117980 Let the point \(P\) represent \(z=x+i y, x, y \in R\) in the argand plane. Let the curves \(C_1\) and \(C_2\) be the loci of \(P\) satisfying the conditions
(i) \(\frac{2 z+i}{z-2}\) is purely imaginary and
(ii) \(\operatorname{Arg}\left(\frac{z+i}{z+1}\right)=\frac{\pi}{2}\) respectively. Then the point of intersection of the curves \(C_1\) and \(\mathrm{C}_2\), other than the origin, is

117981 Area of the triangle formed by the complex numbers \(z\), iz and \(z+i z\) in the Argand diagram as vertices is

117982 The point \(\mathrm{z}\) moves on the Argand diagram such that \(|z-3 i|=2\), then its locus is

117983 Let \(A(3-i), B(2+i)\) be two points in the argand plane. If the point \(P\) represents the complex number \(z=x+i y\), which satisfies \(|z-3+i|=\mid z\) -2 - \(\mid\), then the locus of the point \(P\) is

117980 Let the point \(P\) represent \(z=x+i y, x, y \in R\) in the argand plane. Let the curves \(C_1\) and \(C_2\) be the loci of \(P\) satisfying the conditions
(i) \(\frac{2 z+i}{z-2}\) is purely imaginary and
(ii) \(\operatorname{Arg}\left(\frac{z+i}{z+1}\right)=\frac{\pi}{2}\) respectively. Then the point of intersection of the curves \(C_1\) and \(\mathrm{C}_2\), other than the origin, is

117981 Area of the triangle formed by the complex numbers \(z\), iz and \(z+i z\) in the Argand diagram as vertices is

117982 The point \(\mathrm{z}\) moves on the Argand diagram such that \(|z-3 i|=2\), then its locus is

117983 Let \(A(3-i), B(2+i)\) be two points in the argand plane. If the point \(P\) represents the complex number \(z=x+i y\), which satisfies \(|z-3+i|=\mid z\) -2 - \(\mid\), then the locus of the point \(P\) is

117980 Let the point \(P\) represent \(z=x+i y, x, y \in R\) in the argand plane. Let the curves \(C_1\) and \(C_2\) be the loci of \(P\) satisfying the conditions
(i) \(\frac{2 z+i}{z-2}\) is purely imaginary and
(ii) \(\operatorname{Arg}\left(\frac{z+i}{z+1}\right)=\frac{\pi}{2}\) respectively. Then the point of intersection of the curves \(C_1\) and \(\mathrm{C}_2\), other than the origin, is

117981 Area of the triangle formed by the complex numbers \(z\), iz and \(z+i z\) in the Argand diagram as vertices is

117982 The point \(\mathrm{z}\) moves on the Argand diagram such that \(|z-3 i|=2\), then its locus is

117983 Let \(A(3-i), B(2+i)\) be two points in the argand plane. If the point \(P\) represents the complex number \(z=x+i y\), which satisfies \(|z-3+i|=\mid z\) -2 - \(\mid\), then the locus of the point \(P\) is

117980 Let the point \(P\) represent \(z=x+i y, x, y \in R\) in the argand plane. Let the curves \(C_1\) and \(C_2\) be the loci of \(P\) satisfying the conditions
(i) \(\frac{2 z+i}{z-2}\) is purely imaginary and
(ii) \(\operatorname{Arg}\left(\frac{z+i}{z+1}\right)=\frac{\pi}{2}\) respectively. Then the point of intersection of the curves \(C_1\) and \(\mathrm{C}_2\), other than the origin, is

117981 Area of the triangle formed by the complex numbers \(z\), iz and \(z+i z\) in the Argand diagram as vertices is

117982 The point \(\mathrm{z}\) moves on the Argand diagram such that \(|z-3 i|=2\), then its locus is

117983 Let \(A(3-i), B(2+i)\) be two points in the argand plane. If the point \(P\) represents the complex number \(z=x+i y\), which satisfies \(|z-3+i|=\mid z\) -2 - \(\mid\), then the locus of the point \(P\) is