A factory selling cell phones has a marginal cost function C(x)=0.01x2a^ˆ’3x+229\displaystyle {C}{\left({x}\right)}={0.01}{x}^{{2}}−{3}{x}+{229}, where x\displaystyle {x} represents the number of cell phones, and a marginal revenue function given by R(x)=429a^ˆ’2x\displaystyle {R}{\left({x}\right)}={429}−{2}{x}. Find the area between the graphs of these curves and x=0\displaystyle {x}={0}.



What does this area represent?