" he values of "log_((sqrt(2)-1))(5sqrt(2)-7)

The value of log_((sqrt(2)-1))(5sqrt(2)-7) is :

The value of log_((sqrt(2)-1))(5sqrt(2)-7) is :

The value of 2(log_(sqrt(2)+1)sqrt(3-2sqrt(2))+log_((2)/(sqrt(3+1)))(6sqrt(3)-10)) is

The value of log_(2)(sqrt(17+2sqrt(6))-sqrt(7-2sqrt(6))) is equal to

The value of 6+log_((3)/(2))((1)/(3sqrt(2))sqrt(4-(1)/(3sqrt(2))sqrt(4-(1)/(3sqrt(2))sqrt(4-(1)/(3sqrt(2))...cdots))))

(ii) log_(sqrt(5)+1)(6+2sqrt(5))

The value of log_(5)sqrt(5sqrt(5sqrt(5...^(@))))+log((1)/(2)+((1)/(2))^(2)+((1)/(2))^(3)+...oo) is ______.

The value of 6+ log_(3//2) (1/(3sqrt2)sqrt(4-1/(3sqrt2)sqrt(4-1/(3sqrt2)sqrt(4-1/(3sqrt2)...)))) is ________.

The value of 6+ log_(3//2) (1/(3sqrt2)sqrt(4-1/(3sqrt2)sqrt(4-1/(3sqrt2)sqrt(4-1/(3sqrt2)...)))) is ________.