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数学 高校生

どこで間違えていますか? 教えてください

183 基本 例題 118 余弦定理の利用 △ABCにおいて,次のものを求めよ。 (1) b=√6-√2,c=2√3,A=45°のとき (2)a=2,b=√6,B=60°のとき CHART O SOLUTION 余弦定理 a2=b2+c2-2bc cos A C 店内 O p.180 基本事項 2 munsha cos A= b²+c²-a² ...... ・ 2 2bc など ① 三角形の2辺の長さとその間の角の大きさが与え られたとき ② 三角形の3辺の長さが与えられたとき 0 ☐ ●2=O2+□2-20□ cose 余弦定理を用いて, 残りの辺の長さや角の大きさを求めることができる。 (2)Cがわからないからc=d2+b2-2abcosC は使えない。 6,Bに着目して b2=c+a2-2cacos B を使うと,cの2次方程式が得られる。 c >0 に注意。 (半) 解答 (1)余弦定理により α²=(√6-√2)+(2√3 )²-2(√6 -√2)・2√3 cos 45°q²=b2+cz-2bccos A =8-4√3+12-12+4√3=8 cosC= (2√2)2+(√6-√2)-(2,3) 2 8+8-4√3-12-4(3-1)=-12 8(√3-1) 2 OS (1) C √√6-√2 a 22 45° A 2√3 a²+b²-c² B cos C= 2ab (2) C √6 A 60° B C ◆b2=c2+α2-2ca cos B a0 であるから a=2√2 また どちらの定 22√2 (√6-√2 カ)において = 8√3-8 よって C=120° Enia Ania ■ (2) 余弦定理により (√6)²=c2+22-2c2cos60° よって 6=c²+4-4c 1 整理して c2-2c-2=0 これを解いて |c=1±√3 c> 0 であるから =1+√3 (+8) S 二夫 「解の公式から c=-(-1) ±√(−12−1・(-2) 4章 14 正弦定理と余弦定理

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英語 高校生

15行目からどうしても訳せません。 訳教えて欲しいです🙇よろしくお願いします。

What would you do if you wanted to learn about something? A traditional way is to go to your bookshelf, pick up a dictionary or encyclopedia, and start turning pages. Now, however, you can turn on your computer, connect it to the Internet and start its search program. You just type in some keywords, click "search," and soon you will 5 have what you are looking for. 2 3) It seems as if anything you want to know can be found on the Internet. The range of information you can find on the Net varies from *gossip, to news, to the most advanced technological findings. Furthermore, the information is always fresh. New information is constantly added, past files are re-written, and *news reports are broadcast as they come in. 5) 3 What is being lost, though, is the joy of discovery. In many ways an Internet search is like a package tour. On a package tour, you generally know where you are going and see only what the *tour organizer has selected. Similarly, what you find in the Internet search is controlled by the site's owner or is the result of a computer program. On the other hand, turning the pages of an encyclopedia, as you look up an *entry, is more like wandering through a forest. You may accidentally find something interesting in the entry just next to the one you have been looking for. This may *stir up a new interest, which will eventually lead you into a totally different topic. 248 words>

解決済み 回答数: 1