学年

質問の種類

英語 高校生

問2についてです。 解説の黄色の線が引いてあるところが理解できません。

次の英文を読んで, (1) Considerable attention has been paid to the size or relative size of the human brain. The first point of interest is that the ratio of brain weight to body is at a maximum at birth and decreases with age, reaching a fairly steady level by maturity. In other 5 words, newborn babies have very large brains, relatively speaking, weighing some 300 grams. This is roughly the size of the brain Children and their brains continue of an adult male chimpanzee. to grow for many years, gradually increasing their ability to learn and remember. There have been suggestions that the growth of 10 the brains of children is not steady, but occurs suddenly, each period of rapid growth ( 2 ) associated with a particularly important developmental or intellectual stage. These stages could be the ability to reason abstractly, to talk, or even to do arithmetic. The idea of sudden brain growth is still around, but 15 has not attracted much enthusiasm. Some research has shown differences in the relative sizes of the brains of males and females of the same age, but so far no great differences have been found between people of the same age but of different ethnic groups. Obviously the brain of a 20 small Japanese teenager is very much smaller than that of a giant Russian boy. But when brain size is adjusted for size or weight of the body, there ( 3 ) great advantage for either with respect to intelligence. Moreover, in measuring intelligence one has, of course, to take into account the effects of education 25 and cultural background. (4) Individual brain sizes, particularly of famous people, have also 10

解決済み 回答数: 1
数学 大学生・専門学校生・社会人

例1.5の波線のところがわからないです お願いします

連続 A.1 1.2 数列の極限 13 極めて近いところにいる,ということを述べている (図 1.1 を参照せよ) この番号 no は一般にに依存しており,eを小さくすると,それに応じて no は大きくとらな ければならない. したがって, no = no (e) と書いておくとわかりやすいであろう. a - ea ate + + ↓ n ≧ no ならば an は常にこの区間内にある 図 1.1 極限 α = lim an の概念図 縦線は数列の各項 an を表す. n→∞ ここでは記号を用いて数列の収束を定義したが, その定義に従って記号を 用いて) 数列の収束を議論する論法は論法あるいは e-N論法とよばれている. 1 n→∞n 例 1.5 直感的には自明な極限 lim = 0 は, Archimedes の公理 (定理 1.2) り論理的に厳密に導くことができる.実際, 任意の > 0に対して (a=1,6=e と して) 定理 1.2 を用いると, 1 < noe を満たす自然数no が存在することがわかる. このとき, no を満たす任意の自然数nに対して, 1 < no ≤ne が成り立つの で,この両辺をxで割ると 0</m/ <e, それゆえ |-- 0 <e が成り立つ.以上の ことをまとめると, t VE 03 € NVn EN n (n ≥ no ⇒ = 1 - 0 | << e) n 1 が成り立つことが示された. したがって, lim 20が成り立つ. n→∞n こんな当たり前なことをなぜ難しい論理記号を用いて証明するのか?という疑問 をもつ人も多いであろう.しかし,このような e-N論法を用いないと証明するのが 非常に困難になるような問題も多数ある. そのような問題の一例としてよく引き合 いに出されるのが次の例である. 例 1.6 lim an = ( αならば次式が成り立つ. 818 a1+a2+..+? No. Date

回答募集中 回答数: 0
英語 高校生

これの回答が欲しいですよろしくお願いします。

1 Practical Training! 1 Look at the pictures and complete the sentences. Use the verbs in the box 3 Co the correct form. 1) be meet good friends for a long time. We first b. Taku and I a. in elementary school. find hurry th leave walk home from school, I b. 2) 500 C ser inv fas yo y Y 1 }} Yesterday when I a. have my smartphone with me. d. that I didn I thought I c. it in my classroom. back to school. It was on my desk. 3) be look 8 not meet Visit I b. them my grandparents in Nagano this summer. I a. since I was ten, so I'm very excited. They c. me. I d. surprised when they see much more grown-up* now. much more grown-up 「ずいぶん大人になった」 Choose the best option. ? (愛知学院大 1) Amy really loves chocolate ice cream, Disn't she 2 hasn't she 3 doesn't she 4 won't she 2) You should not about politics at her birthday party. 2 discuss 3 talk 4) state 1 say (桃山学院大 his mother? 3) Do you think Peter resembles 2 resembles to 4 is resembling to (京都産業 1) Some of my friends 3 is resembling his new movie very exciting. 3 knew expected 4 wanted 2 found When your plane arrives, my assistant 1 has waited to meet you at the airport. ( 4 will be waiting 2 waits 3 waited I of visiting Spain until I saw a TV program about Gaudí's* architecture*. Gaudí's [10] (Antonio Gaudí: 0), architecture Onever think 2 have never thought 4 had never thought 3 will never think 4

未解決 回答数: 1