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English Senior High

和訳の確認をしてほしいです! お願いします🙇‍♂️🙇‍♀️

TR3T Humans usually breathe from sixteen to twenty times each minute. If you analyzed 01 the air you breathe, you would find it is a mixture of different gases. Most of it is *nitrogen about four-fifths. One-fifth is oxygen. There is also a tiny amount of carbon dioxide, a little "water vapor (which gives air its humidity), and some "traces of 05 what are called "rare gases. If you were to put a bag over your nose and mouth to catch the air you breathe out, i図 you would find (1)Some strange changes. There would still be the same amount of nitrogen. There would also be the same traces of rare gases. But there would be much less oxygen and a hundred times more carbon dioxide than in the air you breathe in. 10 There would also be considerably more water vapor. TR33 ,What happens is that each time you breathe, an exchange takes place. You keep Some oxygen; you breathe out much more carbon dioxide and water vapor than you breathed in. 、The reason is that every moment of the day and night your body is using up energy. Your heart uses up energy as it beats. Your muscles use up energy. So 15 does your brain, and so does every other part of you. All this energy is produced by the work of the millions and millions of cells that make up your body. Every one of these cells needs Oxygen in order to do its work. As the cells use up oxygen, they form carbon dioxide, which is a “waste product. So your body carries out these two processes at the same time. You breathe in the m3 20 OXygen that cells need to produce energy. You breathe out the carbon dioxide that is harmful. It sounds so simple. Yet your life depends on these processes happening dav and night without interruption.

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Mathematics Senior High

(2)なのですが、なぜ、0<a≦2で、ゼロが出てくるのですか?4<aではだめなのですか??

a>0 とする。2つの条件か, qを か:1x-1|< 3, q:|x| <aとすると き,次の間に答えよ。 (1) pがqであるための十分条件となるような定数aの値の範囲を求めょ (2) かがqであるための必要条件となるような定数aの値の範囲を求めよ 在0 ル 条件の言い換え (1)pがqであるための十分条件 (2) pがqであるための必要条件 が真 命題 命題 」が真 かまたはqをあてはめると? 例題46 《@Action 命題の真偽は, 条件を満たす集合の包含関係を調べよ P 解条件p, qを満たす xの集合を それぞれ P, Qとする。 伊酒| | x-1| <3 を解くと, -3Sx-1<3より (気) 0い -2 0 4 x ーa a x -2<x<4 08A4 P={x|-2<xハ4} Q= {x|-a<x<a} (1) かがqであるための十分条件となるのは, 命題「b→q」が真となるときである。 このとき,PCQとなるか ら,右の図のようになる。 よって,求めるaの値の範囲 よって また 003) 例題 46 Q P 1 ゃ。 Jair は 日a=4 のときは、 PCQとはならない。 a>4 ーa ー2 4a x (2) pがqであるための必要条件となるのは, 命題「q→ 」が真となるときである。 このとき,QCPとなるから, 右の図のようになる。 よって,求めるaの値の範囲は 例題 46 -210a ーa 4 x 0<a<2 日a=2のときも, 0c n となる -0

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