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Question #6464

if A is an ideal set, prove that the average size of an element of A is at most n/2, by using local LYM inequality.

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**1.**Prove that p ↔ q is logically equivalent to ¬p ↔ ¬q.**2.**the set of integers is infinite cylic group under adition but wht is the procedure to find order of**3.**make up a set of at least twelve numbers that has the following landmarks.minimum:50 median:54 maxi**4.**Define a set X recursively as follows: B. 4 is a member of X R. if x is a member of X then 3x + 24 i**5.**In how many ways can 12 identical action figures be given to five children if each child recieves at**6.**Solve the linear recurrence relation an=an+1+2n−2 for n=2,3,4,... if a0=1 and a1=3.**7.**How would you prove the statement: sqrt(5) / 5 ((1+sqrt(5))/2) - sqrt(5)/5 ((1-sqrt(5))/2) by

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