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e^(2 pi i) = e^0 = 1.
Using base 2 and exponent i, we get 2i=eiln2=cosln2+isinln20.7692+0.6390i. (This is actually the principal value of 2 to the i power, there are other values which are possible.)
We know that i is equal to the square root of -1. When a square root is multiplied by itself, it cancels out, and you are left with the original value. Therefore, i^2=-1. Anything to the power of 3 is equal to itself squared times itself.
For solid shapes, especially polyhedra, the sum of the faces and vertices will be 2 more than their edges. Faces + vertices = edges + 2. Another way of writing this is Faces + vertices - edges = 2. This is known as Eulers formula.
An imaginary number is the product of a real number and the imaginary unit i, which is defined by its property i2 = 1. The square of an imaginary number bi is b2.
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But Not Always 2 ! There are the same number of edges and faces but one less vertex! Oh No! It doesnt always add to 2. The reason it didnt work was that this new shape is basically different that joined bit in the middle means that two vertices become 1.
The second, also called the Euler polyhedra formula, is a topological invariance (see topology) relating the number of faces, vertices, and edges of any polyhedron. It is written F + V = E + 2, where F is the number of faces, V the number of vertices, and E the number of edges.
Eulers identity is actually a special case of Eulers formula, e^(i*x) = cos x + i sin x, when x is equal to pi. When x is equal to pi, cosine of pi equals -1 and sine of pi equals 0, and we get e^(i*pi) = -1 + 0i. The 0 imaginary part goes away, and we get e^(i*pi) = -1.

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