P(All Farmers) = (0.8)^3 = 0.512
P(2 Farmers, 1 Teacher) = (0.8)^2 * 0.02 = 0.0128
P(2 Teachers) = (0.02)^2 * 0.98 = .00039
P(At least 1 Farmer) = (0.8)(0.2)^2 + (0.8)^2 * (0.2) + (0.8)^3 = 0.672
P( Not Farmers and Not Teachers) = P(All Other) = (0.18)^3 = 0.0058
P(Less than 2 Farmers) = (0.8)(0.2)^2 + (0.2)^3 = 0.04