「3点が同一直線上にあるための条件」のことを「共線条件」ということがあります:線を共にするということ。
[解説]
ベクトルの実数倍の応用として,3点が同一直線上にあるための条件をベクトルで表現する方法があります。 図のように,「始点をAにそろえておけば」2つのベクトルの一方を伸縮して他方になれば,3点は一直線上にあります。 ![]()
【要点】
3点A, B, Cが一直線上にある
←→ ※「CB, CAの組」「BA, BCの組」「AB, CBの組」でも出来ますが,上のイメージ図で「伸ばせば当たる」形にするのがコツ。 |
【例1】
答案例
(※終点−始点の形が2点を結ぶベクトル)
(※終点−始点の形が2点を結ぶベクトル)
だから ゆえに,3点P, Q, Rは一直線上にある。 ![]()
※この問題では,ベクトル
すなわち,ベクトル 右図の網目において,平行四辺形の形がどのように歪んでも,P, Q, Rは一直線上にある。 |
問題を採点したときに表示されるイラスト
正答の場合 ⇒ ![]() 誤答の場合 ⇒ ![]()
【問1】
|
||||
答案
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【問2】
|
答案 |
【問3】
3点A(3, 2), B(6, 1), C(x, 4)が同一直線上にあるようにxの値を定めなさい。 |
|
答案 | |
【問4】
△ABCにおいて辺ABを1:2に内分する点をP,辺BCを4:1に外分する点をQ,辺CAを1:2に内分する点をRとすると,3点P, Q, Rは同一直線上にあることを示しなさい。 ![]() |
|
答案 | |
![]() ![]() |
■[個別の頁からの質問に対する回答][3点が同一直線上にあるための条件について/17.5.10]
解答ページを作って欲しい
■[個別の頁からの質問に対する回答][3点が同一直線上にあるための条件について/17.2.6]
=>[作者]:連絡ありがとう.なるほど解答が分からない場合がありますので,解答を付けます.ただしその頁内に付けます. 3点が一直線上にあるようにxの値を求める問題で、学校の宿題で3点が(2,x),(x,0),(-2,6)というように二箇所にxが入っている問題が出たのですが、その場合は解き方はこの頁に載っていたものとは変わるのでしょうか?教えていただけると嬉しいです。
=>[作者]:連絡ありがとう.同じ考え方で解けます.なお,問題の写し間違いのせいか,このままでは解けません(虚数解になります.) 他に,直線の方程式で考える場合はこの頁(ただし,未知数をxのままで計算すると直線の方程式のxと混ざってしまうのでtに変えるなど工夫を要す) |
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