If F=6 , V=7 find E
Answers
Given:
The number of faces (F) = 6 and the number of vertices (V) = 7
We have, to find the value of the number if edges(E).
Solution:
We know that:
Euler's Formula:
V - E + F = 2
⇒ E = V + F - 2
∴ E = 7 + 6 - 2
⇒ E = 11
∴ The number of edges(E) = 11
Thus, the number of edges(E) is "equal to 11"
Given:
F = 6 , V = 7
To find:
The value of E.
Solution:
From given, we have the data as follows.
The number of faces (F) = 6
The number of vertices (V) = 7
Now, we are supposed to find the value of the number of the edges(E).
We know that:, the Euler's Formula is given as follows.
V - E + F = 2
Substitute the values of given parameters in the above equation, that is, the values of F and V. So, we get,
7 - E + 6 = 2
Continue the further calculation.
∴ E = 7 + 6 - 2
⇒ E = 11
∴ The number of edges (E) = 11
Therefore, the number of edges (E) is "equal to 11"