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Intersection of a Line and Finding Roots of a Parabola

Locus of the ...

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Locus of the point z satisfying the equation |iz - 1| + |z - i| = 2 is

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Locus of the point z satisfying the equation

| z - 1 | + | z - i | = \sqrt{2}

Q. Locus of the point z satisfying the equation |i z -1|+|z -i|=2 is

Q. The locus of the point

z = x + i y

satisfying the equation

∣ ∣ ∣ \frac{z - 1}{z + 1} ∣ ∣ ∣ = 1

z_{1}

z_{2}

two complex numbers satisfying the equation

∣ ∣ ∣ \frac{z_{1} + {i z}_{2}}{z_{1} {i z}_{2}} ∣ ∣ ∣ = 1

\frac{z_{1}}{z_{2}}

| \frac{1 - i z}{z - i} |

=1, Find the locus of z.

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Intersection of a Line and Finding Roots of a Parabola

Standard XII Mathematics

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