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Multiple Interpretations of Matrix Multiplications

Say we are multiplying two matices A × B = C. Multiple ways to “interpret” this operation:

  • Row-wise approach: Ci = Ai × B. Rows of C are linear combinations of rows in B
  •  Column multiplied by rows: Note that a column vector multiplied by a row vector is a full matrix. Now, we can think of C as a sum of products between ith column of A and ith row of B!

I am unable to understand these two ways as mentioned in gibert strang book and video ? 

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Tesla! asked Oct 23, 2017
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How many n*n (0,1) matrix are invertable ?PS: original question in book is for 2*2