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英語 高校生

写真の黄色い線の部分の文構造を教えていただきたいです🙇 また、 ①ifは「ーかどうか」で訳していいのか ②thisは何を指しているか ③itは何を指しているか も教えていただきたいです。 よろしくお願いします💦

Phil Hello. This is 6 Minute English from BBC Learning English. I'm Phil. Beth And I'm Beth. Phil So, Beth, we're talking about the best education systems in the world today. You went to school here in Britain. What do you think of the British education system? Do you think it could be the best? Beth I think that it's quite good, there's probably a couple of things that I personally would change about it, but I would say it's quite good, but maybe not the best in the world. Phil Well, in this programme, we're going to be talking about the Pisa rankings. Beth The rankings are based on tests carried out by the OECD, that's an international organisation, every three years. The tests attempt to show which countries are the most effective at teaching maths, science and reading. But is that really possible to measure? Well, here is former BBC education correspondent Sean Coughlan talking to BBC World Service programme 'The Global Story'. Sean Coughlan When they were introduced first of all, that was a very contentious idea, because people said 'how can you possibly compare big countries... how can you compare America to Luxembourg or to, you know, or to parts of China, or whatever?' Phil Sean said that the tests were contentious. If something is contentious, then it is something that people might argue about it's controversial. So, at first, Pisa tests were contentious because not everyone believed it was fair to compare very different countries. Beth Phil, I've got a question for you about them. So, in 2022, Singapore was top of the reading rankings. But which of these countries came second? Was it: a) The USA? b) Ireland? or, c) The UK? Phil I think it might be b) Ireland. Beth OK. Well, we will find out if that's correct at the end of the programme. A common pattern in the Pisa rankings is that the most successful countries tend to be smaller. Talking to BBC World Service programme 'The Global Story', Sean Coughlan tells us that many large countries from Western Europe don't score that highly in the rankings. Sean Coughlan They're being outpaced and outperformed by these fast, upcoming countries - you know, Singapore, or Estonia, or Taiwan, or those sort of places which we don't historically think of as being economic rivals, but I suppose the argument for Pisa tests is, if you want to have a knowledge economy, an economy based on skills, this is how you measure it. Phil We heard that many large European countries are being outpaced by smaller nations. If someone outpaces you, they are going faster than you - at a higher pace.

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数学 高校生

この問題の3番目の問題についてなんですが,この場合全ての整数が,0,1のどちらかになっていないと成立しないと思ってて,例えば、a1が3で他の解が0の時が想定されてないと思いました。 私の考え方の間違っている部分を教えてください

386 okakaka<a<a<9 次の条件を満たす整数の組 (a1,a2, 3, 4, 重要 例題 34 数字の順列 (数の大小関係が条件) (2) 0≤a≤a2a3 a4 a5≤3 α5) の個数を求めよ。 0000 基本32 88 3個の数字から異な 異なる 4個の数字から重複を 解答 (1) Kaz (3) aitaztastastas≦3, a≧0 (i=1,2,3,4,5) 指針 (1) α1, 2,..., as はすべて異なるから, 1, 2, ・・・・・, 個を選び,小さい順に,a1,a2, ..., as を対応させればよい。 求める個数は組合せ Cs に一致する。 (2)(1) とは違って、条件の式にを含むから, 0, 1, 2, 34 して5個を選び,小さい順に aaaa5を対応させればよい。 求める個数は重複組合せ&Hs に一致する。 (3)おき換えを利用すると,不等式の条件を等式の条件に変更できる。 ataztastastas+6=3 3-(a+a2+as+a+αs) =bとおくと また, a+az+αs+a+αs≦3から b≥0 よって、 基本例題 33(1) と同様にして求められる。 (1) 1, 2,......, 8の8個の数字から異なる5個を選び, 小 さい順に a1,a2, ....., 45 とすると, 条件を満たす組が 1つ決まる。 よって, 求める組の個数は 8C5=8C3=56 (個) (2)0,1,2,3の4個の数字から重複を許して5個を選び, 小さい順に α1, 2, ......, as とすると, 条件を満たす組 が1つ決まる。 よって, 求める組の個数は 4Hs=4+5-1Cs=8C5=56(個) (3) 3-(a1+a2+as+a+αs)=bとおくと a1+a2+as+a+as+b=3, ai≧0 (i=1,2,3,4,5),60 ...... ① よって, 求める組の個数は, ① を満たす0以上の整数の 組の個数に等しい。 これは異なる6個のものから3個取 る重複組合せの総数に等しく 6H3=6+3-1C3=8C3=56 (個) 別解 a1+a2+as+a+as=k(k=0, 1, 2, 3) を満たす 0 以上の整数の組 (a1, A2, 3, 4, 5) の数は5Hであ るから 5Ho+5H1+5H2+5H3 =4Co+5C1+6C2+7C3 =1+5+15+35=56 (個) 検討 一等式 (2),(3)は次のように 解くこともできる。 (2) [p.384 PLU ONE の方法 bi=aiti(i=1,2 4, 5) とすると, 0<bı <b<by<br< と同値になる。』 (1)の結果から (3)3個の○と 切りを並べ、例 ||0|100|| 合は(0,1,0, を表すと考える このとき A|B|C|D とすると,A, D, E の部分に の数をそれぞ a3, 4, as と 組が1つ決ま 8C3=56( 5桁の整数nにおいて, 万の位, 千の位, 百の位、十の位、一の位の数字を a, b, c, d, e とするとき, 次の条件を満たすnは何個あるか。 (1) a>b>c>d>e _3) a+b+c+d+e≦6 (2) a≧bcd≧e

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