Symmetry : Types of Symmetry
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Symmetry : Types of Symmetry
If you divide a circle into two parts along its diameter, you will get two semicircles of same size. Why does this happen? The answer is symmetry - the property of being made up of exactly similar parts around a line. The circle is symmetric about its diameter. The diameter of a circle divides it into identical semi-circles, and thus, diameter ...
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SOLVED: An FCC crystal has 43m symmetry; as described above, it actually has more symmetry elements that we can identify, but many are superfluous. They are included in the symmetry transformations given. Identify all of the rotational symmetries and mirror planes you see in an FCC crystal and give the corresponding axes/planes. Hint: There is a 4-fold rotation, a 2-fold rotation, a 3-fold rotation, and two unique mirror planes. Reflect along the (c015) axis that rotates 90°, mirror along the (
SOLVED: An FCC crystal has 43m symmetry; as described above, it actually has more symmetry elements that we can identify, but many are superfluous. They are included in the symmetry transformations given. Identify all of the rotational symmetries and mirror planes you see in an FCC crystal and give the corresponding axes/planes. Hint: There is a 4-fold rotation, a 2-fold rotation, a 3-fold rotation, and two unique mirror planes. Reflect along the (c015) axis that rotates 90°, mirror along the (
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SOLVED: An FCC crystal has 43m symmetry; as described above, it actually has more symmetry elements that we can identify, but many are superfluous. They are included in the symmetry transformations given. Identify all of the rotational symmetries and mirror planes you see in an FCC crystal and give the corresponding axes/planes. Hint: There is a 4-fold rotation, a 2-fold rotation, a 3-fold rotation, and two unique mirror planes. Reflect along the (c015) axis that rotates 90°, mirror along the (
SOLVED: An FCC crystal has 43m symmetry; as described above, it …
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