教えてください

3 HZS 2 下線部のうち, 誤った英語表現を含むものを1つ選びなさい。 SE it's located (1) Kate, I'm ℗ afraid that you are overestimating Kevin's abilities. He is not as good at tennis 3 than Lore! you think he is. (南山大) 2 U>10 16 (2) Wait, did the teacher 1 just say we have a quiz tomorrow? I wish he lets us know about quizzes a few days earlier! Now I will 3 have to study hard tonight to prepare for the exam. (南山大) (3) The tourists who talked to us in Asakusa said they were from Sweden. They asked us 3 what do you think of their country 4 while emphasizing how much they loved Japan. (南山大)

教えて欲しいです🙇‍♀️

es 税 = h]| で S の中に当てはまる最も適切な語句を下の①~ ④ から選んで、文全体を言ってみよう。 ) is not taught at my high school. 4 it 1) I want to learn Chinese, ( ① who ② which 2) This is Clover Market, at ( ① which ② what 3 3) I like to buy a souvenir ( ① which 3 where ) I usually buy groceries. that 4 it ) I travel. ② where 3 wherever 4 whatever の語句を使って、イラストを表す文を言ってみよう。なお、1)は関係代名詞(非制 2 限用法)、 2) は whenever, 3) は whatever を使うこと。 451 例 (Mr. Adams had two daughters, Kate and Jill, became dancers) Mr. Adams had two daughters, Kate and Jill, who became dancers. 1) (Billy says he has been to Hawaii, nobody believes) 2) (my grandmother goes to Tokyo, she visits Tokyo Sky Tree) 3) (happens, I will never be surprised) 1) 2) 2 " 3) 7 Ple para panitid 3 ( の語句を使って、 日本語の意味を表す文を言ってみよう。 例 私の親友は、彼女がしていることはどんなことでも、私にメールで知らせます。 (My best friend sends me emails, about, she is doing) woh XO My best friend sends me emails about whatever she is doing. 1)私たちは市役所で会うことができますが、コンサートはそこで行われます。 (We can meet at the city hall, the concert will be held) 2) 昨日、雪が降りましたが、4月には珍しいです。 in unusual, in April) LAMP

よっての後に書かれている不等式で＞の右に書かれている(1／3)の−1乗の−1はどこから出てきましたか？？

MEXULI (4) 不等式を変形すると x) 2 x {(²3) *} ² - ( ²3 ) * - 6: (1/3)=t =tとおくと,t>0であり,不等式は 0 -6>0 adst t²-t-6>0 すなわち (t+2)(t-3)>0 t> 0 より, t+2>0であるから t-30 すなわちt>3 A 001 Or <=800.0V 1\x よって (1/1)>(1/3) {£> 底 1/3は1より小さいから x<-1 247241 POLOVE 200 大 I

解答を紛失してしまい、合ってるか分からないのでどなたか解答していただきたいです よろしくお願いします！

(13) (14) (15) (16) (17) (18) (19) (20) (21) (22) (23) (24) (25) He cannot swim ( 11 no more Tom is ( clever He paid as ( far There are ( no bigger I like George ( ) than honest. His report is superior ( than all the better I love him none the ( 1 better ) than a hammer can. not more ) as 200,000 yen for the bicycle. long Caroline knows more than This is ( (1) ) than six persons here. This isn't enough. no fewer 3 no less (2) ) for his honesty. (2) best The baby can't even walk, ( (1 much more (2) This pen is as good as ( long more clever The longer I stayed in America, ( 1 much more (2) He is as great an artist as ( any more beautiful most beautiful ) yours. for ) for his faults. 2 less (2) and than ) run. more ) lived. ever ) I have used. though ) city I have ever visited. some more 3 cleverer 3 many (2) 4 ) I liked the country. (3) (3) as (3) ) to spend all her money on clothes. (2) better than (3) all the best more (3) the more more less worse than has any the more beautiful the most beautiful 4 any more the cleverer much no more 4 to (4) worst the best 4 by far better (4) (4) much less less than never ever

5行目のnot in useという表現についてお聞きしたいのですが、これは主語、動詞が省略されている形と考えればいいのでしょうか？それともひとつの慣用表現と捉えれば良いですか？

Seattle is an environmentally friendly city whose residents are known for their active lifestyles and love of the outdoors. It was therefore surprising to many when Pronto Cycle Share, Seattle's first bike-sharing service, ended in failure. Designed around docking stations that allowed bikes to be stored when not in use, Pronto was initially provided by a nonprofit company with help from a corporate sponsor. The public's underwhelming response, however, led to the city stepping in to purchase the service. After continued unsatisfactory results, the city announced an enlargement of the service's network to encourage usage but failed to expand it significantly. Finally, following years of criticism and financia ott 20 doned in 2017 rol di

漢文、雑説について 也の使用において基本反語文は「んや」と読むのに対し雑説では「か」と読んで反語表現になっているのでしょうか？

漢文において、存在文で疑問文でない文を3つ教えてください

A lot of とmany の使い分けってどうしますか?

この問題に関してです。(1，4)での微分可能性を言えたところで(1，4)での連続性しか言えず[1，4]での連続性は言えていないと思います。したがって平均値の定理を使うには不十分に感じます。なぜこれで良いのでしょうか？

基本例題 (1) f(x)=2√x と区間 [1, 4] について,平均値の定理の式 Desp a<c<bを満たすcの値を求めよ。 平 x 0を正の数α ん で表し, lim 0 を求めよ。 h-+0 (1-6) (2) f(x)=(x>0)のとき, f(a+h) f(a)=hf'(a+0h), 0 <0 <1 を満たす 指針 いずれも定理の式に当てはめて計算を進めればよい。 (1) 平均値の定理 関数f(x) , [a,b] で連続, (a,b) で 微分可能ならば f(b) f(a)=f'(c), a <c<b b-a を満たす実数cが存在する。 まず,f'(x) を求め, 定理の式にa=1, b=4 を代入。 解答 (1) f(x) は区間 (1.4)で微分可能で f'(x)=√x 平均値の定理の式 (4)-(1)=f'(c) を満たすの値は, 4-1 12-1から 3 √c= 9 3 2 C== DO b-a f(c), ゆえに f(b)-f(a) p.291 基本事項 [2] 重要 173 y=f(x) C <平均値の定理を使用するので、 定理が使える条件を断ってい る。 なお、 微分可能連続 であるから、 微分可能性を示 すだけでよい。

漢文において反語や疑問の意味として使われる「也」についてです。 「や」と読むか「か」と読むかどうやって判断するのでしょうか。