Find the number of subsets of S which are also subsets of A. (d) Find the number of subsets B such that B ⊆ S and A ⊆ B. (e) Find the number of subsets B such that B ⊆ S and |A − B| = 0. (f) Find the number of subsets B such that B ⊆ S and |B − A| = 0. (g) Find all subsets B such that B ⊆ S and |A∆B| = 0. List all such subsets. (h) Find the number of subsets B such that B ⊆ S and |A − B| = 1. (i) Find the number of subsets B such that B ⊆ S and |B − A| = 1.

Data for the height of a model rocket launch in the air over time are shown in the table. darryl predicted that the height of the rocket at 8 seconds would be about 93 meters. did darryl make a good prediction? yes, the data are best modeled by a quadratic function. the value of the function at 8 seconds is about 93 meters. yes, the data are best modeled by a linear function. the first differences are constant, so about 93 meters at 8 seconds is reasonable. no, the data are exponential. a better prediction is 150 meters. no, the data are best modeled by a cubic function. a better prediction is 100 meters.