合っているかどなたか見て頂きたいです

主格の関係代名詞 ■主格の関係代名詞には who, which, that があり、後にくる動詞の主語の働きをする. 1 who 先行詞が 「人」 の場合に用いられる. ② which: 先行詞が 「物」 の場合に用いられる. 3 that NOTE 先行詞が 「物」 の場合にも「人｣ の場合にも用いられる. A 次の( から適切な関係代名詞を選びなさい. 1. I want to live in a house (which/ who) has a garden. 2. Ken is a writer (which/ who) has written interesting essays. 3. I have a watch (that/who) was made in Italy. 4. I have a girlfriend (which/ that) is the same age as I am. 5. The boy (which/who) is running on the ground is my brother. 6. The shop (which/who) sells that delicious bread is closed today. 7. This is the man (which/who) wants to work at this office. 8. The girl (which/ that) runs the fastest in our school is Kanako. 9. I can't find the key (which / who) opens this door. 10. That is the doctor (which/who) lives in this village. B 次の2つの文を関係代名詞 who か which のいずれかを使って1つの文にしなさい. 11. He has a daughter. She is a teacher. He has a daughter who is a teacher 12. The man was Japanese. He took a gold medal in the Olympics. The man who took a gold medal in the Olympics. 13. This is a computer. It can receive TV. This is a computer 14. The river is beautiful. It runs through this city. The river 15. The boy is Tom. He got the first prize. The boy who which can receive TV. which runs throught this city is beautiful. got the first prize is Tom. 16. I have a friend. She lives in Korea. I have a friend who lives in 17. He is driving a car. It was made in America. He is driving a car 18. I saw a cat. It has gold eyes. I saw a cat 19. I know a woman. She can speak three languages. I know a woman in Korea. which was made in America. which has gold eyes.. 20 2 who can speak three languages. 2 F

134番がわかりません。 2枚目に写真の付箋に書いている内容がわからないところです！ Nobody is said to have known the truth. が答えなのですが、付箋に書いている英文ではなぜだめ何ですか？ よろしくお願いします。

基本 13] $ qu awing and 134 Nobody で始まる英文に書きかえなさい。 ■ It is said that nobody knew the truth. it, for, ><S ･ It seems that SV と S seem to do の書き 15 1 しっかり理解 | 007 (1) seem と V が同じ時の場合→ to do を用いる It seems that he is ill. (現在 現在) = He seems to be ill. It seemed that he was ill. (過去+過去) = He seemed to be ill. (2) seem よりもVが前の時の場合→ to have done を用いる It seems that he was ill. (現在+過去) = He seems to have been ill It seems that he has been ill. (現在 + 現在完了)= He seems to have b It seemed that he had been ill (過去+過去完了)= He seemed to har ill. に 132 このガイドブックのおかげで,どの国を訪問したらいいかがより決めやすくなる。 133 昨日彼女は故郷に帰ったようだ。 134 だれもた W ctior 注意 両者を混同して (x) S seem that SV や, (x) S is said that SV とするミスが多い。 seer 述語 形は * It seems that SV の Vが過去形のときと現在完了形のときでは, to have dis 同じ形になることに注意。 どちらの意味になるのかは、文意から判断しなければな * It is said [believed] that SV と S is said [believed] to do の書きかえも同様に → 134 30 or ne

(１)～(7)までの答えを教えてください

(6) My mother asked me (why / which ) I came home late. [5] 意味がとおるように、[ ]内の語句を並べかえて英文を完成しなさい。 (1) [ many animals / an island / I / can see want to visit / where / we ]. (2) [you/about/ this book/know/do/is/what ]? (3) Kumi [where / before / in the lake / had never / swum / swam / she]. Kumi (4) [why / tell / practice swimming / the reason / me / you] every day. (5) [in peace / all of us / when / the day / live ] will come. (6) I [ that/ saw / like a snake / something / looked ]. I (7) [went / knows / Russia / the writer / to / nobody / why ]. Read aloud 10 184 => every day. will come. 9 German researcher! ・うまくい た。篠田

(１)～(7)までの答えを教えてください

(6) My mother asked me (why / which ) I came home late. [5] 意味がとおるように、[ ]内の語句を並べかえて英文を完成しなさい。 (1) [ many animals / an island / I / can see want to visit / where / we ]. (2) [you/about/ this book/know/do/is/what ]? (3) Kumi [where / before / in the lake / had never / swum / swam / she]. Kumi (4) [why / tell / practice swimming / the reason / me / you] every day. (5) [in peace / all of us / when / the day / live ] will come. (6) I [ that/ saw / like a snake / something / looked ]. I (7) [went / knows / Russia / the writer / to / nobody / why ]. Read aloud 10 184 => every day. will come. 9 German researcher! ・うまくい た。篠田

