You are given a matrix A and you know that A $=$ XDX$,$ or$,$ equivalently, AX $=$ XD$,$ where $6133$ X $=13913861614007$ D $=090006$ Assuming a random starting vector, if you run normalized power iteration on A$,$ to what vector v does the process converge? Assume each iteration is normalized using the $1-$norm. vT$-[]?$ What vector V$1$ will normalized inverse iteration converge to when performed on A$?$ Assume each iteration is normalized using the $1-$norm. v$1=[]?$ What vector v$2$ will normalized shifted inverse iteration, with a shift of $5\mathrm{.}7,$ converge to when performed on A$?$ Assume each iteration is normalized using the $1-$norm. vt $=[]?$