PC用は別頁
※高校数学Aの場合の数・順列・組合せについて,このサイトには次の教材があります.
この頁へGoogleやYAHOO ! などの検索から直接来てしまったので「前提となっている内容が分からない」という場合や「この頁は分かったがもっと応用問題を見たい」という場合は,他の頁を見てください.  が現在地です.
積の法則
和の法則
場合の数のまとめ方
樹形図,辞書式配列
階乗
階乗・順列
隣り合う.合わない並び方
両端指定・整数の順列
円順列・じゅず順列
重複順列
組合せ
組合せ(2)
組合せ(文章題)
組分け
同じものがあるときの順列
順路の問題
番号札のもらい方
二項定理,多項定理
重複組合せ
重複組合せ(文章題)
順列,組合せ(章末問題)

■樹形図、辞書式配列
 場合の数を「もれなく」「重複なく」数えるために広く使われる方法として、「樹形図」と「辞書式配列」があります。
 樹形図は、図1のように時間の経過にそって考えていくのに適しています。
 辞書式配列は、図2のように出来上がったものを整理するのに適しています。

 
【例1】
 ある試合ではAB2つのチームのうち先に4勝したチームを優勝とします。  今までにAチームが3勝、Bチームが1勝しているとき、今後優勝が決まるまでの勝敗の決まり方は何通りありますか。
(解答)
図1
図1のように場合分けすると、4通り・・・(答)
図2
AAAB|A   (Aが4勝になったので終わり)
AAAB|BA  (Aが4勝になったので終わり)
AAAB|BBA  (Aが4勝になったので終わり)
AAAB|BBB  (Bが4勝になったので終わり)
(図2のように辞書式配列で考えることもできます。樹形図、辞書式配列のどちらでも自分の考えやすい方でよい。)
【例2】
 図3において、P地点からQ地点を通ってR地点に行く行き方は何通りありますか。
図3
(解答)
 図4または図5のように考えます。6通り・・・(答)
図4
図5
14, 15
24, 25
34, 35
【例3】
 ABC3人が1回だけジャンケンをするとき、3人の手の出し方のうちでアイコになる出し方は何通りありますか。(アイコとは1人の勝者も1人の敗者もいないことをいいます。)
(解答)
 図6のように、3人とも異なる手を出す場合が6通り、3人とも同じ手を出す場合が3通りあるから
9通り・・・(答)

図6
A B C

※ ぐー(石)を「ぐ」で、ちょき(はさみ)を「ち」で、ぱー(紙)を「ぱ」で略すものとします。

選択肢をクリックすれば採点結果と解説が出ます.暗算では無理ですから計算用紙で計算してから答えてください.
問題1x+y+z=5となる正の整数解の組は何通りありますか.
4 6 8 10 12  (通り)



問題24x+2y+z=11となる正の整数解の組は何通りありますか.
1 2 3 4 5  (通り)



問題3全く同質で区別できない白玉8個を3組に分ける方法は何通りありますか.ただし,どの組にも少なくとも1個は配り,組は区別しないものとします.
1 2 3 4 5  (通り)



問題4赤玉3個,白玉2個,青玉1個の計6個の玉から3個選んで1列に並べる方法は何通りありますか.ただし,同じ色の玉は区別できないものとします.
19 21 23 25 27  (通り)



問題5m, nが1桁の正の整数であるとき,m<nとなる組は何通りありますか.
4 9 16 25 36  (通り)



問題6ABの2つのチームのうち先に3勝したチームを優勝とするとき,5回目の試合で優勝チームが決まるまでの勝敗の途中経過は何通りありますか.ただし,どの試合も引き分けはないものとします.
3 6 9 12 15  (通り)




...(携帯版)メニューに戻る

...メニューに戻る


■[個別の頁からの質問に対する回答][樹形図、辞書式配列について/17.5.16]
見やすい! わかりやすい!
=>[作者]:連絡ありがとう.

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