`1+(1)/(1+(1)/(1+(1)/(9)))=`

The value of: [(5/7 " of " 1 (3)/(8) " of " 6/7)] div [1-(1)/(7) xx ( 5/12 +(1)/(3)) ] xx ((1)/(7) -(1)/(9))/((1)/(7) +(1)/(9))

If quad lim_(n rarr oo)(1-(1)/(4))(1-(1)/(9))(1-(1)/(16))...(1-(1)/(n^(2)));n>=1 then (1)/(P) is equal to

If ax^(10)=by^(10)=cz^(10) and (1)/(x)+(1)/(y)+(1)/(z)=1 then prove that (ax^(9)+by^(9)+cz^(9))^(1/10)=a^(1/10)+b^(1/10)+c^(1/10)

(1)/(3)-(1)/(2).(1)/(9)+(1)/(3).(1)/(27)-(1)/(4).(1)/(81)+….oo=

(1)/(3)-(1)/(2).(1)/(9)+(1)/(3).(1)/(27)-(1)/(4).(1)/(81)+….oo=

Prove that . (sin ((1)/(10))/((1)/(10)))gt ((sin ((1)/(9)))/((1)/(9))).

(1)/(7)+(1)/(8)+(1)/(9)+(1)/(10)lt(1)/(8)-(1)/(9)+(1)/(10)+(1)/(n) For the above inequality. What is the greatest possible positive integer value of n?

(1) / (2x-3) + (1) / (x-5) = 1 (1) / (9)