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英語 中学生

回答を解説含め教えて頂きたいです🙇‍♀️🙏

問題10 【思考・判断・表現】 (2×9=18) 健(Ken)はクラスの友達に切手 (stamp) と地図 (map) を見せながら、ブータン王国 ( Bhutan)に住む文通相手 (pen pal)のタシ (Tashi) との交通についてスピーチをしてい ます。 次の英文を読んで、あとの (ア) ~ (ケ)の各問いに答えなさい。 0275 300q sit zow stoloporlo to roteir sdt bib 9W (1) Hi, everyone. I'm going to talk about my pen pal. Please look at this stamp. Have you ? Tashi, my pen pal ever seen a big stamp like this? It's not a Japanese stamp. Then ( 1 )? TIDS Satplopo tuodo in Bhutan, sent it to me last week. Bhutan has interesting stamps. I'll talk a little about Syobot pluqoq Bhutan. Please look at this map. Bhutan is between China and India. It's bigger than Kyushu NW (E) and has many high mountains. People in that country have clothes like Japanese kimonos, and they grow and eat rice. Tashi and I became pen pals last year. I've never seen him, ( 2 ) I've seen his father. in the Meiji pen His father came to Japan to study at college, and my mother was his Japanese teacher. t in Japan. They tre When she brought him to our house, he told me about his family. He said, "My son is as old LA 111. SIDIO Snipsd as you. He wanted to come to Japan with 3me, but he had to stay in Bhutan. He is very bih wohl (S)make interested in Japan and wants a Japanese friend. If you write a letter to him, he will be very ( 4 )." Tashi's father also told me about his country. It was very interesting. So I Sstoloporio svori ot sent a letter to Tashi, and we started writing letters to each other. We write letters in English. I didn't like writing English before, but now I enjoy it. Tashi writes English very well because teachers in Bhutan usually speak English when they teach. He sometimes uses difficult words in his letters, so I need a ( 5 ) to read them. We write about our countries, schools, families, and friends. He uses beautiful stamps to him, too. Thank you for listening.

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英語 高校生

英語の訳と内容を確認しようの回答を教えてください

Lesson 6 A Wheelchair Traveler ..... Section 1 区切りごとに意味をとりながら、音読しよう。 qlomon's disgn nem deinsqe - nousitus i sidujo qoi de door of sidstonewarklyllenhaierstood adt Welcome to Miyo Tatsuya's Blog VAASA sibal edt boxes I Hi, I'm Miyo Tatsuya. // I traveled around the world / in a wheelchair / couldn't move my arms roy begler yaqed lv baldseil-fter mor by myself. // I visited 42 cities / in 23 countries. //oiton I qit eidt MOTT Yownl 5 ⒸWhen I was 18, / I got injured / in a motorcycle accident. // Because of arrier-free facilities. Also, people living in Hawaii were kind to me. that, / I couldn't move my arms and legs. // gave up. // After oord our Is W bisa sH om du on But I never g a AN ONLY rehabilitation, / I was able to use my arms again. to use my arms against P5hbomoe of lege of statized ton bib olqooq baix tedt beoiton I blow ® When I was 23, / I traveled alone / to Hawaii. // © I was impressed / with the barrier-free facilities. // Also, /people living in ple living in Hawaii / were with un YA" Blasenov, oqod Actodnotedjepaydo boa Sobowivel liw Wier loo kind to me. // ℗ I became e interested in foreign countries. // ® I wondered / Setuberil how accessible other countries were / for wheelchair users. // TOW ® So / I decided tubda tao, tomeinfeant TelTTEV TelTTE Bulqift vs gaian bith some imaqxerille Ai dech to travel around the world.//belgbq Quodsroalastudantillon

解決済み 回答数: 1
英語 高校生

黄色でマーカーを引いた部分の訳が分かりません 1文だけでもいいので教えていただけませんか🙇‍♀️💭

The First Experience with the Bombing in Hiroshima Yamaguchi saw a bomber flying high in the sky of Hiroshima. Something small dropped from the plane, and two white things appeared. "Parachutes," he thought. Mata Suddenly there was a flash like lightning. Yamaguchi was so used to air attacks that he reacted in no time. He put his hands to his head and covered his eyes with his fingers and his ears with his two thumbs. At the same time, he dropped to the ground. Teht もち上げる A terrible explosion came. It lifted him about two feet from the ground and was followed by a shaking of the earth. He felt a strong wind pass between his body and the road. Yamaguchi did not know if he was dazed because of the first shock that had lifted him or because of the blow when he fell to the hard だげき ground. He was not sure how long he lay dazed in the road. When he opened his eyes, however, it was so dark all around him that he couldn't see a thing. It was like the middle of the night in the heat of the day. When his eyes became used to the darkness, he found that it was all black because he was in a cloud of thick dust. (207 words) QAnswer T (true) or F (false). 1. Yamaguchi saw a bomber drop something small. 2. Yamaguchi was not used to air attacks. 3. The explosion threw Yamaguchi into a river. 1 didn't know how long he lay there. (

