Let us show convergence of this algorithm. Let w∗ be the ultimate solution, and let rho = minj yj (w∗ ) T xj . 1. Show that (w(k) ) T w∗ ≥ krho. 2. Show kw(k)k 2 2 ≤ kR2 for R = maxj kxjk2, by proving that kw(k)k 2 2 ≤ kw(k−1)k 2 2 + kxjk 2 2 . 3. Using 1. and 2., prove that (w(k) ) T w∗ kw(k)k2 ≥ √ k rho R (15) Show that this further impl

to find the unit price, we must figure out the cost of one item (in this case one dish towel).   to do this, we divide the total price ($7.92) by the number of items bought (for this problem it is 8, because there are eight dish towels in one pack).  

$7.92/8 = $0.99

therefore, the unit price, or the price of one dish towel, is $0.99.

hope this !

b

step-by-step explanation: