Answer:
Explanation:
Let A and B be a diagonal matrices.
C=AB is a diagonal matrix. With cii=(aii)(bii) entries.
Then, if D is a diagonal matrix we have:
D2 is a diagonal matrix with entries d2ii=(dii)(dii)=(dii)^2
D3 is a diagonal matrix with entries d3ii=(dii)(dii)(dii)=(dii)^3
....
Dk is a diagonal matrix with entries dkii=(dii)^k