This is a 3 part problem so I don't know whether I should post these separately or together for convenience. I can't figure how to do the first part anyhow. So for now I'll post the first part 1st.

6.6 Matrix multiplication plays an important role in a number of applications. Two matrices can only be multiplied if the number of columns of the first matrix is equal to the number of rows in the second. Lets assume we have an m n matrix A and we want to multiply it by an n p matrix B. We can express their product as an m p matrix denoted by AB (or A B). If we assign C = AB, and ci,j denotes the entry in C at position (i, j), then for each element i and j with 1 i m and 1 j p. Now we want to see if we can parallelize the computation of C. Assume that matrices are laid out in memory sequentially as follows: a1,1, a2,1, a3,1, a4,1, , etc.

6.6.1 [10] <6.5> Assume that we are going to compute C on both a single core shared memory machine and a 4-core shared-memory machine. Compute the speedup we would expect to obtain on the 4-core machine, ignoring any memory issues.