[b]Para resolver esta atividade, leia as notas, exemplos e responda às perguntas.[br][/b][i]Role para baixo quando estiver pronto para passar para a próxima seção.[br]Você verá uma imagem de sinal de parada na parte inferior quando chegar ao final da atividade.[/i]
[size=100][size=150]Existe um método que chamado de [b]fórmula da distância entre dois pontos[/b] para encontrar a distância entre dois pontos. (Ohhhhh) [br]MAS - também podemos usar o Teorema de Pitágoras!![br][br]Esta atividade tem por intuito o uso do [b]Teorema de Pitágoras[/b] em um sistema de eixos de coordenados (plano cartesiano).[/size][/size]
[b]1.[/b] Trace um triângulo retângulo de forma que o segmento de reta entre os dois pontos seja a hipotenusa (c).[br][b]2.[/b] Encontre o comprimento dos catetos que você esboçou (a) e (b). [Variação em X (ΔX) e Variação em Y (Δy).[br][b]3.[/b] Com todos esses valores, temos um triângulo retângulo, o que possibilita utilizar o teorema de Pitágoras, como descrito a seguir: [br][math]a^2+b^2=c^2[br][/math][br][math]3^2+4^2=c^2[/math] Vamos utilizar a = 3 (o cateto horizontal vale 3 unidades), e b = 4 (o cateto vertical vale 4 [br][math]9+16=c^2[/math] unidades).[br][math]25=c^2[/math][br][math]\sqrt{25}=\sqrt{c^2}[/math][br][math]5=c[/math] [b] Então, a distância entre os pontos (2, 2) e (5, 6) é igual a 5 unidades. [br][/b][br][br]
Qual é a distância entre os pontos (1,2) e (13,7)? [br][br]escreva sua resposta abaixo e, por favor, forneça sua resposta com "unidades" no final.
Qual é a distância entre os pontos (1,1) e (8,5)? [br][br]escreva sua resposta abaixo, em unidades, e [b][i]aproxime seu resultado com duas casas decimais[/i][/b]
Qual é a distância entre os pontos (1,3) e (16,11)? [br]
Exercício #2: Os pontos (–5, 3) e (–5, 8) são vértices consecutivos de um quadrado. Com base nessas informações, responda:
a) Quais são os demais possíveis vértices desse quadrado?
(0,3) e (0,8)[br](-10,3) e (-10,8)
Qual é a distância entre dois vértices que sejam extremidades de uma diagonal desse quadrado?
(EEAR-SP 2016) Considere os pontos A(2, 8) e B(8, 0). A distância entre eles é de:
Considerando quilômetro (km) como uma unidade de medida, a menor distância entre a praça e a livraria é de, aproximadamente,
[left][/left]Agora, um [b]desafio[/b]!! Podemos denominar que um ponto A é equidistante de outros dois pontos B e C se as distâncias entre AB e AC forem iguais. Assim,[br][br][img]data:image/png;base64,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[/img][br][img]data:image/png;base64,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[/img][br]
Determine o ponto A [b]pertencente ao eixo das abscissas[/b] de tal modo que seja equidistante de B(0, 6) e[br]de C(5, –6).
A([math]\frac{5}{2}[/math],0)