2sqrt(2sqrt(2sqrt(2sqrt(2))))

The value of "log"_(sqrt(2)) sqrt(2sqrt(2sqrt(2sqrt(2)))) , is

The value of "log"_(sqrt(2)) sqrt(2sqrt(2sqrt(2sqrt(2)))) , is

sqrt(2+sqrt(2+sqrt(2+sqrt(2+sqrt(2+sqrt(2+sqrt(2)))))))L cos((pi)/(2^(m))) then m+L is equal to (A)10 - (B) 8 (C) 3 (D) 4

sqrt(2+sqrt(2+sqrt(2+sqrt(2+sqrt(2)))))=

sqrt(2+sqrt(3))*sqrt(2+sqrt(2+sqrt(3)))*sqrt(2+sqrt(2+sqrt(2+sqrt(3))))sqrt(2-sqrt(2+sqrt(2+sqrt(3)))) is equal to a.1b.2c.4dsqrt(6)

sqrt(2+sqrt(2+ sqrt(2+ sqrt(2+sqrt(2)....))))

Prove using induction or otherwise that 2 cos (theta)/(2^(n))=sqrt(2+sqrt(2+sqrt(2…sqrt(2+2cos theta)))) where R.H.S contains n radical signs and 0 in (0, pi)

value of sqrt(2+sqrt(2+sqrt(2+sqrt(2+2cos16 theta)))) where 0