| • सदिश समष्टि का आधार | |
| basis: जड़ नींव बुनियाद | |
| of: स् का की पर बाबत | |
| a: एक कोई अ अंग्रेजी | |
| vector: वेक्टर निश्चित | |
| vector space: सदिश समष्टि | |
| space: अन्तरिक्ष अन्तर | |
basis of a vector space मीनिंग इन हिंदी
basis of a vector space उदाहरण वाक्य
उदाहरण वाक्य
अधिक: आगे- Conditions 1 3 imply that the subgroup,, is basis of a vector space or a free abelian group.
- Moreover, if one uses several of them to form the basis of a vector space, the system can be n-dimensional.
- Since there is no preferred way to choose an ordered basis of a vector space, a frame bundle lacks a canonical choice of identity cross-section.
- In this setting, a "'frame "'carries the geometric idea of a basis of a vector space over to other sorts of geometrical spaces ( Klein geometries ).
- In linear algebra, a "'frame "'of an inner product space is a generalization of a basis of a vector space to sets that may be linearly dependent.
- Given a basis of a vector space " V ", every element of " V " can be expressed uniquely as a linear combination of basis vectors, whose coefficients are referred to as vector "'coordinates "'or "'components " '.
- A "'Schauder basis "'or "'countable basis "'is similar to the usual ( Hamel ) basis of a vector space; the difference is that for Hamel bases we use linear combinations that are " finite " sums, while for Schauder bases they may be " infinite " sums.
