`sqrt(-1-sqrt(-1-sqrt(-1......oo)))` is equal to

sqrt(-1-sqrt(-1-sqrt(-1oo))) is equal to (where omega is the imaginary cube root of unity and i=sqrt(-1))

sqrt(-1-sqrt(-1-sqrt(-1oo))) is equal to (where omega is the imaginary cube root of unity and i=sqrt(-1))

the value of sqrt(-1-sqrt(-1-sqrt(-1-...............oo)))

the value of sqrt(-1-sqrt(-1-sqrt(-1-...............oo)))

Prove that x=sqrt(-1-sqrt(-1-sqrt(-1-...rarr oo)))=omega or omega^(2)

Show that sqrt([-1sqrt({-1-sqrt(-1+ ..."to"oo)})]) = omega, or omega^(2)

int((1+x)+sqrt(x)*sqrt(1+x))/(sqrt(x)+sqrt(1+x)))) dx is equal to

Sum of series of ^(cot^(-1)(5)/(sqrt(3))+cot^(-1)(9)/(sqrt(3))+cot^(-1)(15)/(sqrt(3))+cot^(-1)(23)/(sqrt(3))+......oo) is equal to