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

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

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

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

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

If z a complex number satisfying |z^(3)+z^(-3)|le2 , then the maximum possible value of |z+z^(-1)| is -

If the complex numbers z_(1) , z_(2) , z_(3) represents the vertices of an equilateral triangle such that |z_1| = |z_2| = |z_3| then

If the complex numbers z_(1),z_(2),z_(3) represents the vertices of an equilaterla triangle such that |z_(1)|=|z_(2)|=|z_(3)| , show that z_(1)+z_(2)+z_(3)=0

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