Let a, ar, ar2, ..... be an infinite G.P. If \[\sum\limits_{n = 0}^\infty {a{r^n} = 57} {\text{ }}

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Let a, ar, ar2, ..... be an infinite G.P. If Summationn=o to infinity ar^n =57 a + 18r is JEE Main

Let a, ar, ar^2,….. be an Infinite G.P. If Summation of ar^n=57 and Summation of a^3r^3n=9747, a+18r

Let a,ar,ar^2, be an infinite G P If ∑n=0∞ar^n=57 and ∑n=0∞a^3r^3n=9747, then a+18r is equal to ?

Q) Let a,ar,ar^2, ____ be an infinite G.P. If ∑129_(𝑛=0)^∞ ar^𝑛=57 and ∑129_(𝑛=0)^∞  𝑎^3 𝑟^3𝑛

Prove the Infinite Geometric Series Formula: Sum(ar^n) = a/(1 - r)

Infinite Geometric Series Sum

Let a,ar,ar²,...be an infinite G.P. If Σₙ₌₀ arⁿ = 57 and Σₙ₌₀ a³r³ⁿ=9747,then a+18r is equal to

Convergence and Divergence - Introduction to Series