There are "12 choose 5" or 12C5 ways to select any 5 TV sets. From this number we must subtract: (1). the number of selections of 5 that contain no defective TV sets as well as (2). the number of selections of 5 that contain only 1 defective TV set. We calculate (1) and (2) (1). Choices of 5 with no defective TV sets: Since there are 12 sets and 3 are defective, there are 12-3 or 9 non-defective ones, so this is "9 choose 5", or 9C5. (2). Choices of 5 with 4 non-defective sets and 1 defective set: "9 choose 4" times "3 Choose 1" or (9C4)(3C1) Subtracting the number of choices of (1) and (2), which do not contain at least 2 defective TVs from the total number of choices of any 5 TVs, we have: 12C5 - 9C5 - (9C4)(3C1) 792 - 126 - (126)(3) = 288 That's the answer, 288. Edwin