訳お願いします！

Democracy is the belief in equality, not in the sense that every- body is alike or equally gifted, but in the sense that everybody should have certain basic opportunities. (明治学院大青山学院大 東北工大 愛知教育大·高知大) 語句, equálity 「平等」 in the sense that 「…という意味での」 alike「似てい る」equally 「等しく」 gifted 「才能をもっている」 basic 「基本的な」 opportúnity 「機会」

ピンクのマーカーが引いてあるwouldは何のwouldですか？

In some cases, the monkey that was not being treated equally would pay its plastic chip but refuse to accept the cucumber. Sometimes it would refuse to pay and would stop participating in the experiment. “Refusing a food item of any type is very rare 5 behavior in a capuchin,” Brosnan says. In more extreme cases, when one capuchin saw the other receive a grape for freeー without having to pay the chip the unfairly treated capuchin would throw away its cucumber although it had paid for it.

英検準1級の英作文の添削をお願いします。見にくいところがあれば言ってください。 Points Health Male-female equality Salaries Work-life balance

Date No Topic Topic: Do componies need to improve the way they treat their wates? | think Companies need to impreve the way they treat their workers. - I have twe reasens to support my opinion in termns of health and Salaries. Fist. Companies shauld adeiisate their workers' health. 2 If workers have an illnes and canmot wack esily, a lot. of. (2 Companies wald be Coniesed to manage. Companies need to do 経営こど?) health check for workne health. It is good for (o Companies and I Workers to check halth. I think this is an adrontage each other. 12 Second, Cormpanies have to raise salaries, Some Workers de not lc be paid salaries for extra tasks, They will be very ticed and ? have an illes, It is not good for them fo work hard. 12 For these reasons, Companies have (mprove the wey they treat their workers.

international lawからの一文がわかりません！ 特に２つのareです！直前の名詞と繋がってるのか、それとも節と繋がってるものなのかわかりません！

C an eminent position [in the realm of political thought). [Ever since 0 M M the eighteenth century], international law has sought <to rule a V 不定詞名詞的用法 0 diverse, plural international society in which resources áre unequally S diverse and pluralの and がカンマになった形 in whichから形容詞節が始まりa~ societyを修飾 shared among states, and populations and individuals are unequally resources ~ states と populations ~ well-beingの接続 endowed in terms of their wealth, freedom and well-being>. の培続

英語の長文ってどうやったら読めるようになりますか

1 次の英文を読んで、問 (1) ~ (5) に且本語で答えなさい。 Lobola is the African custom of paying fora bride. Although it is an old custom, not In fact, it is being debated in Botswana. everyone in African cultures is happy with it. Many people, including many women, support payment of lobola. They explain that in Tswana culture, a marriage means joining a family, not just marrying an individual. The idea of marrying into a family is very African. just the man.Through marriage, the young woman's family loses their daughter as she then becomes a part of her husband's family. Lobola is a way to show thanks. It is a form of generosity in African culture. In its traditional form, they also explain, the groom's family gave cattle to the bride's family. But it didn't matter whether the family owned cattle or not. A woman does not get married to A man only had to pay what he could afford if he had no cattle, he could give something else, even the smallest form of payment. The tradition of lobola was a matter of pride. Today, lobola is often given in cash. purchase of a bride. Lobola is meant to join two families together. They know that But its supporters say it is not about the some people abuse the custom. But they believe that the tradition should not be tossed out because it has many positive effects. Rather than get rid of it, many believe it should just be explained better. However, many others say this custom should be stopped. They think it has become commercialized. Families make lots of demands on the groom. They think this makes lobola look very bad. They argue that in Africa's past, a girl was an asset at home. and other household chores. She did the cooking When a family lost that child through marriage, it demanded payment. Today, they think that lobola has changed into a useless tradition. In this custom, a man is buying the right to control a woman. They say women are individuals with rights. In today's world, parents do not have to be paid for a bride because their male and female children are equal. They all work and make contributions to the household. They believe that paying lobola makes it seem like a man is buying a pair of shoes or a bicycle, instead of getting married. They also argue that it is often a financial burden for couples. It is too difficult for many people to pay the price asked. So, is lobola a rich tradition, bringing families together? Or is it an ugly custom of buying women? This debate continues in Botswana, as does the custom.

