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AAKASH SERIES-COMPLEX NUMBERS-EXERCISE -II
- If 1 , omega , omega^(2) are the cube roots of unity , then (x + y + z...
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- 4 + 5 ( - (1)/(2) + (isqrt3)/(2))^(334) + 3 ( - (1)/(2) + (isqrt3)/(2)...
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- If a = cos "" (4pi)/(3) + isin "" (4pi)/(3) then ((1 + a)/(2))^(3n) =
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- If omega is a cube root of unity , then |{:( 1 , omega , 2 omega^(2)...
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- If x^(2) + x + 1 =0 , then the value of (x + (1)/(x))^(2) + (x^(2) + ...
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- If 1 , omega , omega^(2) are the cube roots of unity , then the roots...
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- If omega is a complex cube root of unity , then the value of (a + b o...
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- If omega is a complex cube root unity then sin { (omega^(10) + omega^(...
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- If z + (1)/(z) = -1 then z^(5) + (1)/(z^(5)) =
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- If (omega ne1) is a cube root of unity , then {:(1 , 1 + i+ omega^(2...
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- If n (ne 3) is an integer and z = -1 + isqrt3 , then z^(2n) + 2^(n) ,...
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- If |(z - 4bari)/(z-2)| = 2 then the locus of z is
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- The locus of the point z=x+iy satisfying |(z-2i)/(z+2i)|=1 is
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- If |z| = sqrt2 then the point given by "3 + 4z" lies on a circle whos...
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- The complex equation |z + 1- i| = |z + i-1| represents a
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- If z = x + iy is a complex numbers z for which |z +i//2|^(2) = |z - i/...
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- If |z + barz| + |z - barz| = 2 then z lies on
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- If |z^(2) - 1| = |z|^(2) + 1 , then z lies on
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- If omega is a complex cube root of unity , then sum(k = 1)^(6) ( omega...
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- If z(barz+3)=2 then the locus of z = x + iy is
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