verify eulers formula in the given figure
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Answer:
1) Faces = 6, vertices = 8, Edges = 12
By Euler's Formula, We get, 6 + 8 = 12 + 2 = 14 Hence, Verified
2) Faces = 9, Vertices = 9, Edges = 16
By Euler's Formula, We get, 9 + 9 = 116 + 2 = 18 Hence, Verified
3) Faces = 6, Vertices = 8, Edges = 12
By Euler's Formula, We get, 6 + 8 = 12 + 2 = 14 Hence, Verified
4) Faces = 5, vertices = 5, Edges = 8
By Euler's Formula, We get, 6 + 8 = 12 + 2 = 14 Hence, Verified
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Step-by-step explanation:
Euler formula statement:
F+V= E+2
where F is number of faces,
V is number of vertices,
E number of edges
- here F = 6
- V = 8
- E= 12
- now according to eular's formula
- F+V= 8+6=14
- & E+2= 12+2=14
- therefore, F+V= E+2
2. here F = 9
- V= 9
- E= 16
- now according to eular's formula
- F+V= 9+9=18
- & E+2= 16+2=18
- therefore, F+V= E+2
3. here F = 6
- V = 8
- E= 12
- now according to eular's formula
- F+V= 8+6=14
- & E+2= 12+2=14
- therefore, F+V= E+2
4. here F = 5
- V = 5
- E= 8
- now according to eular's formula
- F+V= 5+5=10
- & E+2= 8+2=10
- therefore, F+V= E+2
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