PLEASE ANSWER THE QUESTION NO:5 NOT 3
5) If the answer to (3) is “yes” then you can quickly prove to a
skeptic that you are right: simply show them the subset, and ask
them to add up the numbers. How does this relate to the property of
a decision problem being in NP?
FOR REFERENCE PURPOSE :
3) Does the following set have a subset that adds up to 0? {20,
27, -3, -1, 2, 7, 13, -44, -3, -5, 4} Suggestion: There are 2048
subsets of this set and you cannot check them all by hand. Use the
Haskell Stdm library’s `powerset` function to get all subsets. Then
see if one of them satisfies the requirement that the sum of all
its elements is 0.
PLEASE ANSWER THE QUESTION NO:5 NOT 3 5) If the answer to (3) is “yes” then you can quickly prove to a skeptic that you
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PLEASE ANSWER THE QUESTION NO:5 NOT 3 5) If the answer to (3) is “yes” then you can quickly prove to a skeptic that you
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