If `z+sqrt(2)|z+1|+i=0`, then z= (A) `2+i` (B) `2-i` (C) `-2-i` (D) `-2+i`

If z+sqrt(2)|z+1|+i=0, then z equals

If z+sqrt(2)|z+1|+i=0 and z=x+iy then

If |z|-z=3-2i, then z equals (A) 7/6+i, (B) -7/6+2i, (C) -5/6+2i, (D) 5/6+i

If z=2-i sqrt(3) then z^(4)-4z^(2)+8z+35 is (A) 6(B)0(C)1 (D) 2

If "|z-i|=1 &"Arg(z)=(pi)/(2)" then the "z" is (1) "-2i" (2) "0" (4) "2i"

The reflection of the complex number (2-i)/(3+i) , (where i=sqrt(-1) in the straight line z(1+i)= bar z (i-1) is (-1-i)/2 (b) (-1+i)/2 (i(i+1))/2 (d) (-1)/(1+i)

If z = (2-i)/(i) , then R e(z^(2)) + I m(z^(2)) is equal to a)1 b)-1 c)2 d)-2

If i z^3+z^2-z+i=0 , where i=sqrt(-1) , then |z| is equal to 1 (b) 1/2 (c) 1/4 (d) None of these

If i z^3+z^2-z+i=0 , where i=sqrt(-1) , then |z| is equal to 1 (b) 1/2 (c) 1/4 (d) None of these