The sum of infinite terms of the geometric progression `(sqrt(2)+1)/(sqrt(2)-1),1/(2-sqrt(2)),1/2,...` is

sqrt(2)+(1)/(sqrt(2))+(1)/(2sqrt(2))+... to 8 terms

Find the sum to indicated number of terms in each of the geometric progressions in sqrt7, sqrt(21),sqrt7 , ........n terms

Find: the 10th term of the G.P. sqrt(2),1/(sqrt(2)),1/(2sqrt(2)),

Find the sum of the following geometric series: sqrt(2)+(1)/(sqrt(2))+(1)/(2sqrt(2))+rarr8 terms

Find the sum of 10 terms of the geometric progression : 1+sqrt(3)+3+3sqrt(3)+ . . . . . .. . . .. .

Find: the 10 th term of the G.P.sqrt(2),(1)/(sqrt(2)),(1)/(2sqrt(2))

Find the sum of the following geometric series: \ sqrt(2)+1/(sqrt(2))+1/(2sqrt(2))+ to\ 8\ t e r m s ;

Find the sum of the first n terms of the series 1/(sqrt(2) + sqrt(3)) + 1/(sqrt(3) + sqrt(4)) +...