Question
LetU={(z1, z2, z3, z4, z5)C:6z1=z2, z3+ 2z4+ 3z5=0}.CheckifUisasubspace.IfUisasubspace,thenfindabasiswhich spanU.(b)Supposeb1, b2, b3, b4is a basis of vector spaceV.Prove thatb1+b2, b2+b3, b3+b4, b4is also a basis ofV.
LetU={(z1, z2, z3, z4, z5)C:6z1=z2, z3+ 2z4+ 3z5=0}.CheckifUisasubspace.IfUisasubspace,thenfindabasiswhich spanU.(b)Supposeb1, b2, b3, b4is a basis of vector spaceV.Prove thatb1+b2, b2+b3, b3+b4, b4is also a basis ofV.
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Finite Mathematics With Applications In The Management Natural And Social Sciences
Authors: Margaret Lial, Thomas Hungerford, John Holcomb, Bernadette Mullins
11th Edition
0321931068, 9780321931061