高3複素数、極形式の問題です。 この問題において2枚目の変形を使うのでしょうか。使うとしたら、使い方が分かりません🙇🏻‍♀️ 3枚目は解答です

? (3) 次の複素数を極形式で表せ。 ただし,αはの奇数倍ではないとする。 A 2006-Ania - sin a-i cos a ( nie 1+3 200) (& nia +200) ② sina-icos a

英語の文法問題です。 解説お願いします。

Composition Rearrange the words within the parentheses to make sentences. 1. 価格だけに基づいた電子書籍の宣伝は成功しないであろう。 つまり、電子書籍には役 に立つ機能があるということが重要である。 de hi Advertising of e-books (based/be/ is / on / price / solely / to / unlikely ) successful; it is important that e-books have useful functions. to so reduces the potential for sales

なんのために最後に漸近線を求めているのですか？

重要 例題 78 z を 0 でない複素数とし,x,yをz+ 1 2 =x+yi を満たす実数,αを0<a</ を満たす定数とする。z が偏角 αの複素数全体を動くとき、xy平面上の点 (x, y) の軌跡を求めよ。 *U*2301 [類 京都大] 重要 26 解答 指針偏角αの範囲が条件であるから、極形式z=r (cosatisina) (0) を利用。 ■iの形に表すことにより,x,yをそれぞれr, aで表す。 12+- 2 つなぎの文字を消去 して,x,yだけの関係式を導く。なお、>0や0<a< より, xの値の範囲に制限がつくことに注意。 ゆえに TOADE z=r(cosatisina) (x>0,0<a</1/2)とすると ゆえに 0<a</であるから よって r+ cos a' - 1 (cosa + sina) == ² ( cos x r= 2 COS r 2 -=1から 練習 ③78 1 z+ -=r(cosa+isina)+¹(cosa-isina) 2 * = = =(r+ + )cosa+i(r— — )sina cosa, y=(r-1) sina x=(x+1/27) 1 x 2 cos a x² Acos2a 双曲線 w=z+. =r+ r a² cos a よって x≧2cosa また, >0 から ゆえに したがって 求める軌跡は osax + cos a>0, sin a>0 y sina y 表す図形 (2) r sin a したがって 4sin² a ここで, >0であるから, (相加平均) (相乗平均) により x²y² COS α -(tana)x<y<(tana)x 4 cos' a 4sin'α ;-). - / - ( 1 x =2 2. 等号はr=1のとき成り立つ。 _____________> +___>0, sina sin a COS α sina sina)=1 COS α COS α 63401 -=1のx≧2cosα の部分 < 絶対値や偏角αの範囲 に注意。 1 2 =-{cos(-a)+isin(-a)} ◄2+1/2=x z+ =x+yi 検討 第4章で学ぶ極 限の知識を用いて, y が実数 値全体をとりうることを調べ ることもできる。 lim m(x-¹)=∞, に lim (-1)=-∞であり, sinα> 0から lim y=-∞, limy = ∞ r+0_ →0 点 (x, y) の軌跡は次の図の 部分。 (0) y=(tana)x を求めている -2cosa / 2cosa y=-(tana)x 0 でない複素数zが次の等式を満たしながら変化するとき, 点z+-が複素数平 面上で描く図形の概形をかけ。 (1) |2|=3-(2) |z−1|=|z-i| 139 2章 10 媒介変数表示

左に☆が付いている問題の解説と和訳お願いします。 m(*_ _)m ちなみに答えは 9,when 15,which 17,on which 20,what です。

8. 9. 10. This is (how, that, why) she was absent from SCHU FE This is the age (when, where, how) honesty does not pay. Tokyo is the city (which, whose, where, that) population is the largest in Japan. Spring is the season (which, what, where, when ) flowers come out. She has a new car of (which, that, what, whom) she is very proud. He is not (which, who, what, that ) he was twenty years ago. (That, What, Which, Who ) is done cannot be undone. He said he could speak German, (that, who, what, which ) was not true. He had three sons, (what, that, who, which) became doctors. The ladder (on which, by which, slip. 18. This is the very watch (what, that, as, whom) I have been looking for. 19. Spain is the country (which, where, when, why ) I want to visit. 20. My grandfather is, (who, that, whom, what ) is called, a walking dictionary. ☆ 11. ☐ 12. 13. 14. 15. 16. ☆ 17. from which, about which ) I was standing began to

