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Question 1
1 point
Which of the following must be true before two matrices 
A and 
B can be multiplied?
The number of rows in 
A= The number of rows in 
B
The number of columns in 
A= The number of rows in 
B
The number of rows in 
A= The number of columns in 
B
The number of columns in 
A= The number of columns in 
B

Question 11\newline11 point\newlineWhich of the following must be true before two matrices A A and B B can be multiplied?\newlineThe number of rows in A= A= The number of rows in B B \newlineThe number of columns in A= A= The number of rows in B B \newlineThe number of rows in A= A= The number of columns in B B \newlineThe number of columns in A= A= The number of columns in B B

Full solution

Q. Question 11\newline11 point\newlineWhich of the following must be true before two matrices A A and B B can be multiplied?\newlineThe number of rows in A= A= The number of rows in B B \newlineThe number of columns in A= A= The number of rows in B B \newlineThe number of rows in A= A= The number of columns in B B \newlineThe number of columns in A= A= The number of columns in B B
  1. Check Compatibility: To multiply two matrices, the number of columns in the first matrix must match the number of rows in the second matrix.
  2. Match Columns and Rows: So, if we have matrix AA and matrix BB, we can multiply AA by BB if the number of columns in AA equals the number of rows in BB.
  3. Verify Statement: This means the correct statement is "The number of columns in AA equals the number of rows in BB."

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