000			01122nam a2200265Ia 4500
003			OSt
005			20250624115704.0
008			220926b |||||||| |||| 00| 0 eng d
020			_a0521 27286 6
037			_cReference
040			_aRTL _cRTL _beng
041			_2eng _aeng
084			_aB2 M4/SC _qRTL
100			_aBlyth, T S _9373911
245		0	_aMatrics and vector spaces
260			_aCambridge _bCambridge university press _c1984
300			_ax, 99 p.
490			_aAlbgebra through practices: A collection of problems in algebra with solutions _v2
520			_aMatrices and vector spaces are fundamental concepts in linear algebra. A vector space is a set of objects (vectors) that can be added together and multiplied by scalars, satisfying certain axioms. Matrices, which are rectangular arrays of numbers, can be used to represent linear transformations and systems of linear equations within vector spaces.
650			_2Matrices algebra
650			_aMathematics
700			_aRobertson, E F _9373912
942			_hB2 M4/SC _cREF _2CC _n0
999			_c693611 _d693611