波線部分の英文はどのような訳になりますか？

2 TOTO has been making ceramic ( sanitary ware for over a hundred years, and their constant high-quality innovations have brought them success. In an interview with The New York Times, the owner of an American plumbing company said that sitting on a toilet not made by TOTO would be like "going back to the Stone Age." So, how did TOTO become such a well-known and respected company? To we have to go back to the beginning of the 20th century

空欄Aのとこなんですけど選択肢にwhereasとyetがあってその二つの違いがわかんないです 早稲田教育英語2012の大問2です

from injuries due to falls. Poor vision accounts for 18 percent of broken hips. So, why don't more people get regular eye exams? For one thing, eye exams in the United States are not covered by public nor by many private health insurers. Even the new U.S. health care law has yet to include basic eye exams and rehabilitation services for vision loss, though advocates are pushing hard for this coverage in regulations now being prepared. But even those who have insurance or can pay out of pocket are often reluctant to go for regular eye exams. Fear and depression are common impediments for those at risk of vision loss. Patients worry that they could become totally blind and unable to go partying, read or drive a car, he said. [A] many people fail to realize that early detection can result[] vision-preserving therapy. Those at risk include people with diabetes, high blood pressure, high cholesterol or cardiovascular disease, as well as anyone who has been a smoker or has a family history of an eye disorder like macular degeneration, diabetic retinopathy or glaucoma. The eyes are truly a window to the body, and a proper eye exam can often alert physicians to a serious underlying disease like diabetes, multiple sclerosis or even a brain tumor. Mr. Lovett recommends that all children have "a professional eye exam" before they start elementary school. "Being able to read the eye chart, which tests distance vision, is not enough, since most learning dhe is whild de adequate

漸近線を求める問題です、お願いします

8. The temperature, 0°C, of a cup of tea / minutes after it was placed on a table in a room, is modelled by the equation 0 = 18 +65e s Find, according to the n. el, (a) the temperature of the cup .. 18⁰ ℃ (1) (b) the value of 1, to one decimal place, when the temperature of the cup of tea was 35 °C. 35 = 18+ 65ē 7/8 -t/8 (3) ⇒19=65€ 7/65 lu (17/4)= -4/8 (c) Explain why, according to this model, the temperature of the cup of tea could not fall to 15 °C. HA (0,94) 720 N = A + Re en it was placed on the taki (8,50) 1>0 μ= A + Be 8 04-1 Figure 2 The temperature, μ °C, of a second cup of tea t minutes after it was placed on a table in a different room, is modelled by the equation Laverage the room temp 0 -18 where A and B are constants. Figure 2 shows a sketch of u against / with two data points that lie on the curve. The line 1, also shown on Figure 2, is the asymptote to the curve. Using the equation of this model and the information given in Figure 2 (find an equation for the asymptote /. -trg t>0 is 24°C 04 142 (1) 4:10.7² DO NOT WRITER €

10,68の答えがどうしてこのようになるか教えてください。 分野は重積分のストークスの定理です

By Green's theorem in space (divergence theorem). Prove that that (V x A) - n ds for any closed surface S. S Prove that 10.66. dS ff n ds = 0. where n is the outward drawn normal to any closed surface S. (Hint: Let A = Oc, SS S where c is an arbitrary vector constant.) Express the divergence theorem in this special case. Use the arbitrary property of c. 10.67. If n is the unit outward drawn normal to any closed surface S bounding the region V, prove that fff div n dv = S V Stokes's theorem 40.68. Verify Stokes's theorem for A = 2yi + 3xj - z²k, where S is the upper half surface of the sphere x² + y² + ² = 9 and C is its boundary. Ans. Common value = 9T 10.65. , y = 0,

