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English Senior High

赤線の部分の訳と文構造が分かりません。 見ずらくてすいません🙇‍♂️

truly become between two independent individuals who fell in love and decided to make a life Such an important decision, perhaps the most important for themselves. decision of one's life, cannot be made by others. (1) sense. Marriage is But in many cultures it simply doesn't make fundamentally a social bond, uniting families and cementing their cultural and (イ) religious values. It may be romantic, but it is not just about the bride and groom; it's about family and community. Indeed, even in the West for most of history, marriage was not primarily about the individual needs and desires of a man and woman and the children they produced. Marriage had as ( ) to do with getting good in-laws and increasing one's resources and family labor force as it did with finding a lifetime companion and raising a beloved child. or Marriage spoke to the needs of the larger group. 3 Different traditions, different marriages. In India, over 90 percent of the (2) bemarriages are arranged. One survey in 2013 revealed that 74 percent of young 9 Indians aged between 18-35 years said that they would rather let their parents ad choose their life partners than choosing themselves. While the traditiona practice of arranged marriage has been illegal in China since the 1950s, parent remain heavily involved in their children's marital decisions, with many paren trying hard to persuade their children to get married by interrogating the (13) during family gatherings. In Japan, it was not until the early 1960s that le marriages outnumbered arranged ones. Arranged marriages can take a variety of forms ranging from fo marriages (where either the bride or the groom, or both, have no choice in matter) to consensual marriages (where the bride and groom have all 002 - 1

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Mathematics Senior High

下線引いてるところの意味が分からないです。どこがαですか??

B2 基本例題 148点の回転 点P(3, 1) , 点A(1, 4) を中心としてだけ回転させた点をQとする。 (1) 点Aが原点Oに移るような平行移動により, 点Pが点P'に移るとする 点Pを原点Oを中心としてだけ回転させた点Q'の座標を求めよ。 reson (2) 点Qの座標を求めよ。 指針 , 原点Oを中心として0だけ回転させた点を 点P(xo,yo) π 3 Q(x,y) とする。 SATBOSSRICE OP=r とし, 動径 OP とx軸の正の向きとのなす角をとす ると x=rcosa, yo=rsina OQ=r で,動径 OQ とx軸の正の向きとのなす角を考えると, 加法定理により x=rcos(a+b)=rcosacosorsinasin0 = xo coso-yosin0 よってx'=rcosa+ 解答 (1) 点Aが原点Oに移るような平行移動により, 点Pは点 P' (2,-3) に移る。 次に, 点 Q'の座標を(x, y') とする。 また, OP'=rとし、動径 OP' とx軸の正の向きとのなす角 をαとすると 2=rcosa, -3=rsina 練習 ③ 148 π π 13 = 2.1/2-(-3). √3 2 =rcos acOS- π is food -r sinasin / TR 3 3+ 2+3√3 2 π y=arsin (a+1/25) = rsinacos24.5+rcosasin / 3 3 -3.+2√3-2√3-3 +2・ したがって、点Q'の座標は 2+3√/3 2/3-3) 2 (2) 点Qは,原点が点Aに移るような平行移動によって, 点Qに移るから、点Qの座標は y=rsin(a+0)=rsinacoso+rcosasin0=yocos0+xosin0 この問題では、回転の中心が原点ではないから,上のことを直接使うわけにはいかないの で,3点P, A, Q を,回転の中心である点Aが原点に移るように平行移動して考える。 (2+3√3+1, 2√3-3+4) 5 (4+3√3 2√3+5) から (1) 点P(-2,3)を、原点を中心として YA 0 p.27 基本事項 YA 4F Y Q (rcos(a+0), 1-2 I 3 [日 -3--₁ a Y x軸方向に -1, y 軸方向 に-4だけ平行移動する。 を計算する必要はない。 3 rsin(a+0)) P 0 12/3 I (rcosa, P' rsina) X I i ast P(x²) Q' x

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