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英語 高校生

英語の読解問題です。 これで合っているでしょうか?

Bob 7:45 A.M. Hi, Natasha, I'll probably be late for the 9 o'clock meeting, because the train is delayed. They say the signal at the railroad crossing is out of order. Natasha 7:59 A.M. Hi, Bob! In that case, I can postpone the meeting to this afternoon. I will e-mail the other members right away. Don't worry. Bob 8:01 A.M. Thanks. By the way, did you prepare the sales presentation for the conference on Friday mornings? Natasha 8:02 A.M. I haven't finished it yet. I couldn't hit on a good solution to the problem we discussed at the previous meeting. Bob 8:03 A.M. Oh, that's too bad. Well, we only have a couple of days---we should hurry. I'll help you finish preparing it this afternoon after the meeting is over. You say you didn't come up with a good idea, but don't worry, two heads are better than one. on onder Natasha 8:06 A.M. Thanks very much. I appreciate that. alqoo C) yooooto CASPROEU45 tit vqoootorio Svapo (a 9. Why will Bob be late for the morning meeting?oootoriq no ten (A) Due to a problem with the railway. (B) He woke up late. Matic (C) On account of bad weather. (D) He didn't prepare for the presentation. Fun 10. What day of the week are they messaging each other? (A) Wednesday ver (B) Thursday em MBO (C) Friday (D) Saturday ACCRE 11. What is Natasha's problem? ( noites no op (2) (A) She was absent from the previous meeting.taght seeniaud (B) She was late for the morning meeting. (C) She does not know how to proceed with her work. iqumsini of (D) She forgot to prepare for the sales presentation. 12. At 8:03 a.m., what does Bob mean when he writes "two heads are better than one"? priatum vond boriste ynsamos ent (A) Two managers are preferable to one. (B) They will be more successful as a team. (C)) Different people have different ideas. (D) They should encourage each other. KEMENTES) quanil toubang (2) quenill 録

解決済み 回答数: 1
数学 高校生

別解の矢印のとこがよく分からないです。教えてほしいです

pan エ 基本例題 105 an+1 次の条件によって定められる数列{an}の一般項を求めよ。 a1 = 3, an+1=2an-n nds=ind CHART SOLUTION 漸化式 an+1= pan+ (n の1次式) (1) 階差数列の利用 2 an+1-f(n+1)=p{an-f(n)} と変形・・・・ ②の変形については右ページのズームUP を参照。 下の解答は1の方針による解法で、 別解 は2の方針による解法である。 「解答」 an+2=2an+1−(n+1) an+1=2an-n 辺々引いて an+2an+1=2(an+1-αn)-1 bn=an+1-an とおくと bn+1=26-1 ・① また b1=a2-α=(2・3-1)-3=2 ①から bn+1-1=2(bn-1) 更に b₁-1=1 ゆえに, 数列{bm-1} は初項1,公比2の等比数列となり bn-1=1・2n-1 すなわち bn=2n-1+1 よって, n ≧2のとき n-1 2-1-1 an= a₁ +(2k-¹+1)=3+- +(n-1) k=1 2-1 =2"-1+n+1 α=3であるから,この式はn=1のときにも成り立つ。 したがって an=2n-1+n+1 別解an+1=2an-n を変形すると↓ an+1-(n+2)=2{an-(n+1)} TOTSDAY また a-(1+1)=3-2=1 S& ゆえに, 数列{an- (n+1)}は,初項1,公比2の等比数列と なり an-(n+1)=1・2″-1 したがって an=2"-1+n+1 00000 ゴーマ 基本103,104 α=2α-1 を解くと α=1 inf. bn=2"-1+1 を求め た後は Jan+1=2an-n lan+1-an=2" 1+1 から an+1 を消去して an=27-1+n+1 と求めてもよい。 ◆ n=1 とすると 2°+1+1=3 この変形については ページのズームUP 参照。

解決済み 回答数: 1