Bunuel
1) c =3, let's assume a=b, let a=b=5, in this case possible numbers are 553,535,355 sum of all these numbers is 1443, thus we can safely conclude that for all the values of a=b, greater than 5, the sum will be more than 1332, hence a, and b has to be less than 5. let's try a=b=4
possible values are 443,434,344 sum = 1221. since sum now is less than 1332, thus we can safely conclude for all values less than 4, sum will be less than 1332.
now since now value exist for the combination in which last digit is 3, and first two digit are equal we can safely conclude that a is not equal to B
A is sufficient
2) let's again assume a=b, let c=9 in this case possible values are 229, 292,922. now the sum of these numbers is 1443, which is greater than 1332, lets try c=8 in this case possible values are 228,282,822 now the sum of the numbers is 1332. which is a perfect match. now since we are getting both yes, and no as an answer thus B is not sufficient to answer this question.
Correct Answer should be A.