Mathematics, 13.12.2019 04:31, michealjholley6211
Consider the problem of reasoning about the identity of a set from the size of its intersections with other sets. you are given a finite set u of size n, and a collection a1, . . , am of subsets of u. you are also given numbers c1, . . , cm. the question is:
1. does there exist a set x β u so that for each i = 1, 2, . . , m, the cardinality of x β© ai is equal to ci?
we will call this an instance of the intersection inference problem, with input u, {ai}, and {ci}.
2. prove that intersection inference is np-complete.
Answers: 1
Mathematics, 21.06.2019 17:30, rjsimpson73
Ined this is due tomorrow and i dont know the answer can you find all the exponents
Answers: 1
Mathematics, 21.06.2019 19:00, thegreentnt5025
1. which of the following algebraic equations is equivalent to ? x^n = a a^n = x a^x = n x^a = n 2. 16^1/4= 1/2 2 4 3. (-36)^1/2= -6 1/6 no real number 4. 8^2/3= 4 8 16β2 )^5/2= 7,776 1/7,776 no real number 6. m ^ the square root of a^2m simplified is: 7. the square root of 3^3 times the square root of 2 simplified and in radical form is:
Answers: 2
Mathematics, 21.06.2019 19:50, nawafcanada
On a piece of paper graft y+2> -3x-3 then determine which answer matches the graph you drew
Answers: 2
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