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※高校数学Bの「数学的帰納法と漸化式」について,このサイトには次の教材があります.
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帰納法とは(読み物)
数学的帰納法(等式)-現在地
整数の累乗(入試問題)
数学的帰納法(不等式)
数学的帰納法(問題一覧)
漸化式と一般項(階差形)
同(等比形)
三項間漸化式の一般項

== 数学的帰納法 ==(等式の証明)

[要点]
 ある等式(A)が成り立つことを数学的帰納法によって証明するには,次のようにすればよい.
(I) n=1 のとき(A)が成り立つことを証明する
(II) n=k のとき(A)が成り立つことを仮定する
 その仮定を使って
 n=k+1 のとき(A)が成り立つことを証明する

[例題1]
 n が正の整数のとき,次の等式が成り立つことを証明せよ.

1+2+3+···+n=.12nn(n+1) …(A)
[証明]
(I) n=1 のとき,
 左辺=1
式(A)に 1+2+3+···+n と書いてあるからといって,左辺に +2+3 があると思ってはいけない.この左辺は初めの項を例として示すことにより,1 から n までの和であることを示している.だから,n=1 のときは,1つしかない.
 右辺= .12n 1(1+1)=1
よって,n=1のとき(A)が成り立つ.

(II) n=k のとき(A)が成立すると仮定すれば,
1+2+3+···+k= .12n k(k+1) …(B)
(B)の両辺に k+1 を加えると
どこからそんな話が出てくるのか?それは,n=k+1 のときの左辺の形を予想すると,式(B)と +(k+1) の分だけ違うからである.
1+2+3+···+k+(k+1)= .12n k(k+1)+(k+1)
= .k(k+1)+2(k+1)2nnnnnnnnnnnnn = .(k+1)(k+2)2nnnnnnnnnn
よって,n=k+1 のときも(A)が成立する.
(I)(II) より,すべての正の整数 n について(A)が成り立つ.

(参考)
 n=k のときと n=k+1 のときを比較すると
 ほとんどの場合「左辺からすり寄って」「右辺を合わせ」るとできる.
※この問題で「右辺からすり寄って」「左辺に合わせる」などと考えると,両辺を k で割って k+2 を掛けることになるが,そのような変形は複雑過ぎて難しい.

[例題2]
 n が正の整数のとき,次の等式が成り立つことを証明せよ.

12+22+32+···+n2=.16n n(n+1)(2n+1) …(A)
[証明]
(I) n=1 のとき,
 左辺=12=1
 右辺= .16n 1(1+1)(2+1)=1
よって,n=1のとき(A)が成り立つ.

(II) n=k のとき(A)が成立すると仮定すれば,
12+22+32+···+k2=.16n k(k+1)(2k+1) …(B)
(B)の両辺に (k+1)2 を加えると
12+22+32+···+k2+(k+1)2
=.16n k(k+1)(2k+1)+(k+1)2
=.16n { k(k+1)(2k+1)+6(k+1)2 }
=.16n (k+1){ k(2k+1)+6(k+1) }
=.16n (k+1){ 2k2+7k+6 }
=.16n (k+1)(k+2)(2k+3)
=.16n (k+1)(k+2){2(k+1)+1}
よって,n=k+1 のときも(A)が成立する.
(I)(II) より,すべての正の整数 n について(A)が成り立つ.
(II) において次のように書いている答案は零点なので要注意
n=k のとき
12+22+32+···+k2=.16nk(k+1)(2k+1)
n=k+1 のとき
12+22+32+···+k2+(k+1)2=.16n(k+1)(k+2)(2k+3)
n=k のときも,n=k+1 のときも代入しているだけで何も証明されていない.n=k+1 のときも代入してしまうと,その式が n=k+1 のときに成立することを仮定していることになる.
n=k のときは成立することを仮定しなければならないが,n=k+1 のときは成立することを証明しなければならない.

[例題3]
 n が正の整数のとき,次の等式が成り立つことを証明せよ.

13+23+33+···+n3=.14n n2(n+1)2 …(A)
[証明]
(I) n=1 のとき,
 左辺=13=1
 右辺=.14n 12(1+1)2=1
よって,n=1のとき(A)が成り立つ.

