[S_(1)={z in C:|z|<4},S_(2)={z in C:Im[(z-1+sqrt(3)i)/(1-sqrt(3)i)]>0}" and "],[s_(2):{z in C:Re z>0}]

Let S=S_(1)nn S_(2)nn S_(3), where s_(1)={z in C:|z| 0} and S_(3)={z in C:Re z>0

Let S=S_1 nn S_2 nn S_3 , where s_1={z in C :|z| 0} and S_3={z in C : Re z > 0}

Let S=S_1 nn S_2 nn S_3 , where s_1={z in C :|z| 0} and S_3={z in C : Re z > 0} Area of S=

Let S = S_(1) nnS_(2)nnS_(3) , where S_(1)={z "in" C":"|z| lt 4} , S_(2)={z " in" C":" Im[(z-1+sqrt(3)i)/(1-sqrt(3i))] gt 0 } and S_(3) = { z "in" C : Re z gt 0} underset(z in S)(min)|1-3i-z|=

Let S=S_1 cap S_2 cap S_3 where S_1={z in C:|z| lt 4"}",S_2={z in C: lm[(z-1+sqrt(3)i)/(1-sqrt(3)i)]gt0} and S_3:{z in : Re z lt 0 } Let z be any point in A cap B cap C The |z+1-i|^2+|z-5-i|^2 lies between

Let C be the set of all complex numbers. Let S_(i) = {z in C||z-3-2i|^(2)=8}, S_(2)= {z in C|Re (z) ge 5} and S_(3)= {z in C||z-bar(z)| ge 8} . Then the number of elements in S_(1) nn S_(2) nn S_(3) is equal to

S={z in C::|z-i|=|z+i|=|z-1|} ,then,"n(S)" is :