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(sqrt(2))/(2+sqrt(2))=?...

(sqrt(2))/(2+sqrt(2))=?

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(sqrt(2)+sqrt(2)-sqrt(2))/(sqrt(2))=?

The principal solution of sintheta=sqrt((1+sqrt(2))/(2sqrt(2))) is

(sqrt(2)+sqrt(2)+sqrt(2))/(sqrt(2))

( sqrt(2) + sqrt(2 )) / sqrt(2) = ?

[(2-sqrt(3))/(2sqrt(2))]/[(2+sqrt(3))/(2sqrt(2))]

(4+sqrt2)/(2+sqrt2)times(2-sqrt2)/(2-sqrt2)=?

(2+sqrt(2)+(1)/(2+sqrt(2))+(1)/(sqrt(2)-2)) simplifies to 2-sqrt(2)(b)2(c)2+sqrt(2)(d)2sqrt(2)

The expression ((sqrt(2))^(sqrt(2)))^(sqrt(2)) gives:

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

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