4. 벡터의 덧셈은 어떻게 할까?

[size=150]아래 지오지브라 애플릿에서 버튼을 눌러 벡터의 덧셈에 대하여 알아보세요.[/size]
벡터의 덧셈(1)
벡터의 덧셈(2)
[size=150]아래 애플릿을 이용하여 벡터의 덧셈 문제를 해결해 보세요.[br][list][*]흰 점을 옮겨 벡터 [math]\large\overrightarrow{a}[/math], [math]\large\overrightarrow{b}[/math][color=#ff0000](빨간색 벡터)[/color]를 옮길 수 있습니다.[/*][*]벡터 [math]\large\overrightarrow{c}[/math][color=#0000ff](파란색 벡터)[/color]가 [math]\large\overrightarrow{a}+\overrightarrow{b}[/math]가 되도록 두 개의 노란색 점을 옮긴 후, [b]확인[/b] 체크 상자를 눌러보세요.[/*][*][b][color=#9900ff][새로운 문제][/color][/b] 버튼을 누르면 다른 문제가 제시됩니다.[/*][/list][/size]
문제해결: 벡터의 덧셈
시점과 종점을 이용한 벡터의 덧셈
[size=150]두 벡터 [math]\large \overrightarrow{a}[/math], [math]\large \overrightarrow{b}[/math]의 합을 시점과 종점을 설정하여 나타내어 보자. 그림과 같이 임의의 한 점 [math]\large \mathrm{A}[/math]를 잡고[br]  [math]\large \overrightarrow{a}=\overrightarrow{\mathrm{AB}},\; \overrightarrow{b}=\overrightarrow{\mathrm{BC}}[/math][br]가 되도록 두 점 [math]\large \mathrm{B},\; \mathrm{C}[/math]를 잡는다. [br]이때 벡터 [math]\large \overrightarrow{c}=\overrightarrow{\mathrm{AC}}[/math]가 두 벡터 합이며, 기호로[br]  [math]\large \overrightarrow{\mathrm{AB}}+\overrightarrow{\mathrm{BC}}=\overrightarrow{\mathrm{AC}}[/math][br]와 같이 나타낼 수 있다.[br][img]data:image/png;base64,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[/img] 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[/img][br][/size]
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[url=https://padlet.com/wohaha035h/padlet-kq6gzo825dip3xtx?frame_id=page%3AVx2mb_b25V_ru_OimPGNc]기하 (padlet.com)[/url]

Information: 4. 벡터의 덧셈은 어떻게 할까?