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1c:I[3866,["51","static/chunks/795d4814-710d199cb1f51304.js","183","static/chunks/183-141f39fb5cb93742.js","23","static/chunks/app/advice/%5Bid%5D/page-26686d89cc5a4cf8.js"],"AdOnAdviceList3"] 18:Tcba,こんにちは!東工大一年のたまちゃんです! 物理に関しては分野がわからないので、助言しにくいのですが、苦手な分野であったり、忘れやすい分野があるのであればそこを繰り返しやりましょう。 でも、基本的に物理は理解していれば忘れにくいです。熱力学を例に挙げると、定圧変化・定積変化・等温変化などはどうなるとかを覚えていなくても理解していれば何とかなります。ドップラー効果の式なども覚えなくても理解していれば導出可能です。覚えていた方が早いので出来れば覚えて欲しいですが… 例えば、f= の式の分母が観測者だったかな、音源だったかな、うろ覚えだなとなったら導出するのが良いと思います。 化学に関しては電気分解の式は自分で作れます。イオン化傾向がわかれば行けるはずです。反応式を書けという問題は出ないはずなので、反応式の細かいところがわからなくても、この金属に対して水素は〜mol発生しそうだなというのがわかれば良いので、電気分解の反応式は覚えなくて良いです。電池の問題は正極と負極(陽極と陰極)が何でてきているかを覚えていないと無理です。出来れば溶液も覚えて欲しいです。電池に関してはヒントがほとんど出ないので、覚えておいた方が良いです。 深い知識を得るにはやはり理解することだと思います。理解したことは忘れにくいですからね。逆に単純暗記のものは忘れやすいです。また、用語などは何度もやって覚えていくしかないですね。イオン化エネルギーの意味を説明できるかなど結構基本的なことを聞いてきたりもするので、基本用語の意味を覚えることも怠らずに頑張って下さい。また、引っかけもたまにありますので、注意深く読むことも必要です。 やってないところを忘れるのはみんな一緒ですので、そんなに深刻に考えなくても大丈夫です。 東工大の化学はほぼ全ての分野から出題されるので、直前に過去問をやりまくれば、しばらく触れていない分野もなくなると思います。それでも本番にど忘れしてしまうことはあると思います。私は本番でど忘れして一問落としました。ですが、そこで焦らず他の問題を冷静に解くことが大事です。結構そういったメンタル面も点数に関係すると思いますので。 あとは絶対に覚えるんだ!と思って覚えて下さい。単語帳をボーッと眺めても覚えられないように、ただなんとなくやっていると効率が悪いです。残り少ないので、今解いている問題を次いつ復習できるかわかりません。もしかしたら入試までもう見ないかもしれません。ですから、絶対に覚えてやるんだ!という気概を持って勉強して下さい。個人的にはこれが最も重要かなと思ってます。 長文失礼しました。1b:Tc62,演習の際、用意している教材は問題集のみでしょうか? もしそうなら、必ず教科書や図録を見ながら取り組みましょう。 教科書や図録を使わずに学習をする人は、丸暗記に陥りがちです。 解説が的を絞ったことしか書いていないからです。 以下詳細な回答です。 *丸暗記では勝てない *暗記の心得3カ条 *人に教えて理解を深める *まとめ ------------ 【丸暗記では勝てない】 京大の化学は丸暗記で挑む人を叩きのめす構造になっています。 基本的な事柄に対しても「なぜか?」を理解して説明できる力が必要です。 大問1…酸化還元や物質の構造に関する問題 大問2…溶液や気体の化学平衡に関する問題 大問3…有機化学に関する問題 大問4…高分子化合物に関する問題 が例年のパターンです。 計算問題や有機化学のパズルは一見論証と関わりなさそうですが、立式導出過程を問題文から理解するということが必要になってくるので、丸暗記が習慣になっている人は苦戦を強いられます。 ----------- 【暗記の心得3カ条】 駿台化学科の石川正明先生は、 「論理性」 「意味性」 「感動性」 を大切に理解暗記していきましょう、と指導されています。 「論理性」 何故そうなるのかを説明できると、自信をもって理解暗記できます。 (例) 過マンガン酸イオンが、酸性溶液中で酸化剤としてはたらく半反応式 MnO4(-) 8•H( ) 5•e(-) → Mn(2 ) 4•H2O これは何故このような式になるのか、自分なりにわかりやすく説明できるようになっている人の方が自信を持って暗記できます。 教科書と化学図録を用いて詳しく調べながら学習を進めると良いです。 「意味性」 それを理解すると何が得られるのかを知ると、理解暗記する意欲が増します。 例) ステアリン酸×3とグリセリンから成る油脂は分子量890で、これを覚えておけば高分子化合物の分子量絡みの計算が速くなる。 「感動性」 面白い、すごい、ひどい、と心動くことで暗記しやすくなります。 例) 「水兵リーベ僕の船…」に代表されるような語呂合わせ。 ------------ 【人に教えて理解を深める】 重要問題集で自分が出来た問題でも、誰かにわかりやすく解説することは出来ますか? 「論理性」「意味性」「感動性」を意識して、人に教えてみてください。 これは僕が実践してきた化学勉強法です。 友達同士で質問し合いっこしましょう。 特に模試の復習でこれをやると効果的です。 ------------ 【まとめ】 問題集 教科書 図録で演習。 人と教えあいっこで理解を深める。 京大相手に丸暗記では太刀打ちできない。1d:Tc93,数学と化学に関しては私も現役の時は心当たりがあります。特に数学はセンス的な要素が強いと思っていたので、解ける解けないの差が激しかったです。 さて、少しひねった問題が来ると解けないのが悩みということですが、まず、最低限の勉強ができていることが大事です。おそらくそこらへんはテスト期間で補っているので大丈夫かと思います。 その中で同じような問題で少しひねっている問題というのはどうすればいいかわからないと思うかもしれませんが、解き方としてはひねる前の解き方と同じようなのに気づくことはできているでしょうか?そのような問題の模範解答をじっくり吟味しているでしょうか?その時解けなかった問題はしょうがないですが、そのあとのフィードバックが大事です。そして、この解法やったことがあるなと感じることが大切です。 具体的に述べるのは難しいですが、例えば二次方程式の2解が正の値をとるための条件は f(0)>0 軸>0 判別式≧0 で必要十分ですよね。これは大丈夫でしょうか? これの少しひねった問題が例えば二次方程式の解が00 f(1)>0 0<軸<1 判別式≧0 で必要十分です。これと先ほどの上の条件と比較すると同じような感じですよね?つまり端点のみに具体的な数字の条件があるときにこのような条件で進めていくのがセオリーです。 上の解法を知識ゼロから解けと言われたら厳しいものがあるかと思いますが、一通り通っていることなら問題を見たときに「あっ、この問題はこの解法かな?」と瞬時に判断できるはずです。その感覚が大事です。「あー、これどうすればいいんだっけ…?」みたいな感じになっているのは良くないです。 これは勉強する時は問題を解き始める前に一瞬立ち止まって考えください。これを意識するしないとでは雲泥の差です。これは私自身、現役の時には気づかなかったことですが、浪人してからはこのことを意識するだけで、解ける問題のレパートリーが増えました。 闇雲にただ問題をこなすだけなら、むしろその場しのぎになってしまいます。それなら、数学の問題とかは時間がないのなら問題をみてこのような解法でいけばいいかなと思えるなら解かなくていいです。 要は、解き方に“意識“して問題演習を行ってください。時間のかける方はこっちの方です。 模試の前とかは、全国模試であれば定期テストなどでできなかった問題の教科書レベルの類題を確認する感じでいいと思います。高校生は部活等で時間がないと思われますので。2:["$","main",null,{"className":"px-4 pt-4 pb-4","children":["$","div",null,{"className":"max-w-3xl mx-auto 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items-center py-4","children":[["$","div",null,{"className":"flex-1 mr-3","children":[["$","div",null,{"className":"mb-1","children":"計算力 どうすれば"}],["$","div",null,{"className":"text-xs text-caption line-clamp-2 mb-1","children":"こんばんは〜!\n東京工業大学生の者です!\n普段は大手模試の採点とかをよくやるんだけど、計算ミスはみーんなしてますよ!一回模試の配点欄とか見てみると良いんだけど、積分の問題は積分の式を立てるところまでで大きく点数が取れるし、積分のやり方さえあってれば計算が多少違っても泣くほど気にしない!!(答えだけ書く大学はちゃんと見直さないとダメだけどね…)\n\n不定積分の計算は出来ているのかな?\nそこを完璧にすることを一番にやろう🙆‍♂️\n\n代入とか符号ミスも先に「式を見やすい形にすること」を意識するとだいぶ減ると思います。計算するときは「どの形にしたらミスが減るかな…」っていう感じで色々考えながら焦らずやっていこうね。\nめんどくさがって途中式を省かないことだけ気をつけていれば、極論言うと全部の大問の答えが間違ってても合格はあるよ笑"}],["$","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 2H6c.23-.72 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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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