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English Senior High

全部の間違っているところの解説お願いします 明日までなので至急お願いします

19 次の英語は日本語に、日本語は王線を主語にし、英語に直しなさい。 (23) 1. この旅行の主な目的はローマ (Rome) を訪れることだ。 2. This area is too dangerous to go out in at night. 3. この本は初心者が理解しやすい。 10 ( )に入る最も適切な語句を①~④の中から選び、記号で答えなさい。 (1×10) 2 forget 1. A: I came here for an important meeting with Janet, but she's not here yet. B: She seems rather careless ( ) the appointment. Dto forget forgetting for forgetting 2. Don't expect ( ①me to cover ) for you this time. ②me cover 3me covering 1 cover 3. Juliet was studying the map to decide which route ( ). ①takes ②taking ③to take Dtook 4. This city is easy ( Dfor reaching ) by public transport. 2to be reaching 3 to have been reached to reach ②to 5. They have three dogs to look after, not to ( Dmention ②say ③speak 6. He is prepared to help you if you want him ( Ddo ③it ) the cat and the bird. Otell ). ①do it 7. It was not long before Paul ( Dbecame ②came ) to realize how serious the situation was. ③went ①turned 8. I was ( ①very busy to ) pay attention to what he was saying. ②too busy to ③so busy that 9. To ( ①give ) matters ( ), he got pneumonia after breaking his leg. pause ②take - bad 10. The president of our company is ( ②being delivered ①deliver Dquite busy that ③make - worse Oput double a speech at the party tomorrow. 3delivered Oto deliver

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Mathematics Senior High

sinだけ2個三角形を書くのとcos,tanは左に書いて残りの角度が答えになる理由を教えてください

三角 050≤180 (1) sino= CHART 解答 GUIDE たすを求めよ。 √3 2 (2) COS 0=- √2 11125 (3) tan 6-- /3 三角方程式 等式を表す図を、定義通りにかく 三角比の定義 sino=y 半径の半円をかく。 r cos 6= ② 半円周上に,次のような点Pをとる。 tang= (1) 7=2 (2) *=√2 (3) 7-2 (1) y 座標が√3 (2) 座標が-1(3) x座標が√3 ③ 線分 OP x軸の正の部分のなす角を求める。 半径2の半円上で,y座標が√3で ある点は,P(1,3)とQ(-1,√3) の2つある。 求めるは,図の∠AOP と ∠AOQ Q 2 2120° 三角定規の辺の比を利用し よう。 32 (1) Q And -2-10 /1 2x 60° 160° √3 22 6060° であるから,この大きさを求めて 0=60° 120° (2) 半径√2の半円上で, x座標が -1 101 である点は,P(-1, 1) である。 √2 y2 (2) P 求める0 は,図の ∠AOP であるから, この大きさを求めて 1 135° √2 1 A 三平方の 45 ・1 0 √2 x 45° 0=135° を三 (3) 座標が-3 y座標が1である (3) 200 点Pをとると, 求める 0 は,図の ∠AOP である。 -2. 2 2 150° この大きさを求めて 0810 A. 30 ° 0=150° √√30 2 % 0 Ania 30° x x=-√3. y=1 とする。 ご注意 (3) tan0=20180° では、常に y≧0 であるから, tan0=- 1 とし 3 Ans CV110の 100°と次の等式を満たすを求めよ。 ton A==√√3

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English Senior High

全然わからないです😭 1問でも教えて頂けたら嬉しいです…🙏

Lesson 3. Palliative Care 部突破! いま最もアツく、最もイカ Medical treatment / Health STEP P 1 Read the Article Let's learn about palliative care, medical care that relieves pain, symptoms and stress caused by serious illness. 1) Palliative care, form of health care that seeks to improve the quality of life of patients with terminal disease through the prevention and relief of suffering. It is facilitated by the early identification of life-threatening disease and by the treatment of pain and disease- associated problems, including those that are physical, psychological, social, or spiritual in nature. As defined, palliative care begins at the point of diagnosis of terminal disease and can be delivered in a variety of health care settings. In general, it involves health and social care professionals working in hospitals, communities, hospices, and voluntary sectors. 2) Palliative care has been associated with many different terms, including terminal care, care of the dying, end-of-life care, and supportive care. However, these forms of care are not necessarily the same as palliative care. Likewise, palliative care is also sometimes described as hospice care. While hospice care does imply palliative care, it is specific to care provided near the end of life. In contrast, palliative care covers the duration of a patient's illness and, hence, may be delivered over the course of years. 3) Palliative care emphasizes three main principles: 1) A team-based approach is fundamental in managing distressing symptoms, such as pain, nausea, fatigue, and depression. It is also a necessary component in meeting the physical and psychosocial needs of the patient and his or her family. 2) Dying is a normal process. Symptom management is needed in order to help patients live life to the fullest until they die. 3) The synthesis of physical care with psychological and spiritual care fulfills a vital role in the overall care of the patient. 4) Palliative care is a global concern, and a steady rise in the number of people who are living longer with degenerative disease suggests that demand for palliative care services will increase in the are areas of intense. developments such Standards Framewo and Palliative Care Indian Association health care profes intended to help physical and psyc 5) In some place For example, the and has identifie framework is int days of life. Its communication, their families, a palliative c diagnosis duration: nausea H Log in to Watch th Hear resear the 2020 co

