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AAKASH SERIES-COMPLEX NUMBERS-EXERCISE -II
- Let the complex number z(1) , z(2) , z(3) be the vertices of an equila...
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- Log (log i) =
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- The value of i^(i^(-i…..oo)) = x + iy then x^(2) + y^(2) =
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- The real and imaginary parts of log (1 + i) =
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- (sin (log i^(i)))^3 + (cos (log i^(i)))^3 =
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- z = 6. e^(i (pi)/(3)) then |e^(iz)| =
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- tan{ilog((a-ib)/(a+ib))}=
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- The locus represented by |z-1|=|z+i| is
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- Let z = 1 - t + isqrt(t^(2) + t + 2) , where t is a real parameter . T...
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- In the Argand Diagram , all the complex numbers z satisfying |z - 4i| ...
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- The region of the argand plane defined by |z-i| + |z +i| le 4 is
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- If (z+2)/(z+6i) is purely real then the locus of z = x +iy is
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- If |z -1| lt 2 |z - 2| then the locus of z = x + iy is
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- If the imaginary part of (2z + 1)/(iz+ 1) is -2 , then the locus of th...
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- z = x + iy and w = (1 - iz)/(z-i) , then |w| = 1 implies in the comple...
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- If Amp ((z+2)/(z-4i))=pi/2 then the locus of z = x + iy is .
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- If Arg ((2 - z)/(2 + z)) = (pi)/(6) and z = x + iy , then the locus of...
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- If omega=z/(z-1/3i) and |omega|=1 then z lies on
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- The points in the set {zinC: Arg " ((z-2)/(Z-6i))=pi/2} lie on the cu...
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- Statement - I : If n = 4m + 3 , is integer then i^(n) is equal to -i ...
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