The video tutorial demonstrates that matrix multiplication is not commutative by showing the results of multiplying two matrices, A and B, in different orders. The instructor first multiplies matrix A by matrix B and then matrix B by matrix A, highlighting the different results obtained. This difference in results proves that the order of multiplication affects the outcome, thus confirming that matrix multiplication is not commutative.

What is the main topic introduced at the beginning of the video?

• Matrix multiplication

• Matrix subtraction

• Matrix division

• Matrix addition

What is the first step in multiplying matrix A by matrix B?

• Dividing the matrices

• Multiplying row by column

• Subtracting the matrices

• Adding the matrices

Which operation is performed to calculate each element in the resulting matrix of A*B?

• Division

• Row by column multiplication

• Subtraction

• Addition

What is the result of multiplying matrix A by matrix B?

• A zero matrix

• A matrix with all elements equal

• A matrix with different elements

• An identity matrix

What is the first step in multiplying matrix B by matrix A?

• Adding the matrices

• Subtracting the matrices

• Multiplying row by column

• Dividing the matrices

Which operation is performed to calculate each element in the resulting matrix of B*A?

• Addition

• Subtraction

• Row by column multiplication

• Division

What is the result of multiplying matrix B by matrix A?

• A matrix with all elements equal

• A zero matrix

• An identity matrix

• A matrix with different elements

What is the conclusion drawn from comparing A*B and B*A?

• Matrix multiplication is distributive

• Matrix multiplication is associative

• Matrix multiplication is not commutative

• Matrix multiplication is commutative