Let S and T be two disjoint subsets of size n > 1 of a finite universe U. Suppose we select a random subset R ⊆ U by independently including each element of U with probability p. We say that the sample is good if it contains an element of T but no element of S. Show that when p = 1/n, the probability our sample is good is larger than some positive constant (independent of n). You may use the fact that for all x, n ∈ R such that n ≥ 1 and |x| ≤ n,

aloha~! my name is zalgo and i am here to you out on this amazing day. to answer your question, yes, nonzero numbers can have a greatest common factor and that would be 1. still don't get it? let me considering every number is divisible by 1 and hence every number has 1 as a factor of theirs. so, if 2 nonzero numbers didn't share any gcf (greatest common factor), they would still have a factor in common and that would be 1.

i hope that this ! : p

"stay and stay proud! " - zalgo

(by the way, do you mind marking me as brainliest? i'd greatly appreciate it! mahalo! x3)

step-by-step explanation: hi!