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identity operation मीनिंग इन हिंदी

identity operation उदाहरण वाक्य
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उदाहरण वाक्य

अधिक:   आगे
  1. This figure has four symmetry operations : the identity operation, one twofold axis of rotation, and two nonequivalent mirror planes.
  2. The division operator reduces to the identity operation ( i . e ., field division is only defined for dividing by 1, and x / 1 = x ).
  3. C 1 is the trivial group containing only the identity operation, which occurs when the figure has no symmetry at all, for example the letter "'F " '.
  4. If we write " e " for " leave the blocks as they are " ( the identity operation ), then we can write the six permutations of the three blocks as follows:
  5. This expression of the identity operation is called a " representation " or a " resolution " of the identity ., This formal representation satisfies the basic property of the identity:
  6. D 1 is the 2-element group containing the identity operation and a single reflection, which occurs when the figure has only a single axis of bilateral symmetry, for example the letter "'A " '.
  7. But this definition is not strong enough & mdash; if the possible messages are 0 and 1, D = { 0, 1 } and H consists of the identity operation and " not ", H is universal.
  8. A vector space consists of a set of elements together with an addition and scalar multiplication operation satisfying certain properties generalizing the properties of the familiar real vector spaces; for the cycle space, the elements of the vector space are the Eulerian subgraphs, the addition operation is symmetric differencing, multiplication by the scalar 1 is the identity operation, and multiplication by the scalar 0 takes every element to the empty graph, which forms the additive identity element for the cycle space.


के आस-पास के शब्द

  1. identity of informant
  2. identity of property
  3. identity of the author
  4. identity of the parties
  5. identity of the trade mark
  6. identity permutation
  7. identity philosophy
  8. identity property of addition
  9. identity property of multiplication
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