Let S be a subset of R5 which spans R5 Then S Must consist o

Let S be a subset of R^5 which spans R^5. Then S. Must consist of at least five vectors. Must be a basis for R^5. Must be linearly independent. Must have at most five vectors. Must have exactly five vectors.

Solution

answer is \" a \".

dimension of R⁵ is 5.so basis of R⁵ contains 5 vectors.now we knew that any spanning set of R⁵ must be reduced to a basis i.e basis contained in a spanning set.so spanning set must contain at least 5 vectors since basis has 5 vectors.