("io) Determine the number of terms in a G.P.if "a_(1)=3,a_(n)=96" and "S_(n)=

Determine the number of terms in a G.P.if a_(1)=3,a_(n)=96, and S_(n)=189.

Determine the number of terms in G.P. if a_1=3,a_n=96 and S_n=189 .

Determine the number of terms in G.P.(:a_(n):), if a_(1)=3,a_(n)=96 and S_(n)=189

Determine the number of terms in a G.P., if a_1=3,a_n=96 ,a n dS_n=189.

Determine the number of terms in a G.P., if a_1=3,a_n=96 ,a n dS_n=189.

The sum of terms of a G.P if a_(1)=3,a_(n)=96 and S_(n)=189 is

Determine the number of terms in G.P. >,ifa_1=3,a_n=96a n dS_n=189.

Determine the number of terms in G.P. >,ifa_1=3,a_n=96a n dS_n=189.

A sequence is called an A.P. if the difference of a term and the previous term is always same i.e. if a_(n+1)-a_(n) = constant (common difference) for all n in N . For an A.P. whose first term is 'a' and common difference is 'd' has its n^("th") term as t_(n)=a+(n-1)d Sum of n terms of an A.P. whose first is a, last term is I and common difference is d is S_(n)=(n)/(2)(2a+(n-1)d) =(n)/(2)(a+a+(n-1)d)=(n)/(2)(a+l) . If a_(1),a_(2),............,a_(n) are in G.P. then log_(a_(1))a,log_(a_(2))a,log_(a_(3))a,...log_(a_(n)) a are in