[" If the circles "|z-1|=3" and "|z-z_(0)|=4" intersect "],[" orthogonally,then "]

If the circle |z-1|=3 and |z-z_(0)|=4 intersect orthogonally,then

Circles |z-1|=3,|z-z_(0)|=4 intersect orthogonally,then

Are the planes x+y-2z+4=0 and 3x+3y-6z+5=0 intersecting

If the tangents at z_(1) , z_(2) on the circle |z-z_(0)|=r intersect at z_(3) , then ((z_(3)-z_(1))(z_(0)-z_(2)))/((z_(0)-z_(1))(z_(3)-z_(2))) equals

If the tangents at z_(1) , z_(2) on the circle |z-z_(0)|=r intersect at z_(3) , then ((z_(3)-z_(1))(z_(0)-z_(2)))/((z_(0)-z_(1))(z_(3)-z_(2))) equals

If the tangents at z_(1) , z_(2) on the circle |z-z_(0)|=r intersect at z_(3) , then ((z_(3)-z_(1))(z_(0)-z_(2)))/((z_(0)-z_(1))(z_(3)-z_(2))) equals

If z_(1) lies on the circle |z|=3 and x+iy =z_(1) + (1)/(z_(1)) then locus of z is

If z_(1),z_(2),z_(3) are vertices of an equilateral triangle inscribed in the circle |z|=2 and if z_(1)=1+iota sqrt(3), then

If the equation |z-z_(1)|^(2)+|z-z_(2)|^(2)=k represents the equation of a circle,where z_(1)=2+3 iota,z_(2)=4+3t are the extremities of a diameter,then the value of k is