Compute 2A31_{12} + E2_{12}. Give your answer as a base 12 integer.
A = 10 B = 11
E = 14
2 (12)^3 + 10 (12)^2 + 3( 12 ) + 1 = 4933
14 * 12 + 2 = 169
4933 + 169 = 5102
5102 / 12 = 425 R 2
425 / 12 = 35 R 5
35 /12 = 2 R 11
2/12 = 0 R 2
2B5212
+872 
