Primeiros passos no Geogebra...

Determina a distância de um ponto a uma reta que não o contenha.
[b]Notas:[/b] [br][list][*]Começa por construir os objetos geométricos (reta e ponto). [/*][*]Lembra-te que a distância é a medida do menor segmento cujos extremos são um ponto da reta e o ponto exterior à reta e que isso acontece se esse segmento de reta for perpendicular à reta. [/*][*]Podes então continuar a construção para obteres a distância pretendida.  [/*][/list]
Constrói o lugar geométrico dos pontos que distam igualmente de dois pontos dados.
[b]Notas:[/b] [br][list][*]Começa por colocar dois pontos A e B na folha geométrica, os quais definem um segmento de reta (são os extremos desse segmento de reta). [/*][*]Constrói depois o ponto médio do segmento de reta, o qual, por definição, dista igualmente de A e de B (diz-se [u]equidistante [/u]de A e de B). [/*][*]Coloca outro ponto no plano e determina as distâncias a A e a B. [/*][*]Move depois o ponto para um local em que estas medidas se igualem. [/*][*]Onde deves colocar um terceiro ponto que seja equidistante de A e de B? [/*][*]Qual é o conjunto de todos os pontos que estão à mesma distância de A e de B? Desenha-o![/*][/list]
Constrói um ângulo e mede a sua amplitude, em graus.
[b]Notas:[/b] [br][list][*]Começa por construir duas semirretas com a mesma origem de modo a definirem um ângulo convexo e um ângulo côncavo (as semirretas são lados dos ângulos). [/*][*]Mede depois cada um dos ângulos.[/*][/list]
Constrói o lugar geométrico dos pontos equidistantes dos lados de um ângulo.
[b]Notas:[/b] [br][list][*]Utiliza o ângulo convexo construído aquando da resolução da questão anterior e coloca um ponto no seu interior. [/*][*]Determina a distância a cada uma das semirretas (recorda o que fizeste para dar resposta à questão 1) e depois move-o para um local onde essas distâncias sejam iguais. [/*][*]Onde deves colocar outro ponto de modo a que ele seja também equidistante das semirretas[/*][*]Qual é o conjunto de todos os pontos que estão à mesma distância dos lados do ângulo?[/*][/list]

Reta de Euler

Constrói um triângulo [PQR] e determina os quatro pontos notáveis que aprendeste: o Incentro (I), o Circuncentro (C), o Ortocentro (O) e o Baricentro (B).
Move os vértices do triângulo e observa com atenção... Que pontos estão sempre alinhados?
Pesquisa no motor de busca sobre a reta de Euler... o que é? Constrói na figura anterior a reta de Euler.
Constrói um triângulo isósceles [PQR] e determina os quatro pontos notáveis que aprendeste: o Incentro (I), o Circuncentro (C), o Ortocentro (O) e o Baricentro (B). Em seguida, identifica a respetiva reta de Euler.
Move os vértices do triângulo e observa com atenção. Quais os pontos que permanecem sempre alinhados?
Constrói um triângulo equilátero [PQR] e determina os quatro pontos notáveis que aprendeste: o Incentro (I), o Circuncentro (C), o Ortocentro (O) e o Baricentro (B).
Consegues construir a reta de Euler? Pesquisa como proceder neste caso.
Constrói um triângulo [PQR] e determina os quatro pontos notáveis que aprendeste: o Incentro (I), o Circuncentro (C), o Ortocentro (O) e o Baricentro (B).
Traça os segmentos de reta [BC] e [OB] e regista as respetivas medidas de comprimento. O que concluis?
Traça os segmentos de reta [OC] e [BC] e regista as respetivas medidas de comprimento. O que concluis?

Circunferência dos 9 pontos

[size=150]A [b]circunferência dos nove pontos[/b] é uma circunferência definida a partir de um triângulo, que passa por nove pontos notáveis desse triângulo, nomeadamente:[br][list][*]Os pés das alturas do triângulo (H_A, H_B e H_C);[/*][*]Os pontos médios dos lados do triângulo (M_{AB}, M_{BC} e M_{AC});[/*][*]Os pontos médios dos segmentos de reta cujos extremos são o ortocentro e cada um dos vértices do triângulo (A, B e C) (M_{AO}, M_{BO}, M_{CO}).[/*][/list][/size]
Constrói um triângulo [ABC] e determina a respetiva circunferência dos nove pontos.
Constrói um triângulo retângulo [ABC] e a respetiva circunferência dos nove pontos.
Constrói um triângulo equilátero [ABC] e determina a respetiva circunferência dos nove pontos.
Constrói um triângulo isósceles [ABC] e a respetiva circunferência dos nove pontos.
Pesquisa num motor de busca algumas curiosidades sobre a circunferência dos nove pontos e a reta de Euler.

Atividade Interativa com o Geogebra

Constrói um triângulo [ABC] , determina o incentro e desenha a respetiva circunferência inscrita.
Constrói um triângulo [ABC] e determina o circuncentro e desenha a respetiva circunferência circunscrita.
Constrói um triângulo [ABC] e determina o ortocentro.
Constrói o ortocentro do triângulo isósceles obtido e, com a ferramenta Ângulo, coloca visíveis as amplitudes dos seus ângulos internos.
Movimenta os vértices do triângulo e observa a posição do ortocentro relativamente à mediatriz de [ CB ] . O que acontece?
Movimenta o ponto C.[br]O ortocentro faz sempre parte do triângulo?
Constrói um triângulo retângulo em A ( ao mover os vértices A, B, C o triângulo deve ficar sempre retângulo) . De seguida constrói o seu ortocentro.
Notas: Para construir um triângulo retângulo, considera: [br][list][*]um segmento de reta [ AB ] ; [/*][*]uma reta perpendicular a AB que passe por A e sobre ela marca um ponto C ; [/*][*]Constrói o triângulo [ ABC ] . [/*][/list]
Movimenta os vértices do triângulo alterando as suas dimensões. O que verificas? 
Constrói um triângulo qualquer e constrói o seu baricentro.
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[/img]
Como se chamam os segmentos [RM] e [QN]?[br][img]data:image/png;base64,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[/img]
Considera a seguinte propriedade do baricentro:[br][img]data:image/png;base64,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[/img][br][br]O que significa no triângulo [PQR]?
Constrói um triângulo [ABC] e constrói a mediana [AD]. Determina a área do triângulo [ABD] e do triângulo [ACD].
Movimenta os vértices do triângulo o que observas?
Constrói um triângulo [ABC] e constrói as três medianas. Podemos observar seis triângulo na figura. Determina a área de cada triângulo..
Movimenta os vértices. O que observas?
Constrói um triângulo [ABC] e constrói os 4 pontos notáveis que aprendeste.
Move os vértices do triângulo e observa com atenção... Que pontos estão sempre alinhados?
Pesquisa no motor de busca sobre a reta de Euler... o que é?

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