let `n=sqrt(6+sqrt11)+sqrt(6-sqrt11)-sqrt22` then

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let n=sqrt(6+sqrt(11))+sqrt(6-sqrt(11))-sqrt(22) then

If x=sqrt(11)-sqrt(10),y=sqrt(12)-sqrt(11), then

sqrt(11+2sqrt18+2sqrt12+2sqrt6

If x=sqrt(7)-sqrt(5) and y=sqrt(13)-sqrt(11) then

(1)/(sqrt(6)+sqrt(5)-11)

sqrt(?)-11=sqrt(1764)

sqrt(?)-11=sqrt(1521)

Simplify (sqrt(11)+sqrt(8))(sqrt(11)-2sqrt(2))