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生物 高校生

生物の食物連鎖とかの問題だと思うんですけど誰かわかる方いますか??? 英語すみません💦

hhmi Biolnteractive Some Animals Are More Equal than Others: Trophic Cascades and Keystone Species Mean Leaf Area per Plant Over 18 Months without beetle with beetle Leaf Area per Plant (cm²) Control Ecology 2400 2200 2000 1800 1600 1400 1200 1000 800 Experimental 0 T 2 www.BioInteractive.org 8 10 12 14 16 Months After Start of Experiment 4 6 Refer to the figure to answer questions 12 through 17. 12. For both the plots with the beetles added and the control plots, state the mean tree leaf area per plot that the scientists recorded after running the experiment for 18 months. The mean tree leaf area per plot that the Scientist recorded after running the experiment for 18 months wit the beetles added is 1.7m², S 2.2m² 13. Compare the trends in mean tree leaf area per plot for both the plots with the beetles added and the control plots over the 18 months of the experiment. The area of the control plat for thinoceros beetles has d has increased at a nearly constant rate, the other is a gradua decrease at first, then a sudden decrease, and finally a dradua 18 Figure 2. Mean leaf area per tree. Initial measurements were taken before (0 to 2 months) and after (7 to 18 months) beetles were added to 40 of 80 plants. The light gray round markers represent measurements taken of the control plots, to which beetles were not added. The black square markers represent measurements taken of the experimental plots, to which beetles were added. Measurements were made on all leaves to calculate the mean leaf area per plant. Error bars represent standard error of the mean. 14. Draw two diagrams that show the food chains for both the experimental and control plots. Include increase. interactions among predatory beetles (if present), ants, caterpillars, and piper plants. Revised January 2018 Page 4 of 5

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英語 高校生

答えとできれば訳も教えていただきたいです

III. Aaron と Mayuka との間に, 自然な会話が成立するように,空欄 ( 31 ) から ( 40 ) に入る最も適切な表現を, a.〜d. の中から1つ選びなさい。 解答は解答用紙1枚目 (マークシート方式) の所定の解答欄にマークしなさい。 Aaron: So, Mayuka, after you graduate, ( 31 ) Mayuka: Well, I'm thinking of taking some time off and traveling for a while. Do you know about working holidays? Aaron: I've heard of them, but I don't know very much about them. Mayuka: Aaron: Mayuka: Aaron: Mayuka: Aaron: Mayuka: Aaron: Mayuka: Aaron: Mayuka: Aaron: (31) (32) (33) (34) Well, in certain countries you can work while you travel. (32) it's easy to extend your trip. (33) But actually, I think I want to start work right away. Oh really? What kind of company would you like to work for? (34) A big company would be great for long-term stability. But it might be a little bit boring. That's true. How about ( 35 ) I think I'd really love that. It seems really exciting and I think it would involve innovative thinking. But I'm a bit worried the pay might be lower than I want, and of course it's always possible that the company ( 36 ) Yeah I guess it's tough making decisions about where to work. If you could work anywhere, what would your dream job be? I'd like to work somewhere where ( 37 ) Maybe a green business of some sort? What would your dream job be? I'd like to start my own business and help to revitalize the economy in my hometown! It's in the countryside, here in Japan. Oh! What kind of business ( 38 ) I'm not exactly sure, but I'd like to use the experience I get on my working holiday to try to figure out what kind of business would be best. I'd like to start a business that combines (39) with international marketing opportunities. Wow! (40) a. do you have anything to do? b. what do you have to do? c. what do you want to do? d. do you want something to do? a. Since you can earn money while you're abroad b. You should add more days to your trip so c. Since it's interesting to work abroad d. Because you have never been abroad a. Keep telling me! b. It doesn't make sense. c. What a shock! d. That sounds great! a. It's already been decided! b. It's hard to decide. c. What have you decided? d. That's not a difficult decision.

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数学 高校生

2番わかりません

3辺の長さが3, 4, xである三角形について、 次の問いに答えよ。 xのとり得る値の範囲を求めよ. この三角形が鋭角三角形となるようなxの値の範囲を求めよ。 [3+4>x x+3>4 【解答 (1) 3辺の長さが3,4,xの三角形が存在する条件は、 3/ APST yた三角形ができない。 三角形ができるためには, a+b> c が成り立つ必要がある。 考え方 (1) たとえば, 3辺の長さが3, 4,9では、 9 (2) 鋭角三角形となるのは,最大の角が鋭角のときである。 最長となる辺の対角が最大となるので, 4とxを比較する。 辺と角の大小関係は p.425 参照) Focus これより、 x+4>3 (2) (i) 1<x<4のとき,最大の角は長さが4の辺の対 角である.それをaとすると,α<90°となるため には, x2+32-42 2.x.3 cos a=- ->0 1<x< 7 これより これと 1<x<4 より √7<x<4 (ii) 4≦x<7のとき, 最大の角は長さがxの辺の対 角である. それをβとすると, β <90°となるため には, 32+42-x2 2・3・4 √x x2+32-40 の16 cos B=- これより, -5<x<5 これと 4≦x< 7 より , よって, (i), (ii) より, ->0 32 +42-x20 a, b,c を3辺の長さと する三角形が成立する条件 1524 4≦x<5 √7<x<5 HOL BISIDASTANY C 546506 SONG SHOW a+b>c と余弦定理 241 **** a a,b,c を3辺の長 さとするなら a>0. b>0, c>0 *** であるはずだが、こ れらは、三角形の成 立条件の3つの式か ら導かれる。 (次べ ージの Column 参照) 最大角をみるために は、場合分けが必要 一般に Aが鋭角 ⇒b²+c²>a² を用いてもよい。 b+c>ala-bl<c<a+b c+a>b cos A>06²+c²>a²C815 cos A=0b²+c²=a² Aが鋭角 Aが直角 Abcos A <0b²+c²<a²b\ Aが鈍角 <3+0 第4 0% 0<S Let And A すい 次の問いに答えよ.

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