下線部⑴の訳で、 今更ですが、黄色い線を引いたところが2つの名詞を両方修飾しているとなるのはandで並立しているからということですか？

Emotions are functional brain states that usually cause external changes m ot weL. CirA sng Couul Across animal species, emotions are used to communicate qu aeor henk codue in behavior. osbud vlimatadtao troa(1) information about internal states and influence the way an individual makes m blo sd) 01 2nibyooos 20001 decisions and takes actions to maximize survival. It is difficult to accurately, he adl mi 96 boAGLA Indeed, in rapidly, and reproducibly identify emotions in animal models. ldu gbd oft bsessroob insmovog st 08e1,odi mor oT () humans, the subjective component of an emotion can be measured through mepa self-evaluation and verbal expression. Pugicaup onisg sodtns sdi In animals,( B ) can only be ode odsl oi pluad estimated with indirect measures. Homology* to human behavior is currently obnoa beasdoun ha used to recognize emotion in different animal species%; identifying emotions oibano on

分からないので教えてください🙇‍♀️

間1:図のような,ワークシート上のB列 に入力された点数を読み込んで,平均 とサブプロシージャstap(参照:問2の図) で平均と分散を求めるメインプログラ ム統計処理を作成した。図の①と2の 組み合わせで正しいものはどれか。 ※Sqrは平方根Vを計算する関数。 Sub 統計処理) A B C D E 学精番号 点数 平均 Const n As Integer = 10 Dim i As Integer Dim data(n) As Integer Dim ave As Double, dist As Double 分散 標準偏差 2 1 65 3 2 78 4 3 96 5 4 55 For i=1 To 10 6 5 48 7 85 data(i) - 1 点数データを読み込んで配列dataに保存 8 7 40 9 8 77 Next 10 9 99 「ザブプロシージャの呼び出し 11 10 63 Call statp( 2) データ数n, dataをsubプロシージャstapに渡し、 平均ave, 分散distを求める。 Range("e1").Value = ave Range("e2").Value = dist Range("e3").Value = Sqr(dist) End Sub 0 Cells(i + 1, 2).Value 2 n, data, ave, dist 0 Cells(i, 2).Value ② n, data, ave, dist O Cells(2, i). Value 2 n, data O Range(i + 1, B).Value 2 ave, dist

(イ)の文の訳が2枚目の1文目なのですが、文法的に解釈できません。、 thatは関係代名詞だと思って、「それは大半の霊長目が話したり笑ったりすることを出来なくする呼吸のサイクルと発音することの間のこの前と後だ」になってしまいます。

よ。 (ア) As a result, humans can break up an *exhalation and *modulate it to produce language and laughter. (イ) It's this back-and-forth between breath cycle and *yocalization that makes w it impossible for most primates to speak or laugh. (ウ) This difference has its roots going back millions of years, deep in the story of human evolution. (エ) When humans began walking upright, it , the upper bódy from *weight- freed bearing functions and allowed better breath control.

数列の極限です。数Bの数列と同様に数列の極限でもｎは自然数というのが暗黙の了解なのですか？

CHA から 1+に 答 1 COS nπ -1ScoS nnS1であるから 1 n 4各辺をnで割る。 n n VI VI

この長文がどんな話なのか理解できません😥 出来れば段落ごとに要約して頂けると助かります😔 よろしくお願いします!!!!!!!!!🙇🏽‍♀️🙇🏽‍♀️

We are,(to a remarkable degree, the right distance from the right sort of star, one e 5 of ten billion and we wouldn't be here now./ We are also fortunate to orbit where we that is big enough to radiate lots of energy, but not so big as to burn itself out swiftly t 1s a curiosity bf physics that the larger a stor the more rapidly it burns. Had our sun Ocen ten times as massive、it would have evhonsted itself after ten million years instead of do. 1o0 much nearer and evervthing on Farth would have boiled away. Much rarther away and everything would have frozen. の14 m 1978, an astrophysicist named Micheel Hart made some calculations and Concluded that Earth would have been uninhabitable had it been just 1 percent rartner That's not much, and in fact it wasn't enough. percent 10 from or 5.percent closer to the Sun. The figures have since been refined and made a little more generous 5 nearer and I5 percent farther are thought to be more accurate assessments 1oI om zone of habitability - but that is still a narrow belt. To appreciate just how narrow, you have only to look at Venus. Venus 1s only ©10 15 twenty-five million miles closer to the Sun than we are. The Sun's warmth reaches it just two minutes before it touches us. In size and composition, Venus is very like Earth, but the small difference in orbital distance made all the difference to (3)how it turned out. It appears that during the early years of the solar system Venus was only slightly warmer than Earth and probably had oceans. But those few degrees of extra 20 warmth meant that Venus could not hold on to its surface water, with disastrous consequences for its climate. As its water evaporated, the hydrogen atoms escaped into space, and the oxygen atoms combined with carbon to form a dense atmosphere of the greenhouse gas CO2. Venus became stifling. Although people of my age will recall a time when astrononmers hoped that Venus might harbor life beneath its padded 25 clouds, possibly even a kind of tropical vegetation, we now know that it is much too fierce an environment for any kind of life that we can reasonably conceive of. Its surface temperature is a roasting 470 degrees centigrade (roughly 900 degrees Fahrenheit), which is hot enough to melt lead, and the atmospheric pressure at the surface is ninety times that of Earth, or more than any human body could withstand We lack the technology to make suits or even spaceships that would allow us to visit Our knowledge of Venus's surface is based on distant radar imagery and som。 disturbing noise from an unmanned Soviet probe that was dropped hopefully into the

