let V be a nonzero finite dimensional vector space over F and {v1,v2.....vn} be a basis of V over F. then, every subset of s over V containing M elements,mn is linearly dependent. prove it

Question

let V be a nonzero finite dimensional vector space over F and {v1,v2.....vn} be a basis of V over F. then, every subset of s over V containing M elements,m>n is linearly dependent. prove it

anonymous · Answer

it is true because basis of V consists of n elements(it is the maximal linearly independent set) and subset s of V consists of m elements which is greater than n ,,,,,,,so it is obviously linearly dependent set

anonymous · Answer

yes i know this statement but i need to prove how it become a linearly dependent once m>n