If `(a-1/a)^2=3`, then `a^6+1/a^6=?`

If (x-1/x)^2=3 then the value of x^6+1/x^6 equals यदि (x-1/x)^2=3 तो x^6+1/x^6 का मान निकालें।

If (a-(1)/(a))^(2)=3 show that a^(6)+(1)/(a^(6))=110

2 1/7+3 6/7+5 1/6=

Evaluate : [ ( -1/3 )^2 times ( -1/3 )^3 ] ÷ [ ( -1/6 )^2 times ( -1/6 )^3 ]

2(1)/(7) + 3(6)/(7) + 5(1)/(6) = ?

Which of the following number is the greatest ? 2^(1/2), 3^(1/3), 4^(1/4), 6^(1/6

If bara,barb and barc are non-coplanar, then the value of bara.{(barbxxbarc)/(3barb.(barcxxbara))}-barb.{(barcxxbara)/(2barc(baraxxbarb))} is a) -1/2 b) -1/3 c) -1/6 d) 1/6

(x^(2)-1/(x^(2)))^(3)=x^(6)-1/(x^(6))+… . The missing part is