If `log_(sqrt(x/2)) (log_9(sqrt(3)+sqrt(12)))=2,`

If log_(sqrt((pi)/(2)))(log_(9)(sqrt(3)+sqrt(12)))=2

log_(2)sqrt(x)+log_(2)sqrt(x)=4

log_(9)sqrt(3sqrt(3sqrt(3)))=

4^(5 log_(4sqrt(2)) (3-sqrt(6)) - 6 log_8(sqrt(3)-sqrt(2)))

If A=log_(sqrt(3))(sqrt(3sqrt(3sqrt(3sqrt(3)))))* then the value of log_(sqrt(2))(8A+1) is equal to

Find the sum of the squares of all the real solution of the equation 2log_((2+sqrt3)) (sqrt(x^2+1)+x)+log_((2-sqrt3)) (sqrt(x^2+1)-x)=3

Find the sum of the squares of all the real solution of the equation 2log_((2+sqrt3)) (sqrt(x^2+1)+x)+log_((2-sqrt3)) (sqrt(x^2+1)-x)=3

Find the sum of the squares of all the real solution of the equation 2log_((2+sqrt3)) (sqrt(x^2+1)+x)+log_((2-sqrt3)) (sqrt(x^2+1)-x)=3

log_((9)/(2))((9)/(sqrt(8)))