`log((1+isqrt3)/(1-isqrt3))`

4.The value of ((1+isqrt3)/(1-isqrt3))^6 + ((1-isqrt3)/(1+isqrt3))^6

4.The value of ((1+isqrt3)/(1-isqrt3))^6 + ((1-isqrt3)/(1+isqrt3))^6

The argument of ((1 - isqrt3))/((1+isqrt3)) is equal to

If ((1+isqrt3)/(1-isqrt3))^(n) is an integer, then n is

(sqrt3+i)/(-1-isqrt3)=?

The value of (1+isqrt(3))/(1-isqrt(3))^(6)+(1-isqrt(3))/(1+isqrt(3))^(6) is

The value of (1+isqrt(3))/(1-isqrt(3))^(6)+(1-isqrt(3))/(1+isqrt(3))^(6) is

The least positive integer n for which ((1+i sqrt3)/(1-isqrt3))^(n)=1, is

Statement - I : If a and b are positive real numbers then sqrt(-a) xx sqrt(-b) is equal to sqrt(ab) Statement - II : The argument of (1 + isqrt3)/(1 -isqrt3) is 120^(0)