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.

What is the name used to describe a graph where for some value of x, there exists 2 or more different values of y?

Jessica and martha each have a bag of cookies with unequal quantities. they have 30 cookies total between the two of them. each of them ate 6 cookies from their bag. the product of the number of cookies left in each bag is not more than 80. how many more cookies will jessica have martha? if x represents the number of cookies jessica started with, complete the statements below.the inequality that describes the relationship between the number of cookies each one of them has is x^2 - x +224 > = 0.jessica has at least cookies more than martha.

Which representation has a constant of variation of -2.5