Grade

Type of questions

English Senior High

あっているか見てください!

EXERCISES TER 1 Fill in the blanks. Use prepositions. 1) The sofa I was sitting at was very comfortable. 2) There was no restaurant we could eat local food in 3) I like my new job. The people who I work 2 Put the words in the correct order. TW are all nice. 1) Listen to Ms. Misaki 2) Dan is what is called a genius. (a genius* / called / what/is) genius [] 3) This watch is exactly what I have wanted for a long time. (wanted/what/have/I) 3 Rewrite the sentences. Use who, whose, or which. (▶3) 1) Ann has a son and he has just entered college. Ann has a son, who has just entered college. 1) I went to see the doctor and she told me to stay in bed for a few days. I went to see the doctor, who told me to say in bed for a few days. 2) Yuki showed us her kitchen and she was very proud of it. Yuki showed us her kitchen, who was very proud of it. 4) The boy said that he had seen a ghost but it was a lie*. The boy said that he had seen a ghost, which was a lie but 4 Put the words in the correct order. 1) 彼は頭がよくて親切だ。さらにそのうえ、ユーモアもある。 (what, more, and, is). He's smart and kind, and what is more what is saying carefully. (Ms. Sasaki/what/is/saying) 3) Naoki has lots of great video games and his father works at a video game company. Naoki, whose father works at a video game company has lots of great video games. lie 「うそ」 2) インターネットが世界を今の世界にした。 (is, the world, it, what) The Internet has made the world what Give it a Try Put the Japanese sentences into English. Use who, which, or what. 1) 今日君ができることを明日まで延ばしてはいけない。 Don't put off till tomorrow what you can do today 2) 今のメグは、私が初めて出会ったころの彼女とはずいぶん違う。 Meg is now quite different from 3) あなたが探していたカギは見つかりましたか。 Write about yourself. it is 3) 新しい土地に引っ越すときは、 だれか頼れる人が必要だ。 (can, on, you, someone, depend) When you move to a new place, you need someone you can depend on (1-4) 1) What I want for my birthday is took care 2) (2) he also has a sense of humor. which you were white new of the dog Have you found 4) 先生は私に1冊の本を貸してくれたが,私にはそれは難しかった。 The teacher lent me a book, but which was difficult for me.. bag. looking for now. (put off ~) when I first met her. ? which surprised me. 59

Unresolved Answers: 1
Mathematics Senior High

219. 解答下から2行目の 4a^2(a^2+2)>0であるから不等式から 4a^2(a^2+2)>0を消せるのはなぜですか??

2x-6x+9 223 グラフ, 2個, 1個 かる。 程式では 考える。 の実数 f'(x)=3x2-3a²=3(x+a)(x-a) = f(x) の個数に 別に 1個 き 81. Do 基本例題219 3次方程式の実数解の個数 (2) 3次方程式x3-3a²x+4a=0が異なる3個の実数解をもつとき, 定数αの値の範 囲を求めよ。 指針 方程式f(x)=0の実数解⇔ 解答 y=f(x)のグラフとx軸の共有点のx座標に注目。 3次方程式f(x)=0 が異なる3個の実数解をもつ ⇔ y=f(x)のグラフがx軸と共有点を3個もつ (極大値)>0かつ (極小値) < 0 (極大値)×(極小値) < 0 f(x)=x-3a²x+4a とする。 3次方程式f(x)=0 が異なる3個の実数解をもつから,3次関 数f(x) は極値をもち, 極大値と極小値が異符号になる。 ここで, f(x) が極値をもつことから, 2次方程式f'(x)=0 は 異なる2つの実数解をもつ。 f'(x)=0 とすると x=±a よって このとき, f(x) の増減表は次のようになる。 a>0 の場合 a<0 の場合 a x -a 0 f'(x) + 0 f(x) 極大 \ 極小 + If(-u)f(a)<0から すなわち 40² (q²+2)>0であるから したがって 3次関数では (極大値)> ( 極小値) £-x)( a<-√2, √2<a 〔昭和薬大〕 a (2a³+4a) (-2a³+4a) <0 4a²(a²+2)(a²-2) >0 a²-2>0 0 x -a f'(x) + 0 + f(x) 極大 \ 極小 > a≠0 ... 基本218 極大 演習 224 y=f(x) 0 極小 (極大値)>0, ( 極小値) < 0 QUIEM < α = 0 を満たす。 α=0のとき, f(x)=x3 と なり極値をもたない。 αの正負に関係なく, x=a, -αの一方で極大, 他方で極小となる。 (極大値)× ( 極小値) =f(-a)f(a) (a+√2)(a-√2)>0 a 【検討 3次方程式の実数解の個数と極値 - 3次方程式f(x)=0 の異なる実数解の個数と極値の関係をまとめると,次のようになる。 ② 実数解が2個 ③ 実数解が3個 ① 実数解が1個 極値の一方が 0 極値が同符号 x 極値が異符号 または 極値なし B a B B x who fere ſo we ſee h A f(a)ƒ(B)=0 f(a)f(B)>0 f(x)f(B) <0 0が異なる3個の実数解をもつとき,定数aの値 p.344 EX142 337 38 35 最大値・最小値、方程式・不等式 6章 37

Unresolved Answers: 1