utilizando as razões trigonométricas calcule
Anexos:
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Soluções para a tarefa
Respondido por
1
Olá!
Considerando o tg de 60° = √3
sen 60° = √3 / 2
___________________________
tg 60° = h/50
√3/1 = h/50
h = 50√3
h = 50 . 1,7
h = 85 m
___________________________
sen 60° = 85/y
√3/2 = 85/y
y√3 = 170
y1,7 = 170
y = 100 m
___________________________
Abraços! ☢
Considerando o tg de 60° = √3
sen 60° = √3 / 2
___________________________
tg 60° = h/50
√3/1 = h/50
h = 50√3
h = 50 . 1,7
h = 85 m
___________________________
sen 60° = 85/y
√3/2 = 85/y
y√3 = 170
y1,7 = 170
y = 100 m
___________________________
Abraços! ☢
Respondido por
1
Olá
Nós usaremos algumas identidades trigonométricas


Usemos o cosseno para descobrir a hipotenusa

Usemos a tangente, para descobrir o cateto oposto

A hipotenusa mede 100m e o cateto oposto mede 85 metros
Nós usaremos algumas identidades trigonométricas
Usemos o cosseno para descobrir a hipotenusa
Usemos a tangente, para descobrir o cateto oposto
A hipotenusa mede 100m e o cateto oposto mede 85 metros
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