Determine the dimension of the vector space. M2,4
STEP 1:Determine the number of linearly independent vectors needed to span M2,4.
The basis for M2,4 has linearly independent vectors.
STEP 2:Using the result from Step 1, determine the dimension of M2,4.

a

The number of linearly independent vectors needed to span M2,4. N =8

b

The dimension of     is 8

Step-by-step explanation:

 From the question we are told that  

        The  vector space is an matrix

Now the number of linear linearly independent vectors needed to span M2,4.

is  evaluated as

this is due to the fact that each entry of the matrix is independent

Given that there are eight  independent  in the vector space the dimension of

  is 8

34

step-by-step explanation: