If A = (0, 1) n Q, then {x; x E (0, 1)} is the set of all cluster points of A. Select one: OTrue OFalse
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- For sets A, B ⊆ R, let A + B = {a + b | a ∈ A, b ∈ B}. For closed sets A, B ⊆ R, A + B is not necessarily closed. Show that this is true by finding an example of sets A and B such that the accumulation points of A + B are exactly Z, but (A + B) ∩ Z = ∅.Find values of z so that u is in the set MTwo lattice points (a,b) and (m,n) are mutually visible if and only if a−m and b−n are relatively prime