1.
6(2) + 9(2) + 20(1) = 12 + 18 + 20 = 50 McNuggets
6(1) + 9(5) + 20(0) = 6 + 45 + 0 = 51 McNuggets
6(2) + 9(0) + 20(2) = 12 + 0 + 40 = 52 McNuggets
6(1) + 9(2) + 20(1) = 6 + 18 + 20 = 53 McNuggets
6(0) + 9(6) + 20(0) = 0 + 54 + 0 = 54 McNuggets
6(1) + 9(1) + 20(2) = 6 + 9 + 40 = 55 McNuggets
50 + 6 = 56 McNuggets
51 + 6 = 57 McNuggets
52 + 6 = 58 McNuggets
53 + 6 = 59 McNuggets
54 + 6 = 60 McNuggets
55 + 6 = 61 McNuggets
50 + 6 + 6 = 62 McNuggets
51 + 6 + 6 = 63 McNuggets
52 + 6 + 6 = 64 McNuggets
53 + 6 + 6 = 65 McNuggets
- Given package sizes of 6, 9, and 20 and the possibility of buying between 'x' and 'x+5' McNuggets at once, we can assume that any number of McNuggets larger than 'x' can be bought because 'x+6' McNuggets would simply be the original 'x' amount of McNuggets plus an extra box of six. From that we can figure out that 'x+7' McNuggets would be 'x+1' McNuggets plus an extra box of six, and so forth.