" If "z=(sqrt(3)+i)/(2)" then "(iz)^(59)=

If z=(sqrt(3)+i)/(2) the (iz)^(59)=

If z=6e^(i(pi)/(3)) then |e^(iz)=1

If z= re^(i theta)" then "|e^(iz)|=

if z = (sqrt 3 ) /(2) + (i)/(2) ( i=sqrt ( -1) ) , then ( 1 + iz + z^5 + iz^8)^9 is equal to:

if z = (sqrt 3 ) /(2) + (i)/(2) ( i=sqrt ( -1) ) , then ( 1 + iz + z^5 + iz^8)^9 is equal to:

If z = 2e^(i"" (pi)/(4)) then |e^(iz)| =

The point z_(1)=3+sqrt(3)i and z_(2)=2sqrt(3)+6i are given on la complex plane.The complex number lying on the bisector of the angel formed by the vectors z_(1)andz_(2) is z=((3+2sqrt(3)))/(2)+(sqrt(3)+2)/(2)iz=5+5iz=-1-i none of these

z = 6. e^(i (pi)/(3)) then |e^(iz)| =

If z_(1)=sqrt(3)-i, z_(2)=1+i sqrt(3) , then amp (z_(1)+z_(2))=