Question 1 Let A=(−3−30−1), u=(3−1). m=2 and n=2 give the variable size of A. To demonstrate matrix times vector: (−3−30−1)(3−1)=((−3)⋅3+(−3)⋅(−1)0⋅3+(−1)⋅(−1))=(−61) (Note: I prefer ⋅ to × for multiplication, and didn't need any other simplification rules than brackets, so I did it this way rather than use the inbuilt simplify function.) For a general vector: (−3−30−1)(x1x2)=(−3x1−3x2−x2) Answer saved Not marked Feedback for . Show feedback.The feedback has changed.This feedback is based on your last submitted answer. Save your changed answer to get updated feedback. What do you want to do next? ⤺ Go back to the previous part There's nothing more to do from here. A general matrix of random size: (a11a12a21a22) With some unresolved calculations: (1+11+22+12+2) And the same thing resolved: (2334). You can see more complex things in the question called "Find matrix from entry formula ( WBQ 1.23 randomized size and formula)", which is in Chapter 1 Vectors and Matrices in Linear Algebra Y1. Answer saved Not marked Feedback for . Show feedback.The feedback has changed.This feedback is based on your last submitted answer. Save your changed answer to get updated feedback. What do you want to do next? ⤺ Go back to the previous part There's nothing more to do from here. Advice Not marked Total Not marked Move to the next questionTry another question like this oneReveal answers