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DIPTI PUBLICATION ( AP EAMET)-COMPLEX NUMBERS -EXERCISE 1
- The locus represented by |z-1|=|z+i| is
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- If a is real number such that |z-ai|=|z+ai| , then the locus of z is
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- In the Argand Diagrams , all the complex number z satisfying |z-4i|+|z...
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- The locus of z satisfying |z|+|z-1|= 3 is
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- If omega=z/(z-1/3i) and |omega|=1 then z lies on
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- The locus of the point z in the argrand plane for which |z+1|^2+|z-1|^...
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- The locus of z such that |z-1|^2+|z+1|^2=4 is a
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- If |z+i|^2-|z-i|^2=3 then the locus of z is
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- If z=x +iy is a complex number satisfying |z+i//2|^2=|z-i//2|^2 then ...
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- The points representing the complex numbers z for which |z+4|^2-|z-4|^...
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- The locus of the point representing the complex number z for which |z+...
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- If a complex number |z ^2-1|=|z|^2+1 , then z lies on :
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- If |z+barb|=|z-barz| , then the locus of z is
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- If |z+barz|+|z-barz|=2 , then z lies on
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- If a complex number |z ^2-1|=|z|^2+1 , then z lies on :
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- If amp (z-i) =pi//3 then the locus of z is
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- If amp (z-3) =pi//2 then the locus of z is
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- If the amplitude of z - 2 - 3i " is " pi//4 , then the locus of z = x ...
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- If Arg (3z-2i) = pi//2 then the locus of z = x +iy is
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- If Arg ((z+1)/(z-1))=pi/6 then the locus of z = x + iy is
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