2. prove the part of the theorem which lets w be any solution of ax=b, and defines vn =w-p. show that vn is a solution of ax = 0. this shows that every solution of ax = b has the form w=p+vn, with p a particular solution of ax=b and vh a solution of ax = 0. let w and p be solutions of ax = b. substitute for vn from the equation w=p+vh av=ac what theorem should be used next? o a. ax = xya1 + xza2 + + x, an ob. u +v=v+u c. aſcu) = c(au) od. a(u + v) = au +av use that theorem to change the right side of the equation found above. av. simplify the right side of the equation that was just found. avna so avna thus, vn is a solution of ax = 0.