29,99 €
inkl. MwSt.
Versandkostenfrei*
Versandfertig in 1-2 Wochen
payback
15 °P sammeln
  • Broschiertes Buch

NIKHIL-ANKITA Theorem: Number cannot be certain it is always uncertain. Ranchi-834001. All protocols are valid. Statement - A number should always be represented as: A+-Ni , where A is magnitude of real part, N is magnitude of imaginary part, i is the imaginary iota symbol. The angle Tan^-1(N/A) is calculated with sign to obtain phase. There is always a tendency towards the number 0 +- 0i i.e. neither leading nor lagging phase. It is not possible to convert all Imaginary part of a number into real number. A conversion always occurs between A to N vice versa i.e. N to A.

Produktbeschreibung
NIKHIL-ANKITA Theorem: Number cannot be certain it is always uncertain. Ranchi-834001. All protocols are valid. Statement - A number should always be represented as: A+-Ni , where A is magnitude of real part, N is magnitude of imaginary part, i is the imaginary iota symbol. The angle Tan^-1(N/A) is calculated with sign to obtain phase. There is always a tendency towards the number 0 +- 0i i.e. neither leading nor lagging phase. It is not possible to convert all Imaginary part of a number into real number. A conversion always occurs between A to N vice versa i.e. N to A.
Hinweis: Dieser Artikel kann nur an eine deutsche Lieferadresse ausgeliefert werden.
Autorenporträt
Author: Nikhil Ankita(M.Tech.) Material Science & Nanotechnology , NIT Kurukshetra, India.