Math, asked by prernasinghmail1278, 1 month ago

the sum of two terms of an infinite geometric sequence is 2 and is term is equal to twice the sum of all terms following it find the cost of common ratio and the geometric sequence

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Answered by sainilavanya02
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Answer:

Step-bThen find the value of ( - 2) times the common ratio ? ... The sum of an infinite geometric progression is 2 and the sum of the geometric progression made from the cubes of this infinite series is ... Let the first term of the given G.P is 'a' and common ratio is 'r'. ... The (m+n)th and (m-n)th terms of a G.P are p and q respectively.y-step explanation:

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