XICOMOQ018 _ If z is a complex number, then which of the following is not true
If z is a complex number, then
If `z` is a complex number and `z=bar(z)`, then prove that `z` is a purely real number.
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Let \( \bar{z} \) denote the complex conjugate of a complex number \( z \). If \( z \) is a non-...
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If `Z^5` is a non-real complex number, then find the minimum value of `(Imz^5)/(Im^5z)`
If `z` is a complex number such that `|z| gt=2` then the minimum value of `|z+1/2|` is
Let S be the set of all complex numbers z satisfying |z2 + z + 1| = 1. Then which of the following
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If z is a complex number such that `|z|=4` and `arg(z) =(5pi)/6` then z is equal to
If z is a complex number such that |z| = 1 , prove that (z - 1)/(z + 1) is purely imaginary. 11th