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English Senior High

至急!!私立大学看護学部の過去問です。答えがないため、回答を作って欲しいです!!科目は英語です。

問題番号に対応 効とする。 うち受験票お researchers at the University of Veterinary Medicine in Vienna, Austria, have found. Dogs won't give food to a human, even if that person gave them some food first, and that they would help other dogs that had helped them before. Therefore, the team Previous studies have shown that dogs can recognize cooperative and uncooperative humans, "reciprocal altruism"- that is, doing a good thing in return to a human who had given expected to find that their test subjects would put these two things together and show To start, the team trained a group of 37 dogs to press a button which would activate a them food first. *enclosure with the dispenser, while one of (2) two humans was in a separate enclosure with the button. One would press the button to food dispenser. Then, they put each dog in an would not. Each dog was paired with both humans in give food to the dog, and (4) unhelpful one. turn. After that, the researchers switched over the button and the dispenser. They expected that the dogs would press the button to give food to the helpful human but not to the though the dogs did press the button, they did it just as often when either human had the food dispenser, and even when no human was there at all. "In these kinds of studies (5) [perform / to / dogs / which/ trained / are in a particular behavior for an experiment, they will usually do the behavior a few times as they have simply learned the association between the behavior and getting a reward, and it may be enjoyable for them to do the behavior," said Jim McGetrick, a PhD student at the University of Veterinary Medicine in Vienna who led the research. 身を正しく が本冊子 1番 2 次の英文を読んで下の設問に答えなさい。 (3) giving us some food? Are they a combination of reasons. "It is (6) Why wouldn't our best pals want to help us out by secretly all bad boys and girls? McGetrick believes there is possible that the dogs did not understand enough about the task to realize that only one of the humans was providing them with food," he said. It could also be because they didn't fully understand the button and dispenser system, or because they were too focused on the food to notice whether a particular human was pressing the button or not. "Having said all that, even if they did completely understand the task and were fully attentive to the actions of the humans, there is still a good possibility that they wouldn't have given food back in return," he added. "It could be that providing food to a dog as they do not typically do that in everyday life." After all, humans are the ones who human is something very strange for (7) already have food, from a dog's perspective. why would your pet need to worry about (8) making sure you have enough? However, all the humans in the study were people the dogs didn't know. "It is quite 5

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Mathematics Senior High

2(1-logx)/x^2=0のxの値の求め方について詳しく知りたいです。 どなたかお願いします🙇 2枚目の考え方であっていますか?

244 関数のグラフの概形 (1) 発展例題163001 基礎例題 150 関数 y = (logx ) 2 の増減, 極値,グラフの凹凸, 変曲点, 漸近線を調べて) グラフの概形をかけ。 CHARI & GUIDE ① 定義域 x, yの変域に注意して, グラフの存在範囲を調べる。 ② 対称性 x 軸対称, y 軸対称, 原点対称などの対称性を調べる。 ③ 増減と値 y'の符号の変化を調べる。 ④ 凹凸と変曲点y" の符号の変化を調べる。 ■解答 関数の定義域は, 10gxの真数条件から 210gx ⑤ 座標軸との共有点 x=0のときのyの値, y=0 のときのxの値を求める。 ⑥ 漸近線x→±∞ のときのりやり→±∞となるxを調べる。 PRO y'=2(logx) (logx)'=- y' xC 20 J² y y"=- y'=0 とするとx=1, yの増減やグラフの凹凸は、次の表のようになる。 75004 1 0 関数のグラフの概形 次の1~6⑥ に注意してかく (2logx)'.x-(2log x)(x)' _ 2(1-logx) x² 1 + 0+fx + : + + e+ y'=0 とするとx=e7 0 極小 変曲点 0 1 lim y=lim (log x)² = ∞ x→+0 x=1で極小値0をとる。 変曲点は,点(e, 1) である。 また, lim logx=-∞ であるから x→+0 x>0< | +- よって, 軸が漸近線である。 以上から, グラフは 〔図] SA ↑ 1 0 1 e (10gx) ≧0であるから、 グラフは y≧0の範囲に 存在する。 150 ズーム UP ←logx=1 から x=e 注意 増減表でよく用いら れる記法 x は下に凸で増加, は下に凸で減少、 は上に凸で増加 は上に凸で減少 を表す。 ま 関 左

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