WebMar 19, 2024 · The sum of the first term of the GP and the last term of the GP is 66. we … WebJul 28, 2024 · Explanation: Suppose that the common ratio (cr) of the GP in question is r …
SOLUTION: In an increasing GP, the sum of the first and last term is 66 …
WebOct 13, 2014 · in an increasing GP , the sum of the first and the last term is 66 , the product of the second and the last but one term is 128 , and the sum of all the terms is 126. how many terms are there in the progression. Share with your friends 1 Follow 4 Priyanka Kedia, Meritnation Expert added an answer, on 15/10/14 WebArithmetic-Geometric Progression (AGP): This is a sequence in which each term consists of the product of an arithmetic progression and a geometric progression. In variables, it looks like. where a a is the initial term, d d is the common difference, and r r is the common ratio. General term of AGP: The n^ {\text {th}} nth term of the AGP is ... birmingham flag football
Sum To n Terms Of a GP - BYJU
WebJun 30, 2024 · in a G.P,the sum of the first and the last term is 66,the product of the second and last but one term is 128 and the sum of the terms is 126. [a] if an increasing G.P is considered ,then number of terms of the G.P.is ? [b] if decreasing G.P is considered then sum of infinite G.P is? [c] in any case diffference of greatest and least terms is ? WebJun 20, 2024 · n=6 terms (ii)sum of 'n' terms in GP is given by. S=a(r^n-1)/(r-1) S=3(2^6-1)/(2-1) S=3(64-1)/1. S=3(63) S=189. 3,6,12,24,48,96 are the numbers that are in GP. Advertisement Advertisement Ritiksuglan Ritiksuglan Answer: (i)given first term(a)=3. last term(T)=96. common ratio(r)=2. last term in GP is ar^(n-1),n is total number of … WebIf the number of terms in a GP is not finite, then the GP is called infinite GP. The formula to find the sum to infinity of the given GP is: S ∞ = ∑ n = 1 ∞ a r n − 1 = a 1 − r; − 1 < r < 1 Here, S∞ = Sum of infinite geometric progression a = First term of G.P. r = Common ratio of G.P. n = Number of terms danehill yellow facing brick