この答えを教えてください‼︎

What Are the Key Points? Dr. Amano's skill is a. a gift from God. 1:41" b, the result of natural talent. c. the result of hard work and constant practice. 2 Dr. Amano's father had to have his artificial heart valve replaced. Dr. Amano a. performed the operation himself. b. observed the operation from start to finish. c. told his father that it was too dangerous to have such an operation. 3 When Dr. Amano says, "The word 'compromise' is not in my dictionary," he means that a. he cuts corners. b. he needs to buy a better dictionary. and c. he always makes the best possible effort to save lives. 4 Dr. Amano feels that a doctor should a. always carry a stethoscope. b. establish good relationships with patients. c. cure the disease and not waste time being “nice” to people. Summary Complete the summary by filling in the blanks. Dr. Amano Atsushi is one of the most famous doctors in Japan. He has been called "the (1. ) with God's hands." Dr. Amano, however, does not believe that his success comes from God. He attributes it to hard work and (2. ) practice. Success did not come easily to Dr. Amano. He failed the university entrance exams for three consecutive years. After finishing medical school, Dr. Amano went to work at a general hospital. He was single-minded in trying to (3. ) his skills. After long work days, he practiced (4. Dr. Amano feels that one of the most important things for a doctor is to establish ) all through the night. good (5. ) with his patients. Dr. Amano accepts his fame. He hopes it will inspire young (6. Food for Thought ) surgeons. ② “God's hands” と呼ばれるほどの技術は、一部の天才だけが習得可能なものである。 ① “God's hands” と呼ばれるほどの技術は、だれにでも習得可能なものである。 このふたつの主張につき、テキストの内容にそ 1

問2 の答え合ってますか？ 教えて下さい🙇‍♀️┏○" 気体の状態方程式 の問題です

図5 ボイル・シャルルの法則と気体の状態方程式の関係 例題 2 27℃ 4.5×10Pa で, 8.3L を占める気体の物質量は何molか。 ただし, 計算を簡単にするため, R = 8.3×103Pa・L/(K・mol) とする。 解答求める気体の物質量をn [mol] として,P=4.5×10°Pa, V=8.3L, R = 8.3 × 10° Pa・L/(K・mol), T= (27 + 273) K = 300Kより 気体の状態方程式 PV=nRTの式に単位に注意して,数値を代入する。 4.5 x 10Pa x 8.3L = n × 8.3× 10Pa・L/ (K・mol) ×300K 4.5 x 10Pa x 8.3L = 1.5mol n 8.3 x 10°Pa・L/ (K・mol) × 300K 答え 1.5mol 問 2 酸素 0.10molを4.0Lの容器に入れて127℃に保つと, 圧力は何Paを示すか。 アボガドロの法則: Avogadro's law 気体定数: gas constant nRT P ⇒P. 21 2 V 40 7 0.1×8.3×10 X (213+ (21) 8:3 0.1×400×8.3×10 332 8.3 33.2×10 8 (3) 2 TO 0₁ 27 ボ 813×104 pa RT P

訳して欲しいです！

ep Billy, Goat, and Gruff Rilly. Goat, and Gruft have stuck by Bo's side through the vears. These porcelain sheep have a few cracks and scratches. but they can always count on Bo to take care of them. Opicer Giggle McDimples Bo's pint-sized confidante and Constant companion is proof that size doesn't matter.. Giggles is sharp, spirited, and always ready for action!

至急　解答をお願いします！

日本語に合うように,( (1) カナダにいたとき,毎日が楽しかった。 I( )myself every day when I was in Canada. (2) 私のおじは京都大学を卒業した。 )に適語を入れなさい。 A )from Kyoto University. My uncle ( (3)私の姉はちょうど1年前に結婚した。 My sister( ) married just a year ago. 2日本語に合うように, 英文を完成させなさい。 (1) 私は子どものころ、パイオリンを弾いていた。 AB When I was a child, I (2) 車内には人はいなかったが、 エンジンはかかっていた。(run を使って) The car was empty, but (3) 昨夜、会議でなぜあんなに怒ったのですか。 What at the meeting last night? (4) テレビはついていたが, だれもそれを見ていなかった。 The TV was on, but 3与えられた状況に合うように ( 句が1つずつ含まれています。 (1)状況友人からの電話に出られませんでした。なぜなら…。 (was / bath / I/a/taking / took) when you called me. )内の語句を並べかえ, 全文を書きなさい。ただし, 不要な語 B 状況 戦後の復興期に日本がどう変化していたかという話をしている。 Japan(the recession / recovers / recovering / was / from ) year by year. (3)状況 昨夜 10時ごろに彼女が私に電話をかけてくれたが, 私は気づかなかった。すると彼女 は以下のようにたずねた。 What ( you / around / were / last / doing / done/ night /10:00 )? (4)状況昨夜ケイトは誕生日だったので, いつもは着ない服装でした。 Kate (and white / wearing / dress / worn / was / a blue) high heels last night. ]内の語句を参考にして, ~, …に自由に語句を入れ,オリジナルの英文をつくりなさい。 AB (1)私は昨日の~(朝食·昼食·タ食) に…を食べた。[eat / for ] (2)私は昨日,一日中~していた。[was/ all day ]

