" The value of "z" is given by the following if "z^(z sqrt(z))=(z sqrt(z))^(z)

The value of z is given by the folowing if z^(z sqrt(z))=z sqrt(z)^(z)

int(dz)/(z sqrt(z^(2)-1))

lim_(z->-3)[(sqrt(z+6))/z ]

If |z-4/z|=2 then the greatest value of |z| is (A) sqrt(5)-1 (B) sqrt(5)+1 (C) sqrt(5) (D) 2

z is such that a r g ((z-3sqrt(3))/(z+3sqrt(3)))=pi/3 then locus z is

Find the value of each of the follow ing polynomials for the indicated value of variables. q(z)=5z^3-4z+sqrt2 at z=2

z_(1), z_(2) ,z_(3) are vertices of a triangle ABC having area Delta satisfies (z_(3)-z_(1))=(1-i sqrt(3))(z_(2)-z_(1)) and sqrt(3)|z_(2)-z_(3)|^(2)=k Delta then value of k^(2)=