20.
Let u, V, w be three non-zero vectors which are linearly independent, then
O u is linear combination of vand w
O vis linear combination of u and w
w is linear combination of u and v
O none of these
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Given : u, v, w be three non-zero vectors which are linearly independent,
To find : Correct option
u is linear combination of vand w
v is linear combination of u and w
w is linear combination of u and v
none of these
Solution:
u is linearly independent, hence it can not be linear combination
hence u is linear combination of v and w is FALSE
v is linearly independent, hence it can not be linear combination
hence v is linear combination of u and w is FALSE
w is linearly independent, hence it can not be linear combination
hence w is linear combination of u and v is FALSE
Hence none of these is correct option
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u, v, w be three non-zero vectors which are linearly independent
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