(1)/(2+(1)/(3+(1)/(1+(1)/(4))))

The sum of the first 35 terms of the series (1)/(2) + (1)/(3) -(1)/(4) -(1)/(2) -(1)/(3) +(1)/(4) +(1)/(2) + (1)/(3) -(1)/(4)

Write the following sets in the set builder form : A= {1, (1)/(2), (1)/(3), (1)/(4), (1)/(5),"………."}

The simplest value of ((1+(1)/(2))(1+(1)/(3))(1+(1)/(4))....(1+(1)/(50)))/((1-(1)/(2))(1-(1)/(3))(1-(1)/(4)).....(1-(1)/(50))) is

(1-(1)/(2))(1-(1)/(3))(1-(1)/(4))(1-(1)/(5)).......(1-(1)/(m))=?

(1-(1)/(2))(1-(1)/(3))(1-(1)/(4))......*(1-(1)/(n+1))

The value of (1+(1)/(2))(1+(1)/(3))(1+(1)/(4))......(1+(1)/(150)) is

The product of the 9 fractions (1-(1)/(2))(1-(1)/(3))(1-(1)/(4))dots(1-(1)/(10))=