A factory selling cell phones has a marginal cost function \[C(x)=0.02\cdot x^2-5\cdot x+330\]where, #x# is the number of cell phones made and #C# is the marginal costs in euros. The marginal costs represent the increase in costs for an extra unit made.

The marginal revenue function is given by \[R(x)=930-x\] where #x# is the number of cell phones sold and #R# is the marginal revenue in euros. The marginal revenue depicts the increase in revenue for an extra unit sold. The marginal revenue curve decreases because as a company increases the quantity of a product it sells, it typically has to lower the price in order to sell more units.

Calculate the area between the two graphs and #x=0#. Give your answer in two decimals precise.