解決済み 回答数: 1
数学 高校生

(3)ではなぜ除外点が(0,2)になるのですか?

mを実数とする. xy平面上の2直線 mx-y=0…①, について,次の問いに答えよ. x+my-2m-2=0 ...... ② (1) ①,②はm の値にかかわらず,それぞれ定点A,Bを通る. A,Bの座標を求めよ. (2) ①,②は直交することを示せ。垂直に交わること (3) ①, ② の交点の軌跡を求めよ. (1) 37 で勉強しました. 「mの値にかかわらず」 とあるので, 「m について整理」して、恒等式です。 (2) 36 で勉強しました. ② が 「y=」の形にできません。になる。 (3) ①,②の交点の座標を求めておいて, 45 の要領でやっていこうとするとか なり大変です.したがって, (1), (2)をうまく利用することになりますが, 45 の . Ⅲを忘れてはいけません |精講 解答 (1) の値にかかわらず mx-y=0 が成りたつとき, x=y=0 .. A(0, 0) ②より(y-2)+(x-2)=0 だから .. B(2, 2) (2) m・1+(-1)・m=0 だから, ①,②は直交する. 1,2,①, ② の交点をPとすると ① 1② より, ∠APB=90° よって,円周角と中心角の関係よりPは2点A, Bを直径の両端とする円周上にある. この円の中 心は ABの中点で (11) | m について整理 |36 yk 2 A/ (1,1) B 2 x また, AB=2√2より, 半径は√2 よって, (x-1)2+(y-1)²=2 ここで, ①はy軸と一致することはなく, ②は直線y=2 と一致する

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数学 高校生

!!!至急お願いします!!! マーカーのところで、式の変形の方法を教えて欲しいです🙇‍♂️

135 等式の証明 基本例題 nが自然数のとき, 数学的帰納法を用いて次の等式を証明せよ。 1・1!+2・2!+. ·+n•n!=(n+1)!−1 数学的帰納法による証明は, 前ページの例のように次の手順で示す。 [1] n=1のときを証明。 [2]=kのときに成り立つという仮定のもとで, n= 1のときも成り立つことを証明。 [1][2] より,すべての自然数nで成り立つ。 ← まとめ [2] においては,n=kのとき ① が成り立つと仮定した等式を使って, ①のn=k+1のと きの左辺1・1!+2・+••••••+k・k!+(k+1)・(k+1)! が,右辺(k+1)+1}!-1に等しくな ることを示す。 また、結論を忘れずに書くこと。 [補足] 上の [1] [2] が示されたとすると,次のようにして, n= 1,2,3, ........ 立つこととなる。 [1] から, n=1のとき①が成り立つ (*) および [2] から, n=2のとき① が成り立つ (**) および [2] から, n=3のとき ① が成り立つ → n=1のとき 1-(8-a1)-mor-CI= (左辺)=1・1!=1, (右辺)=(1+1)!−1=1 よっては成り立つ。 [2] n=kのとき, ① が成り立つと仮定すると 1・1!+2・2!+••••••+k•k!=(k+1)! -1 n=k+1のときを考えると, ② から JUNCTUS 1·1+2·2!+·+k·k! +(k+1)•(k+1)! =(k+1)!-1+(k+1)・(k+1)! ={1+(k+1)}(k+1)! -1 =(k+2)(k+1)!−1=(k+2)!−1 ② ={(k+1)+1}!-1 よって,n=k+1のときにも ①は成り立つ。 871 [1], [2] からすべての自然数nについて ① は成り立つ。 (J bom) "C=4 [類 早稲田大〕 p.590 基本事項 ① 出発点 と順に成り (*) (**) 注意 は数学的帰納法の 決まり文句。 答案ではきちん と書くようにしよう。 < ① でn=kとおいたもの。 n=k+1のときの①の左 辺。 n=k+1のときの ① の右 辺。 591 3章 17 数学的帰納法

解決済み 回答数: 1