[" If "z" is a complex number then "|z+1|=sqrt(3)|z-2|],[" represents "]

If zis a complex number,then |3z-1|=3|z-2| represents

If |Z-2|=2|Z-1| , then the value of (Re(Z))/(|Z|^(2)) is (where Z is a complex number and Re(Z) represents the real part of Z)

If |Z-2|=2|Z-1| , then the value of (Re(Z))/(|Z|^(2)) is (where Z is a complex number and Re(Z) represents the real part of Z)

If |z + 1| = sqrt2 | z- 1| and z is a complex number , then the locus of z is

A point P which represents a complex number z, moves such that |z-z_(1)|= |z-z_(2)|, then the locus of P is-

Find the correct staements in the following? If P represents the complex number z and if |2z-1|=2|z| then the locus of z .

In the Argand plane ,the distinct roots of 1+z+z^(3)+z^(4)=0 (z is a complex number ) represent vertices of -

Let Z_(1) and z_(2) be two complex numbers with z_(1)!=z_(2) if |z_(1)|=sqrt(2), then |(z_(1)-bar(z)_(2))/(2-z_(1)z_(2))| equals

Represent the complex number z=1+i sqrt(3) in the polar form.