全文訳お願いします！

4 20 科学 420 words Chapter 1 The recipe for making any creature is written in its DNA. So last year, when 1-1 geneticists* published the near-complete DNA sequence of the long-extinct woolly mammoth, there was much speculation about whether we could bring this giant creature back to life. 5 東京理科大学 Creating a living, breathing creature from a genome* sequence that exists only in a computer's memory is not possible right now. But someone someday is sure to try it, predicts Stephan Schuster, a molecular biologist at Pennsylvania State University and a driving force behind the mammoth genome project. So besides the mammoth, what other extinct beasts might we bring back to life? Well, 12 10 it is only going to be possible with creatures for which we can recover a complete genome Without one, there is no chance. And usually when a creature dies, the (1) - DNA in any flesh left untouched is soon destroyed as it is attacked by sunshine and bacteria. sequence. There are, however, some circumstances in which DNA can be preserved. If your 15 specimen froze to death in an icy wasteland such as Siberia, or died in a dark cave or a really dry region, for instance, then the probability of finding some intact stretches of DNA is much higher. Even in ideal conditions, though, no genetic information is likely to survive more than a million years. - so dinosaurs are out and only much younger remains are likely to yield good-quality DNA. "It's really only worth studying specimens that are less than 100,000 years old," says Schuster. The genomes of several extinct species besides the mammoth are already being sequenced, but turning these into living creatures will not be easy. "It's hard to say that something will never ever be possible," says Svante Pääbo of the Max Planck Institute 25 for Evolutionary Anthropology in Germany, "but it would require technologies so far removed from what we currently have that I cannot imagine how it would be done." But then (3) 50 years ago, who would have believed we would now be able to read the instructions for making humans, fix inherited diseases, clone mammals and be close to creating artificial life? Assuming that we will develop the necessary technology, we have 30 selected ten extinct creatures that might one day be resurrected. Our choice is based not just on practicality, but also on each animal's "charisma" - just how exciting the prospect of resurrecting these animals is. 1-3

なんのために最後に漸近線を求めているのですか？

重要 例題 78 w=z+ a² 0でない複素数とし,x,yをz+ 1 2 を満たす定数とする。 zが偏角 α の複素数全体を動くとき、xy平面上の点 (x,y) の軌跡を求めよ。 時で [類 京都大] 重要 26 指針偏角αの範囲が条件であるから,極形式z=r(cosa+isina) (0) を利用。 1を の形に表すことにより,x,yをそれぞれr,αで表す。 1 z + 解答 Iz=r(cosa+isina) (r>0, 0<a<- >60120 * ゆえに 0<a < 1/2 よって つなぎの文字を消去して, x, yだけの関係式を導く。 なお,00<a</ より、xの値の範囲に制限がつくことに注意。 HOOVER 練習 78 1 z+ -=r(cosa+isina)+(cosa-isina) r+ = (r++)cosa+i(r— — )sina r= cosa, y=(r1) sina x=(y+/-/- であるから r COS α x 双曲線 x ゆえに COS α r 2 x y x 1² ² = 1 +5 +²1² (cosa + sina) (cosa = 2 COS x #601 cos a x≧2cosa -=rt π <<//) とすると よって また,0から ゆえに したがって、求める軌跡は 表す図形 (2) + 4 cos² a cos a>0, sin a>0 y sin a r y sina 図 x2 したがって 4 cos² a 4sin² a ここで,y>0であるから、(相加平均) (相乗平均) により 1 + 122 √/1.7 CAGLEDEYSET =x+yi を満たす実数,αを0<a< π x cos a -(tana)x<y<(tana)x 4sin'a + sinα =2 y > 0, x COS α T y sin a y sin a 等号はx=1のとき成り立つ。 J=1 x y ->0 sin a COS Q -=1のx≧2cosα の部分 絶対値や偏角αの範囲 に注意。 700円 =—-{cos(—a)+isin(—a)} ◄z+1=x+yi r38670 10. 面上で描く図形の概形をかけ。 (1) |2|3|z-1|=|z-i| 検討 第4章で学ぶ極 限の知識を用いて, yが実数 全体をとりうることを調べ ることもできる。 lim(r-1)=∞, lim 1 (₁ - ²) = -₁ ∞であり、 +0 sinα> 0から 17 新東線 limy=-∞, limy=8 r+0 点 (x,y) の軌跡は次の図の を求めている T2= -2cosa yay=(tana)x (1) -------- 1 0 でない複素数zが次の等式を満たしながら変化するとき, 点2+ / 2cosa y=-(tana)x が複素数平 139 2章 10 媒介変数表示