Suppose that $$\frac{2}{(1 - x^3)} = \sum_{n=0}^\infty c_n x^n$$
Find the following coefficients of the power series.
$c_0 =$
$c_1 =$
$c_2 =$
$c_3 =$
$c_4 =$

Find the radius of convergence $R$ of the power series.
$R =$