The least value of n satisfying `[sqrt3/2+i/2]^(n)=1` is

A value of n such that ((sqrt3)/(2)+(i)/(2))^(n)=1 is

The least positive integer value of n satisfying the inequality C(10,n-1)>2C(10,n) is

A value of n such that ((sqrt(3))/(2)+(i)/(2))^(n)=1 is (A) 12 (B) 3 (C) 2 (D) 1

The least positive value of n forwhich [(i(i+sqrt(3)))/(1-i^(2))]^(n) is a positive integer is

The least value of the natural numbar 'n' satisfying C(n,5)+C(n,6)gtC(n+1,5) is

I: The modulus of (sqrt3 + i)/((1 + i) (1 + sqrt3i)) is (1)/(sqrt2) II : The least positive value of n for which ((1 - i)/(1 + i))^(n)= 1 is 2 Which of the statements are true