Let `b_1 > 1` for `i=1,2,......,101.` Suppose `log_eb_1,log_eb_10` are in Arithmetic progression `(A.P.)` with the common difference `log_e2.` suppose `a_1,a_2..........a_101` are in A.P. such `a_1=b_1 and a_51=b_51.` If `t=b_1+b_2+......+b_51 and s=a_1+a_2+......+a_51` then

Let b_(1)>1 for i=1,2,......,101. Suppose log_(e)b_(1),log_(e)b_(10) are in Arithmetic progression (A.P.) with the common difference log 2. suppose a_(1),a_(2).........a_(101) are in A.P.such a_(1)=b_(1) and a_(51)=b_(51). If t=b_(1)+b_(2)+.....+b_(51) and s=a_(1)+a_(2)+......+a_(51) then

Let b_i > 1 for i =1, 2,....,101. Suppose log_e b_1, log_e b_2,....,log_e b_101 are in Arithmetic Progression (A.P.) with the common difference log_e 2. Suppose a_1, a_2,...,a_101 are in A.P. such that a_1 = b_1 and a_51 = b_51. If t = b_1 + b_2+.....+b_51 and s = a_1+a_2+....+a_51 then

Let bi gt 1 for i = 1, 2, ...., 101 . Suppose log_e b_1, log_e b_2, ...., log_e b_101 are in Arithmetic Progression (A.P.) with the common difference log_e 2 . Suppose a_1, a_2, ....., a_101 are in A.P. such that a_1 = b_1 and a_51 = b_51 . If t = b_1 + b_2 + .... + b_51 and s = a_1 + a_2 + .... + a_51 , then .

Let b_(i)gt1" for "i=1,2,"......",101 . Suppose log_(e)b_(1),log_(e)b_(2),log_(e)b_(3),"........"log_(e)b_(101) are in Arithmetic Progression (AP) with the common difference log_(e)2 . Suppose a_(1),a_(2),a_(3),"........"a_(101) are in AP. Such that, a_(1)=b_(1) and a_(51)=b_(51) . If t=b_(1)+b_(2)+"........."+b_(51)" and " s=a_(1)+a_(2)+"........."+a_(51) , then

If a_1, a_2, a_3 ,........ are in A.P. such that a_1 + a_5 + a_10 + a_15 + a_20 + a_24 = 225 , then a_1 + a_2+ a_3 + ......+ a_23 +a_24 is equal to

Let a_1,a_2," ..."a_10 be a G.P. If a_3/a_1=25," then "a_9/a_5 equals