Find two vectors v¯1 and v¯2 whose sum is 〈2,3〉, where v¯1 is
parallel to 〈−1,3〉...
Find two vectors v¯1 and v¯2 whose sum is 〈2,3〉, where v¯1 is
parallel to 〈−1,3〉 while v¯2 is perpendicular to 〈−1,3〉.
v¯1 = and
v¯2 =
Find two vectors v¯¯¯1 and v¯¯¯2 whose sum is 〈5,1〉, where v¯¯¯1
is parallel to 〈5,−1〉...
Find two vectors v¯¯¯1 and v¯¯¯2 whose sum is 〈5,1〉, where v¯¯¯1
is parallel to 〈5,−1〉 while v¯¯¯2 is perpendicular to 〈5,−1〉 .
v¯¯¯1 = and v¯¯¯2 =
If S is the set of vectors in R^4 (S= {v1, v2, v3, v4, v5})
where,...
If S is the set of vectors in R^4 (S= {v1, v2, v3, v4, v5})
where, v1 = (1,2,-1,1), v2 = (-3,0,-4,3), v3 = (2,1,1,-1), v4 =
(-3,3,-9,-6), v5 = (3,9,7,-6)
Find a subset of S that is a basis for the span(S).
consider the basis S={v1,v2} for R^2,where v1=(-2,1) and
v2=(1,3),and let T:R^2-R^3 be linear transformation such that...
consider the basis S={v1,v2} for R^2,where v1=(-2,1) and
v2=(1,3),and let T:R^2-R^3 be linear transformation such that
T(v1)=(-1,2,0) And T(v2)=(0,-3,5), find T(2,-3)
let v1=[1,0,10], v2=[0,1,0,1] and let W be the
subspace of R^4 spanned by v1 and v2....
let v1=[1,0,10], v2=[0,1,0,1] and let W be the
subspace of R^4 spanned by v1 and v2.
A. convert {v1,v2} into an orhonormal basis of W.
Basis =
B.find the projection of b=[-1,-2,-2,-1] onto W
C.find two linear independent vectors in R^4
perpendicular to W.
vectors =