この問題わかる方教えて欲しいです、。

[3] 3次方程式 x+ax°+bx-12=0 の1つの解が1+ V2i であるとき、 実 数a,bの値と残りの解を求めよ。ただし、iは虚数単位とする。 数存数の3次方社式が定教解1け反iをもつから これと夫役な教数1-Fiま解にもつ. よって、ズナので+bスー12は 「スー(iな}fx-(-)) 2り.ズ- 22て3を固数にもつ X+at2) メニ2メー3) ズナaズィ6ス-12 ln 2 X-2x t3% (D (a+2)r+(6-)2 -12 (at2)x-262Dtatz) (2atb+1x-3a-18 太キりは○のハズ7なので. 2at6+1=0 ~3a-8 a、-6 ーラ b=11 tH このとき、 は-223) (2ta+2) =0 0=-6なので、(x- 2273)(2-4)= 残りの解は./ロi、4 t+ ODD

多様体の接空間に関する基底定理の証明です。g(q)=∫〜と定義した関数を微積分学の基本定理を用いながら変形してg(q)=g(0)+∑gᵢuⁱと導出するのですが、これがうまくいきません。 自分は、g(q)の式をまず両辺tで微分して、次に両辺uⁱで積分して、最後に両辺tで積分... Read More

12. Theorem.If{ = (x', , x") is a coordinate system in M at p, then its coordinate vectors d, lp, …… 0,l, forma basis for the tangent space T,(M); and D= E(x) 。 i=1 for all ve T(M). Proof. By the preceding remarks we can work solely on the coordinate neighborhood of G. Since u(c) = Othere is no loss of generality in assuming ど(p) = 0eR". Shrinking W if necessary gives E(W) = {qe R":|q| < } for some 8. Ifg is a smooth function on E(W) then for each 1 <isndefine og (tq) dt du g(9) = for all qe {(W). It follows using the fundamental theorem of calculus that g= g(0) + E&,u' on (W). Thus if fe &(M), setting g = f。' yields f= f(P) + Ex on U. Applying d/ax' gives f(p) = (f /0x)(P). Thus applying the tangent vector e to the formula gives (f) = 0+ E(x'(p) + E Ap)u(x) = E(Px). ず ax Since this holds for all f e &(M), the tangent vectors v and Z Ux') d,l, are equal. It remains to show that the coordinate vectors are linearly independent. But if ) a, o.l, = 0, then application to x' yields dxi 0=24 (P) = 2q d」= 4. In particular the (vector space) dimension of T,(M) is the same as the dimension of M.

多様体の接ベクトルに関する性質の証明なんですけど、(1)が分かりません。 素直に訳すと、(1)は「多様体上の滑らかな関数fとgが点pの座標近傍で同じなら、その接ベクトルv(f)とv(g)は同じになる」だと思うんですけど、証明でf(p)=0,g(p)=1と明らかに異なる値をと... Read More

11. Lemma. Let ve T,(M). (1) If f, ge F(M) are equal on a neighbor- hood of p, then Uf) = v(g). (2) If he F(M) is constant on a neighborhood of p, then u(h) 0. 三 Proof.(1) By linearity it suffices to show that if f = 0 on a neighbor- hood W of p, then u(f) = 0. Let g be a bump function at p with support in W; then fg = 0onall of M. But v(0)= u(0 + 0) = u(0) + u(0) implies v(0) = 0. Thus 0= (fg) = v(S)g(p) + f(p)v{g) = u(f), since f(p) (2) By(1) we can assume that h has constant value c on all of M. If 1 is the constant function of value 1, then 0 and g(p) 1. ニ (1) = (1.1) = (1)1 + lu(1) = 2v(1). Hence v(1) = 0, and v(h) = u(c· 1) = cu{1) = 0.

波線を引いた式の導出がよく分かりません。u~²を展開して整理するとたしかに1-e²/2は出てくるのですが、eφsinφなどはどうしたら出てくるのでしょうか？

To see this, recall from Appendix C that the Newtonian orbit equation (d'u/dp?)+ u= M/L? has à = helion at p = 0. The hypotheses imply r> L»M SO this is close to the relativistic solution. To obtain a more refined approximation, we use ü in (M/L")(1 + e cos φ) as solution with peri- the relativistic correction term thus 代人 (d'u/dp?) + u = (M/L?) + 3Mz?. A routine computation gives 3m3 (1+e cos p)+ L e? e? 1+ 2 M cos 2p + ep Sin p 6 u= L? as the solution with perihelion at φ = 0. To find the next perihelion we need 3M°ele p+ L* du Me sin L? sin 2p + sinφ+p cos φ 3 dp

【至急】 この問題が解けません わかる方いますか 問題式も書いてもらうと助かります🙇‍♀️

Name Period Pythagorean Theorem Pythagorean Theorem-IF a triangle is a right triangle, THEN the square of the length of the hypotenuse is equal to the sum of the squares of the lengths of the legs. That is, in the right triangle shown in the figure to the left, a* + b°=c. Prove the Pythagorean theorem. Hint: Find the area of the large square above using sides a, b, and c (as labeled) two diferent ways. For a triangle, A =- bh and for a square, A = s'. Remember that the area of the large square will not change from one calculation to the next Proof: