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vectors
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properties
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addition
作者:
Soufiane Fardi
12 年以前
228
VM270-8298
The text outlines several fundamental properties of vectors and subspaces in linear algebra. It includes propositions that define the behavior of the zero vector, demonstrating that adding or scaling by zero yields zero.
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Chapter 1
Prop 1.9
V = U ⊕W if and only if V = U +W and U ∩W = {0}
Prop 1.8
(a) V = U1 + · · · + Un; (b) the only way to write 0 as a sum u1 + · · · + un, where each uj ∈ Uj , is by taking all the uj’s equal to 0.
Prop 1.7
U +W = {(x,y, 0) : x,y ∈ F}
Prop 1.6
v + (−1)v = 1v + (−1)v = 1 + (−1)v = 0v = 0
Prop 1.5
a0 = a(0 + 0) = a0 + a0
Prop 1.4
0v = (0 + 0)v = 0v + 0v
Prop 1.3
w=w+0=w+(v+w′)=(w+v)+w′ =0+w′ =w′
Prop 1.2
0′ = 0′ + 0 = 0