Pucpr Medicina 2023
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Pucpr Medicina 2023
Pucpr Medicina 2023) A figura a seguir é composta por dois polígonos regulares
equivalentes cujos vértices são os pontos A, B, C, D, E, F, G, H, I, J e K (os pontos E, F e G
são colineares).
![Pucpr Medicina 2023 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)
Foram escolhidos, ao acaso, exatamente três desses onze pontos (vértices dos polígonos) e
verificou-se que eles determinam um triângulo equilátero. Qual a probabilidade de que esse
triângulo equilátero e o polígono ABCDEF tenham perímetros diferentes?
a) 0,50
b) 0,60
c) 0,75
d)0,80
e)1,00
GABARITO: B
equivalentes cujos vértices são os pontos A, B, C, D, E, F, G, H, I, J e K (os pontos E, F e G
são colineares).
Foram escolhidos, ao acaso, exatamente três desses onze pontos (vértices dos polígonos) e
verificou-se que eles determinam um triângulo equilátero. Qual a probabilidade de que esse
triângulo equilátero e o polígono ABCDEF tenham perímetros diferentes?
a) 0,50
b) 0,60
c) 0,75
d)0,80
e)1,00
GABARITO: B
Última edição por Lucas Schokal em Ter 04 Jun 2024, 09:09, editado 1 vez(es)
Lucas Schokal- Iniciante
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Data de inscrição : 05/06/2023
Idade : 19
Localização : Rio Grande do Sul
Re: Pucpr Medicina 2023
Seja L o lado de cada hexágono ---> p(H) = 6.L
1) Nos hexágonos esquerdo e direito existem 4 triângulos equiláteros de lado √3.L e p = L.3.√3:
ACE, BDF, FHJ, GIK
2) Juntando vértices de ambos os hexágonos, temos 4 triângulos equiláteros de lado 2.L e perímetro 6.L:
ADK, AKH, BEG, EGJ
3) Temos também os triângulos EFK e AFG com lado L e p = 3.L
Tente completar
1) Nos hexágonos esquerdo e direito existem 4 triângulos equiláteros de lado √3.L e p = L.3.√3:
ACE, BDF, FHJ, GIK
2) Juntando vértices de ambos os hexágonos, temos 4 triângulos equiláteros de lado 2.L e perímetro 6.L:
ADK, AKH, BEG, EGJ
3) Temos também os triângulos EFK e AFG com lado L e p = 3.L
Tente completar
Elcioschin- Grande Mestre
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Localização : Santos/SP
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