Grade

Subject

Type of questions

English Senior High

2のAのthey say 〜のところが分かりません 他にも間違いがありましたら、教えて頂けると幸いです。

Rico to see my relatives. I need to go shopping to get a suitcase. I have to go online to find a flight. A Complete the conversation extracts. Use infinitives for reasons and it's / is it + adjective + to. Then practice with a partner. B A 1. A I'm going to go to Tokyo to study Japanese (go to Tokyo / study Japanese) next month. I'm staying with a family on an exchange program. I just got my visa. Wow! So, is it here me story to logo (necessary / learn some Japanese) before you go? Well, yeah. It's nice to say It's important to know) to fly? (NOT is expensive to fly?) It's easy to find a cheap flight online. (NOT is easy...) Is it easy to find bargains online? It's easy to do. It's not hard to do. 2. A I need to buy a gidebook B So, is it only to get mund A Well, they say. be a verb. It to any to get lost In conversation The top five adjectives in the structure It's to...are hard, nice, easy, good, and Important. I want to read to get a phrase book (get a phrase book / read) on the plane. get a phrase book to read come ids (buy a guidebook / get some ideas) for sightseeing, too. (easy / get around) Tokyo? (nice / say "Thank you") and things. (important / know a few expressions) I think, so (not hard/use the subway). But I heard (easy/get lost) when you're walking around. 3. A I need to go to the bank to che stave macy (go to the bank / change some money) too. I heard it is good to have some Ons (good / have some cash). You know, you need to pay for taxis to carry so cah (carry some cash / pay for taxis) and things. B It's not possible to pay A Not really. It's not pos (not possible/pay) for everything with a credit card? (not easy/do) that. do B Pair work Choose a country to visit. Role-play a conversation about preparing for the trip. ation above for ideas. Think of more questions to ask. ival in Rio.

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Mathematics Senior High

(2)の問題なんですけど、なぜ最高次の係数が0になるかどうかで場合分けをする必要があるのですか?

例題 209 3次関数が極値をもつ条件 (1) 関数 f(x)=x+ax²+4x-3 が極値をもつとき,定数a( 求めよ。 (2) 関数f(x)=ax²+(a−2)x がつねに増加するとき,定数aの値の範囲 を求めよ。 Action 3次関数の極値に関する条件は,f'(x)=0 の判別式の正負を考える 解法の手順・ ....... 1f'(x) に関する条件を求める。 2f'(x)=0 の判別式 D の正負を定める。 3Dをαで表し、 不等式を解く。 解答 (1) f'(x) = 3x+2ax+4 f'(x) は2次関数であるから, 関数 f(x) が極値をもつと き 2次方程式f'(x) = 0 は異なる2つの実数解をもつ。 f'(x) = 0 の判別式をDとすると D2 =a²-12 > 0 4 よって、求めるαの値の範囲は a<-2√3,2√3 <a ①より (2) f'(x)=3ax2+(a−2) 関数 f(x) がつねに増加するとき, すべての実数xに対し てf'(x) ≧0 が成り立つ。 (ア) α = 0 のとき f'(x) = -2 となるから, 適さない。 (イ) α = 0 のとき f'(x)=0 の判別式をDとすると a> 0 かつD=-12a(a−2)≦ 0… ① a(a-2) ≥ 0 a>0 であるから a≧2 (ア),(イ) より 求めるαの値の範囲は a ≥2 aの値の範囲を 練習209 (1) 胆料 CO y=f'(x) | A7 12 極大 y=f(x) 最高次の係数が0になる かどうかで場合分けする。 <f'(x)のグラフを考える D<0 または D=0 X

Resolved Answers: 1