geometria espacial
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geometria espacial
3. Represente através de expressões algébricas a área lateral, a área total e o volume dos prismas, cujas medidas estão indicadas nas figura abaixo.
![geometria espacial 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)
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Mael0912- Jedi
- Mensagens : 297
Data de inscrição : 07/07/2022
Localização : fortaleza
Re: geometria espacial
aoba!!
pra acharmos a área da base, pode-se usar o radical de heron
2p=4k/3+k -> 2p=7k/3 -> p=7k/6
p-a=7k/6-2k/3=3k/6=k/2=p-b
p-c=7k/6-k= k/6
[latex]A=\sqrt{\frac{7k}{6}.\frac{k^2}{4}.\frac{k}{6}}\rightarrow A=\frac{k^2\sqrt{7}}{12}[/latex]
V=k³√7/12
Área lateral: 2k²/3++k²+2k²/3=4k²/3+k²=7k²/3
Basta fazer a mesma coisa pra área total... Ele viajou legal no gabarito... mas okay
pra acharmos a área da base, pode-se usar o radical de heron
2p=4k/3+k -> 2p=7k/3 -> p=7k/6
p-a=7k/6-2k/3=3k/6=k/2=p-b
p-c=7k/6-k= k/6
[latex]A=\sqrt{\frac{7k}{6}.\frac{k^2}{4}.\frac{k}{6}}\rightarrow A=\frac{k^2\sqrt{7}}{12}[/latex]
V=k³√7/12
Área lateral: 2k²/3++k²+2k²/3=4k²/3+k²=7k²/3
Basta fazer a mesma coisa pra área total... Ele viajou legal no gabarito... mas okay
catwopir- Fera
- Mensagens : 538
Data de inscrição : 08/08/2021
Idade : 21
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» geometria espacial
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» UEL Geometria Espacial
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