a dedacahedran is having 20 vertices an 30 edges . how many faces are there.? step by step explanation
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Answer:
12 faces
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Step-by-step explanation:
Given:-
a dedacahedran is having 20 vertices an 30 edges .
To find:-
How many faces are there?
Solution:-
Vertices in a dedacahedran (V)=20
Edges in a dedacahedran (E)=30
We know that Euler's formula
V+F=E+2
Here, V=20 and E=30
On Substituting the values of V and E then
=>20+F=30+2
=>20+F=32
=>F=32-20
=>F=12
The value of F=12
Answer:-
There are 12 faces in the dedacahedran
Used formula:-
- Euler's formula=V+F=E+2
Here, V=vertices
F=faces
E=edges
Note:-
Dedacahedran means 12 faced regular polygon.
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