(5)/(6),1,1(1)/(6),...,3(1)/(3)

Which term of the AP (5)/(6),1,1(1)/(6),1(1)/(3),... is 3 ?

Simpilfy: 6(1)/(6)-5(1)/(5)+3(1)/(3)

5(1)/(6)-3(1)/(4)+3(1)/(3)+4

The greatest of the numbers 2(1)/(2),3^((1)/(3)),4^((1)/(4)),5^((1)/(5)),6^((1)/(6)) and 7^((1)/(7)) is

(2)/(3) -((1)/(2) -(1)/(3))/((1)/(2)+(1)/(3))xx3(1)/(3)+(5)/(6) =?

(3)/(4)(1+(1)/(3))(1+(2)/(3))(1-(2)/(5))(1+(6)/(7))(1-(12)/(13))=?(1)/(5)( b )(1)/(6)(c)(1)/(7) (d) None of these

1+((1)/(2)+(1)/(3))/((1)/(3)-(1)/(6))/2-((4)/(5)of(5)/(6))/((2)/(3))

The sum of the infinite series 1+(1)/(3)+(1.3)/(3.6)+(1.3.5)/(3.6.9)+(1.3.5.7)/(3.6.9.12)+... is equal to

The sum of the series: 1+(1)/(3)+(1.3)/(3.6)+(1.3.5)/(3.6.9)+(1.3.5.7)/(3.6.9.12+ ---- is

If z=(1)/(3)+(1.3)/(3.6)+(1.3.5)/(3.6.9)+.... then