Faye asks George to select a nonnegative integer less than 1000. Assuming that George selects this number completely at random, the probability that this number has at least one digit equal to 2 is

(a) 1 − (9∕10)3

(b) 1 − (8∕10)3

(c) 83∕103

(d) 93∕103

(e) 1 − (83 + 93)∕10.