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Projection Formula

If |z-2-3i|+|...

Question

{ If }\vert z-2-3i\vert+\vert z+2-6i\vert=4,i=\sqrt{-1}, then }}{ locus of }z is

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| z | = 1

\frac{z_{1} - z_{3}}{z_{2} - z_{3}} = \frac{z - i}{z + i}

z_{1}, z_{2}, z_{3}

will be vertices of a

Q. If |z + 2i| = |z – 2i|, then the locus of z is ____________.

| z - 2 - 3 i | + | z + 2 - 6 i | = 4

i = \sqrt{- 1}

, then locus of

P (z)

| z - 2 - i | = | z | | sin (\frac{π}{4} - a r g z) |

, then locus of

z

z = x + i y, | z | = 1

ω = \frac{(1 - z)^{2}}{1 - z^{2}}

, then the locus of

ω

is equivalent to

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