Let `A(z_1)` be the point of intersection of curves `arg(z-2 + i) = (3pi)/4 ) and arg (z+isqrt3)=pi/3, B(z_2)` be the point on the curve `arg (z+isqrt3)=pi/3`such that `|z_2-5|=3` is minimum and `C(z_2)` be the centre of circle `|z-5|=3`. The area of triangle ABC is equal to

Let A(z_(1)) be the point of intersection of curves arg(z-2+i)=(3 pi)/(4)) and arg(z+i sqrt(3))=(pi)/(3),B(z_(2)) be the point on the curve ar g(z+i sqrt(3))=(pi)/(3) such that |z_(2)-5|=3 is minimum and C(z_(2)) be the centre of circle |z-5|=3. The area of triangle ABC is equal to

Find the point of intersection of the curves arg(z-3i)=(3pi)/4 and arg(2z+1-2i)=pi/4.

Find the point of intersection of the curves arg(z-3i)=(3 pi)/(4) and arg (2z+1-2i)=pi/4

Find the point of intersection of the curves a r g(z-3i)=(3pi)/4 and arg(2z+1-2i)=pi//4.

Find the point of intersection of the curves a r g(z-3i)=(3pi)/4a n d arg(2z+1-2i)=pi//4.

Find the point of intersection of the curves a r g(z-3i)=(3pi)/4a n d arg(2z+1-2i)=pi//4.

Find the point of intersection of the curves a r g(z-3i)=(3pi)/4a n d arg(2z+1-2i)=pi//4.

Number of points of intersections of the curves Arg((z-1)/(z-3))=(pi)/(4) and Arg(z-2)=(3 pi)/(4) are

Number of points of intersections of the curves Arg((z-1)/(z-3))=(pi)/(4) and Arg(z-2)=(3 pi)/(4) are

Number of points of intersections of the curves Arg((z-1)/(z-3))=(pi)/(4) and Arg(z-2)=(3 pi)/(4) is/are