1Let V, =xER-for each positive integer i. Find each of the following. (Enter your answers using interval notation.)(a)4i = 1(b) 4=i = 1(c) Are V,, V2 V3mutually disjoint? Whywhy not?1'O Yes, because the union of the sets V,, V2, V3 ... is empty.O Yes, because no two of the sets V,V2, V31have any elements in common....O Yes, because the intersection of the sets V,, V2, V1'is empty....O No, because no two of the sets V,, V,, V3 ... are disjoint.O No, because the sets V,, V2, V3.... are disjoint.(d)i = 1(e) nnV; =i = 1(f)UV, =i = 1(g) 0nv =i = 1

Since you have posted multipart question and i can answer three subparts at a time. So answering…

for each positive integer i. Find each of the following. (Enter your answers using interval notation.) (a) 4 = i = 1 (b) 4 i = 1 (c) Are V,, V21 V31 mutually disjoint? Why or why not? O Yes, because the union of the sets V,, V,, V3 ... is empty. O Yes, because no two of the sets V,, V,, V3, have any elements in common. O Yes, because the intersection of the sets V,, V,, V3, ... is empty. O No, because no two of the sets V,, V31 ... are disjoint. O No, because the sets V,, V2, V3. ... are disjoint.