Suppose that cnxn converges when x = -4 and diverges when x = 6. What can be said about the convergence or n = 0 divergence of the following series? (a) n=0 When compared to the original series, we see that x = here. Since the original series -Select- v for that particular value of x, we know that this series -Select-- ( b ) cnon n=0 When compared to the original series, we see that x - here. Since the original series -Select- |for that particular value of x, we know that this series -Select- (c ) _ cn ( - 2 ) n 1 =0 When compared to the original series, we see that x = here. Since the original series -Select- v for that particular value of x, we know that this series Select- (d) E ( - 1) " cnn n =0 When compared to the original series, we see that x = here. Since the original series -Select- v for that particular value of x, we know that this series --Select