if v is an element of vector subspace W (of vector space V), then every kv is an element of U which becomes a vector subspace of V. if u&v are vectors in vector space V, then au+bv is a linear combination of u&v and its vector space W (subspace of V) is its span. In other words, set of all linear combinations of a set of vectors is the span of those vectors span of null vector space = null vector if vector space V contains S, span of S is a subspace of V subspace S of vector space V is the spanning set of V if the span of S = linear combination of vectors in S = V
if v is an element of vector subspace W (of vector space V), then every kv is an element of U which becomes a vector subspace of V.
if u&v are vectors in vector space V, then au+bv is a linear combination of u&v and its vector space W (subspace of V) is its span. In other words, set of all linear combinations of a set of vectors is the span of those vectors
span of null vector space = null vector
if vector space V contains S, span of S is a subspace of V
subspace S of vector space V is the spanning set of V if the span of S = linear combination of vectors in S = V
Sir please can you provide pdfs
In the definition of span, Vi belongs to S not R
Examples should be little bit of more realistic sense , I mean with this set of examples we are not able to conclude today's class
Please provide notes
wow i absolutely got horrified seeing the pdf, thankfully its correct in the video, i wonder how a phrase got removed from the pdf
which pdf?
hey fellow redditor
0:13
4done✓
Provide pdf sir
Khud likh lo sir khud hi likh rahe hain aur kitna chahiye
archive.nptel.ac.in/content/storage2/courses/downloads_new/LectureNotes/111106135/111106135.zip
@@snehangshuroythanks