If `a=sqrt3+iota`, then `a^3+iota=?`

sqrt(5+12 iota)

If z1=-3+5 iota and z2=5-3 iota and z is a complex number lying on the line segment joining zl & z2then arg z can be

Find the value of   ( iota^2 - iota ) times ( iota^2 + iota ) times ( iota^3 + iota ) is

bar(a)+2bar(b)+3bar(c)=bar(0) and bar(a)xxbar(b)+bar(b)xxbar(c)+bar(c)xxbar(a)=iota(bar(b)xxbar(c)), then iota=

The value of ((1+sqrt(3)iota)/(1-sqrt(3)iota))^(10)

Find sqrt(iota) times sqrt(-iota) is equal to

Find the value of   iota^6 + iota^7 + iota^8 + iota^9

If 8 iota z^(3)+12z^(2)-18z+27 iota=0 then: a.|z|=(3)/(2)b|z|=(2)/(3)c*|z|=1

If ( 1 - iota ) x + ( 1 + iota ) y = 1 - 3 iota , then ( x ,y ) is equal to ( a )   ( 2 , -1 )   ( b )   ( -2 , 1 )   ( c )  ( -2 , -1 )  ( d )  ( 2, 1 )

For all complex number z_(1),z_(2) satisfying |z_(1)|=12 and |z_(2)-3-4 iota|=5, then |z_(2)-iota z_(1)|