"className":"flex-1","children":[["$","div",null,{"className":"mb-1","children":"公式の意味を理解し、導けるようにすることに時間をかけるべきか"}],["$","div",null,{"className":"text-xs text-caption line-clamp-2 mb-1","children":"こんにちは。公式の理解と導出についての質問ですね。\n簡単にいうと、理解するべきものと覚えてしまえばよいものがあります。\n\n数学は暗記科目ではないですが、例えば中学校で習った二次方程式の解の公式など、覚えなくては問題が解けないものも多くあります。\nしかし、こういうものはたいてい問題を解き続けていれば自然と覚えてしまうものなので、わざわざ暗記しようと気負う必要はありません。その分問題を解いて欲しいです。\n\n導出すべきものとしては、例えば半角の公式や3倍角の公式です。2倍角は自然と覚えると思いますが、上記２つの公式は使用頻度が低いため覚えるよりは毎回導出す？のをオススメします。\n導出の手順は教科書や参考書に載っています。見ながらノートに書くでも良いので一度は導出の流れを掴んで欲しいです。\nちなみに、難しいですが導出を頭の中だけでするのは計算練習や頭の体操とても良いのでオススメです。\n\n導出すべきものとそうでないものの見分け方としては、教科書や参考書に導出方法が載っていなくて、かつ使用頻度が高いものは導出せず、覚えてしまう。そよ逆のものは導出過程を一度は経験しておくという形で良いと思います。\n\n以上です。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 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10.05z","children":[]}]]],"style":{"color":"$undefined"},"height":16,"width":16,"xmlns":"http://www.w3.org/2000/svg"}],["$","div",null,{"className":"text-xs mr-2","children":0}]]}],["$","div",null,{"className":"text-xs rounded-lg border border-text px-4","children":"理系数学"}]]}]]}],["$","div",null,{"className":"ml-3","children":["$","div",null,{"className":"bg-caption w-20 h-20 rounded-sm overflow-hidden","children":["$","div",null,{"className":"w-full h-full 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items-center py-4","children":[["$","div",null,{"className":"flex-1","children":[["$","div",null,{"className":"mb-1","children":"数学公式"}],["$","div",null,{"className":"text-xs text-caption line-clamp-2 mb-1","children":"\n文系ですが答えさせてもらいます。（数学は使ってました）\n\n今でもそうなんですが、公式の仕組みが納得できないと個人的には気持ち悪くてしょうがないんですよね。\nどうしてこの公式になるかを納得する\n→公式を暗記\n→実際に公式を使って、使用方法と公式を頭に定着させる\n\nこんな感じですかね。\n理由としては、1番はそうじゃないと気持ち悪いっていうのがあるんですが、、、笑笑\nでも、実際問題、公式の導出を問われたりする問題ありますし、また、公式の仕組みが分かってないと解けないような問題も一定数あります。\n特に、三角関数・微積分・シグマ計算あたりの公式は導出過程を理解できてると、数学的な思考力の幅が広がるイメージあります。\nもちろん、導出過程を知らなくていいのもあります。でも、一回は導出にチャレンジしてみるといいです。それで、「あー、これは公式だけ覚えておけばいい感じかな？」みたいなやつもたくさんあります。導出過程がめんどくさかったりするから、わざわざ公式にされているんで、それを覚えてしまうこと自体悪いことではないです。\n\n公式の結果だけを覚えておくパターンのやつは、とくに物理・化学に多い印象ですね。「実験の結果、こうなった」とか、「この公式を定義とする」みたいのは、理科系では多いです。そういうのは、あまりこだわらず、一回くらい説明書き読む程度でいいと思います。"}],["$","div",null,{"className":"flex mb-1","children":[["$","svg",null,{"stroke":"currentColor","fill":"currentColor","strokeWidth":"0","viewBox":"0 0 24 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items-center py-4","children":[["$","div",null,{"className":"flex-1","children":[["$","div",null,{"className":"mb-1","children":"公式の証明"}],["$","div",null,{"className":"text-xs text-caption line-clamp-2 mb-1","children":"はじめまして！\n\n公式の証明は度々入試に登場します。ただ1度やっておけばいざ出れば手が動くかも、ぐらいの期待値ですね。\n入試は今まで見たことない問題も山ほど出ます。そんな中でもしかしたら出るかもをやっておく分には損はないかと思います。ヤマカンまで張る必要は絶対ないですが。もし出た時に「あの時やっておけば！！！」と後悔しないための安心材料ぐらいの感じです。\n\nもちろん他の勉強とかの兼ね合いもあるので実力試しにやってみるぐらいでいいと思います。もれなくやらないと！って焦るほどでは無いです(その分野を展開するための始点なのでやったからといってもその分野の応用が身につく訳ではないですからね)。\n\n以上、あくまで個人的意見なのであまりあてにしすぎないでください笑。\nただ公式を証明してしっかりと理解を深めるのも無駄なことでは無いと思います。\n上手い時間の使い方ができることを願っています。"}],["$","div",null,{"className":"flex mb-1","children":[["$","svg",null,{"stroke":"currentColor","fill":"currentColor","strokeWidth":"0","viewBox":"0 0 24 24","className":"text-subPrimary mr-1","children":["$undefined",[["$","path","0",{"fill":"none","d":"M0 0h24v24H0V0z","children":[]}],["$","path","1",{"d":"M12 6c1.1 0 2 .9 2 2s-.9 2-2 2-2-.9-2-2 .9-2 2-2m0 10c2.7 0 5.8 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items-center py-4","children":[["$","div",null,{"className":"flex-1","children":[["$","div",null,{"className":"mb-1","children":"部分点を狙いにいくとは？"}],["$","div",null,{"className":"text-xs text-caption line-clamp-2 mb-1","children":"スコーピオンさん、初めまして！\n京大法学部のしずくです。\n\n部分点を狙いにいく、というのは、簡単にいうと、「完答できなくてもせめて思考の跡くらいは残せ」ということではないかと思います。数学を解く際に、難しい問題であればあるほど、実験したりして解法を導き出す、ということがよくあると思います。例えば数列系とかだと割と具体的な数字を入れて実験してみたりしますよね。\n自分なりに、なんとなくこう解くのではないか、と試行錯誤した跡をきちんと残していれば、部分点をくれるかもしれない。ということが、「部分点を狙う」という時に言われていることではないかなと私は思います。\n部分点をもらいやすいのはどんな答案か、というのは難しい質問ですね…私は、とりあえず丁寧に答案を書くことを心がけていました。例えばnとかよく出てくると思うんですが、これが自然数なのかそれとも範囲の定まっているものなのか(2<=nみたいな）、そういうのはちゃんと吟味して、答案を書くようにしていました。あと、よく「同じようにして〜」（説明を省く文言）と書く時に、本当にそう書いていいのかちゃんと考えて書けってよく言われました。私はその吟味ができなくて、極力説明は省かないようにしていました。書くのが面倒だからといって、説明を省くのは避けたほうがいいかもしれません。\n\n採点に関係あるかは分からないですが、私は先生に「図を書け」とよく言われていましたね。ベクトル、特に空間ベクトルとかは書いた方がいいですね。\n\n参考になれば幸いです。\n勉強頑張ってください、応援しています"}],["$","div",null,{"className":"flex 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