Mathematics, 22.05.2020 06:58 stephenandvicki
Consider a set A = {a1, . . . , an} and a collection B1, . . . , Bm of subsets of A (i. e. Bi β A for each i.) We say that a set H β A is a hitting set for the collection B1, . . . , Bm if H contains at least one element from each Bi - that is, if H T Bi is not empty for each i (so H hits all the sets Bi .) We now define the hitting set problem as follows. We are given a set A = {a1, . . . , an}, a collection B1, . . . , Bm of subsets of A, and a number k. We are asked: Is there a hitting set H β A for B1, . . . , Bm so that the size of H is at most k? Prove that hitting set is NP-complete.
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Ξabc is dilated by a scale factor of 3 with the origin as the center of dilation to form Ξ΄aβ²bβ²cβ². the slope of is -1.2. the length of is p units, the length of is q units, and the length of is r units. the slope of is . the length of is units.
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For the feasibility region shown below find the maximum value of the function p=3x+2y
Answers: 3
Consider a set A = {a1, . . . , an} and a collection B1, . . . , Bm of subsets of A (i. e. Bi β A fo...
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