If A(2+3i) and B(3 + 4i) are two vertices of a square ABCD(take in anticlockwise direction), Then find C and D.

If A(2+3i) and B(3+4i) are two vertices of a square ABCD (taken in anticlockwise order)in a complex plane, then the value of |Z_(3)|^(2)-|Z_(4)|^(2) (Where C is Z_(3) and D is Z_(4) ) is equal to

If A(2+3i) and B(3+4i) are two vertices of a square ABCD (taken in anticlockwise order)in a complex plane, then the value of |Z_(3)|^(2)-|Z_(4)|^(2) (Where C is Z_(3) and D is Z_(4) ) is equal to

If A(z_1),B(z_2),C(z_3) and D(z_4) be the vertices of the square ABCD then

Points A(5,3), B(-2,3) and D(5,-4) are three vertices of a square ABCD . Plot these points on a graph paper and hence , find the coordinate of the vertex C.

Points A(5,3),B(-2,3) and D(5,-4) are the vertices of a square ABCD. Plot these points a graph paper and hence find the coordination the vertex C.

Points A(5,3), B(-2,3) and D(5,-4) are three vertices of a square ABCD . Plot these points on a graph paper and hence , find the coordinate of the vertex C.

Points A (-3,-2), B (-6, a\C (-3,-4) and D (0, - 1) are the vertices of quadrilateral ABCD , find a if a is negative and AB = CD.

Let z_(1),z_(2),z_(3),z_(4) be the vertices A,B,C,D respectively of a square on the Argand diagramtaken in anticlockwise direction then prove that: 2z_(2)=(1+i)z_(1)+(1-i)z_(3)

Points A (-3, -2), B (-6, a), C (-3, -4) and D(0, -1) are thte vertices of quadrilateral ABCD, find a if 'a' is negative and AB = CD

The vertices of a square are z_1,z_2,z_3 and z_4 taken in the anticlockwise order, then z_3=