(II) n=k のとき(A)が成立すると仮定すれば,
13+23+33+···+k3=.14n k2(k+1)2 …(B)
(B)の両辺に (k+1)3 を加えると
13+23+33+···+k3+(k+1)3=.14n k2(k+1)2+(k+1)3
=.k2(k+1)2+4(k+1)34nnnnnnnnnnnnnnn
=.(k+1)2{_k2+4(k+1)}4nnnnnnnnnnnnnnnnnn
=.(k+1)2(k+2)24nnnnnnnnnnnn
=.(k+1)2{(k+1)+1}24nnnnnnnnnnnnnnn
よって,n=k+1 のときも(A)が成立する.
(I)(II) より,すべての正の整数 n について(A)が成り立つ.
(I) において次のように書いている答案は減点なので要注意
n=1 が成立するとき
1=1
(A)が成立するかどうか尋ねているのに,n=1 が成立する話をしても意味がない.
1=1
が成立することは小学生でも分かる.(A)が成立するかどうかについて述べられていない.

(II) において次のように書いている答案は減点なので要注意
n=k が成立するとき … …

(A)が成立するかどうか尋ねているのに,n=k が成立する話をしても意味がなく,(A)が成立するかどうかについて述べられていない.
n=k のとき(A)が成立すると仮定すれば」と書かなければならない.

[例題4]
 n が正の整数のとき,次の等式が成り立つことを証明せよ.
1+2+22+23+···+2n−1=2n − 1 …(A)
[証明]
(I) n=1 のとき,
 左辺=1
 右辺=21 − 1=2 − 1=1
よって,n=1のとき(A)が成り立つ.

(II) n=k のとき(A)が成立すると仮定すれば,
1+2+22+23+···+2k−1=2k − 1 …(B)
(B)の両辺に 2k を加えると
1+2+22+23+···+2k−1+2k=2k − 1+2k
=2 · 2k − 1=2k+1 − 1 (※)
よって,n=k+1 のときも(A)が成立する.
(I)(II) より,すべての正の整数 n について(A)が成り立つ.
公式 [指数法則]
a0=1
a1=a
aman=am+n

(A)の左辺は 10+21+22+23+···+2n−1
を表わしている.
したがって,n=1 のとき,
左辺=20=1
n=2 のとき,
左辺=20+21=1+2
n=3 のとき,
左辺=20+21+22=1+2+4
になる.


(※) 21 2k=2k+1 のように変形できる.

[例題5]
 n が正の整数のとき,次の等式が成り立つことを証明せよ.

1·2+2·3+3·4+···+n(n+1)=.13n n(n+1)(n+2) …(A)
[証明]
(I) n=1 のとき,
 左辺=1·2=2
 右辺=.13n 1(1+1)(1+2)=2
よって,n=1のとき(A)が成り立つ.

(II) n=k のとき(A)が成立すると仮定すれば,
1·2+2·3+3·4+···+k(k+1)=.13n k(k+1)(k+2) …(B)
(B)の両辺に (k+1)(k+2) を加えると
1·2+2·3+3·4+···+k(k+1)+(k+1)(k+2)
=.13n k(k+1)(k+2)+(k+1)(k+2)
=.13n {k(k+1)(k+2)+3(k+1)(k+2)}
=.13n (k+1)(k+2)(k+3)
よって,n=k+1 のときも(A)が成立する.
(I)(II) より,すべての正の整数 n について(A)が成り立つ.
一般に次の関係が成り立つ
1+2+3+···+n
=.12n n(n+1)
1·2+2·3+3·4+···+n(n+1)
=.13n n(n+1)(n+2)
1·2·3+2·3·4+3·4·5+···+n(n+1)(n+2)
=.14n n(n+1)(n+2)(n+3)
1·2·3·4+2·3·4·5+3·4·5·6+···+n(n+1)(n+2)(n+3)
=.15n n(n+1)(n+2)(n+3)(n+4)


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■[個別の頁からの質問に対する回答][数学的帰納法(等式の証明)について/16.12.14]
例題5の 1·2+2·3+3·4+···+k(k+1)=13 k(k+1)(k+2) …(B) (B)の両辺に (k+1)(k+2) を加えると 1·2+2·3+3·4+···+k(k+1) 左辺に加えられてますか? 1·2+2·3+3·4+···+k(k+1)+(k+1)(k+2)ではないかと。
=>[作者]:連絡ありがとう.訂正しました.

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