傍線部の英訳でas long asが〜する限りというのはわかるのですが解答の方で「状態であり続けない限り、ーー機能しない」のように「ない、ない」と来ているのは何故でしょうか それと、onlyがどのように訳されているか教えてください！

4. For Review Chapter 13 O-29 Whether it is an organism or an inorganic system, every system has a life of its own, for it functions only as long as all its parts remain integrated in the particular form that the system demands. The system as a whole dominates the parts, and the parts are forced to function within the given system←0r not ba9d toll The system has an inner coherence that makes changing it extremely bin 00M 1

この教科書のレベルはどのくらいですか教えください この教科書でどのくらいのレベルの大学まで対応できますか？

1 On 10 February 2009, at a height of about 800 kilometers above Siberia, an American satellite collided the first such height [háit] satellite [séetalait] collide(d) [kaláid(id)] with an old Russian satellite. It was collision [kaligan] collision in the history of space development. As a result, fragment(s) [fráegmant(s)) debris [dabri:] more than 1,000 fragments of debris were scattered into space. 2 The image above shows the vast amount of space debris in orbit around Earth. Approximately 22,000 vast [váest] orbit [5:rbat] approximately [aprá:ksamatli) objects larger than 10 centimeters across are floating around Earth. Of these, about 16,000 are from known 10 considering [kansidarig) artificial [a:rtafijal] currently [ks:rantli] operation [a:paréifon] Considering that there are only about 1,000 artificial satellites currently in operation, the amount of Sources. space debris is astonishing. This space debris is not only due to the collision of satellites. For example, when rockets reach space, they s 15 leave behind surplus engines and fuel tanks. These objects remain in orbit as space debris. In addition, surplus s5:rplas] there are tools that astronauts have dropped while tool(s) [t:l(z)) astronaut(s) [astrand:t(s) aluminum [ala:manom per|par] working outside. Even a one-centimeter aluminum ball. when orbiting at a speed of around 10 kilometers per 0 bullet [bálat] second, is far more powerful than a bullet from a gun. gun [gán]

f(x)のところはfじゃなきゃダメですか？ P(x)で置いても大丈夫ですか？

100 基本例題63 解から係数決定(虚数解) OOO00 3次方程式 x°+ax+bx+10=0 の1つの解が x=2+i であるとき、史 の定数 a, bの値と他の解を求めよ。 (山梨学院大) p.94 基本事項2, 基本 62 AOIRUNI CHART OSOLUTION x=α がf(x)30 の解 → f(α)=0 代入する解は1個 (x=D2+i) で, 求める値は2個 (aとb)であるが, 複素数の相等 A, Bが実数のとき A+Bi=0 A30 かつ B=0 により, a, bに関する方程式は2つできるから, a, bの値を求めることができる。 また,実数を係数とする n次方程式が虚数解 α をもつとき, 共役な複素数αも 解であることを用いて, 次のように解いてもよい。 別解1,2 αとαが解であるから,方程式の左辺は(x-α)(x-α) すなわち x°-(α+a)x+aa で割り切れることを利用する。 3つ目の解をんとして, 3次方程式の解と係数の関係を利用する。 別解3 解答 |inf. x-2=iと変形して 両辺を2乗すると x°-4x+5=0 x=2+i がこの方程式の解であるから (2+)°+a(2+)?+6(2+i)+10=0 ここで,(2+i)=2°+3·2°%+3·2ポ+パ=2+11i, 81=D6 これを利用して (2+)°=2°+2.2i+ぴ=3+4i であるから ー +ax+bx+10 の次数を 2+11i+a(3+4i)+6(2+)+10=0 ( ( 下げる方法(別解1の3行 0+x1-(目以降と同じ)もある。 8 とすると、 他方 iについて整理すると (b.89 基本例題56 参照) 3a+26+12+(4a+b+11)i=0 3a+26+12, 4a+b+11 は実数であるから 全この断り書きは重要。 A, Bが実数のとき 3a+26+12=0, 4a+b+11=0 0ヶ預の a=-2, b=-3 x°-2x°-3x+10=0 A+Bi=0 これを解いて ゆえに,方程式は f(x)=x°-2x?2_3x+10 とすると C-x)(1-3)- → A=0 かつ B=0 こる 開題国 f(-2)=(-2)°-2·(-2)?-3·(-2)+10=0 =-IS よって,f(x)は x+2 を因数にもつから s-ー )-合益立除法 f(x)=(x+2)(x?2_4x+5) 10 -2 1 -2 -3 8-=o 81=d -2 8 -10 したがって,方程式は (x+2)(x°-4x+5)=0 x+2=0 または x°-4x+5=0 ゆえに 1 -4 5 0 x2-4x+5=0 を解くと x=2±i よって, 他の解は x=-2, 2-i

f(x)が奇関数、g(x)が偶関数のとき、次の関数は奇関数か、偶関数か、奇関数でも偶関数でもないか。 ①y=fㅇg(x) ②y=fㅇf(x) ③y=gㅇg(x) という問題の答えを知りたいです。解説は出来ればで構いません。よろしくお願いします。

一番目が問題で二問目が答えなんでがわかる方教えください

EVALUATING FUNCTIONS The symbol f(x) represents the real number in the range of the function f corresponding to the domain value x. Symbolically, f:x→f(x). The ordered pair (x, S(x)) belongs to the function f. Ifxisa real number that is not in the domain of f, then fis not defined at x and f(x) does not exist. Examples: 15 a) Find f(6), S(a), and f(6+a) for f(x) 三 3° X - b) Find g(7), g(h), and g(7+h) for g(x) = 16+ 3x x. 2 Find k(9), 4k(a), and k(4a) for k(x) Vx c) 2 For the above functions, determine the resulting domain. Solutions: a) b) c)