Medianas de um triângulo

Definição de Mediana
Mediana é um segmento de reta que tem como extremidades um dos vértices do triângulo e o ponto médio do lado oposto a ele.[br]Todo triângulo possui três medianas, uma para cada vértice e seu lado oposto correspondente.
Construção das medianas de um triângulo
Utilizando as ferramentas: polígono, ponto médio ou centro e segmento, construa um triângulo e suas três medianas.[br]Na sequência, determine o ponto de interseção entre as medianas.
Definição de Baricentro
Baricentro é o ponto de interseção entre as três medianas. O baricentro é o centro de gravidade do triângulo.
Investigando medidas: mova os vértices A, B e C do triângulo e investigue o que acontece com as medidas dos segmentos indicados na tela e responda as perguntas a seguir.
Questão 01
O baricentro divide cada mediana em dois outros segmentos, de forma que:
Questão 02
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[/img][br][img]data:image/png;base64,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[/img]
Questão 03
Considerando congruentes os segmentos com "marcas" iguais na imagem abaixo, determine o valor de x e y.[br][img]data:image/png;base64,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[/img][br]
Questão 04
Verdadeiro ou Falso: o baricentro pode ser um ponto externo ao triângulo, dependendo das medidas dos ângulo desse triângulo.
閉じる

情報: Medianas de um triângulo