問題1.3教えて頂きたいです。

4 第1章 術の 問題1.3 0でない整数 a,6,cに対して, 次が成り立つことを示せ。 1.2 約数と倍数 (1)a|bかつ6|a → a=D±6. まず、約数と倍数の定義の復習から始めよう。 (2) a|bかつ6|c → a|c. (3) a|b → ac| bc. 定義1.1 整数a,6に対して、6 = acとなる整数cが存在するとき、 「aはbを割り切る」または 「bはaで割り切れる」 と言い。 a|bと表す。また、aをもの約数 (divisor) と呼び, bをaの 倍数(multiple)と呼ぶ. 一方, aが6を割り切らないときは, atbと表す。 定義1.4 a1,…, an を整数とする。 (1) a1, ,an のすべてを割り切る整数を a1, an の公約数 と呼ぶ、また,最大公約数 GCD(a1,… … , an) を次で定義 する。 * あるiに対してa; +0であるとき, a1,……Qn の公約 数の中で最大のものを GCD(a1,.….,an)とする。 cd 単に約数や倍数と言うときは負の整数も考えていることに注意す る。例えば,6の約数は±1, ±2, ±3, ±6の8個である.ESYe ●GCD(0, ,0) 3D0. 特に,整数 a,bに対して GCD(a,6) = 1 であるとき, a ともは互いに素であると言う。 命題1.2 (1)任意の整数aに対し, ±1 と±aはaの約数である。 (2) 1の約数は+1の二つのみである。 (3) 任意の整数は0の約数であり, 0の倍数は0のみである。 (2) a1, ,a, のすべてで割り切れる整数を a1, an の公倍 数と呼ぶ、また, 最小公倍数 LCM(aj, . ., an) を次で定 の 義する。 [証明明(1) e== +1 とおくと,e.ea=D aであるから, eと eaは *すべてのiに対して a; + 0であるとき, a1,, an の aの約数である。 る正の公倍数の中で最小のものを LCM(a1,.., an) とす 会 (2) aを1の約数とし, ac=1をみたす整数cを取れば、 る。 上い * あるiに対して a;=0であるとき, LCM(a1, .… , an)=0. 1= {ac| = |a||e| >_a|>1. 従って、a = 1, 即ち, a=±1 である。 (3) 任意の整数aに対してa-0=0であること(命題 8.3(1) を 参照)から(3) が従う。 (agad+ ( + + キ ロ 5) GCD はgreatest common divisor の略。 6) LCM は 1east common multiple の略。

この中で取り除いたほうが良い文が1文あるそうなのですがどの文か分かりません！ 私は②と選択したのですが解答が無いので正解を教えて欲しいです🙇⤵︎

問2 27 Internet users are exposed to advertisements on social media, in search results and on many websites. Most are "targeted advertisements," which are based on the past record of a person's online activities and are related to his or her personal interests. O These personalized advertisements are considered effective marketing tools as they allow advertisers to reach out to potential customers. 2 However, internet users have pointed out some of the negative aspects of these ads. 3 First, many users are disturbed or annoyed by the ads which pop up constantly and don't seem to go away. @ There isa good chance that they receive ads for goods or services that perfectly match their interest. They also feel uneasy about the way their browsing history is tracked and their personal information is collected.