" The roots of "(2-2i)^(1/3)" are "

If omega!=1 is a cube root of unity,then roots of (x-2i)^(3)+i=0

If one root of x^(2)-(3+2i)x+(1+3i)-0 is 1+i then the other root is

If one root of x^(2)-(3+2i)x+(1+3i)=0 is 1+i then the other root is

If one root of x^(2)-(3+2i)x+(1+3i)=0 is 1+i then the other root is A) 1-i B) 2+i C) 3+i D) 1+3i

Assertion (A) : If one root of x^(2)- (3+2i)x+ (1 + 3i) = 0 is 2+ i then the other root is 2-i Reason (R) : Imaginary roots (if occur) of a quadratic equation occurs in conjugate pairs only if the coefficients Q.E. are all real.

The square roots of - 2 + 2 sqrt(3)i are :

The square roots of - 2 + 2 sqrt(3)i are :

The roots of x^(4) + 4x^(3) + 5x^(2) + 2x - 2 = 0 one root being -1 + i are