Math, asked by nitin51, 1 year ago

for what value of n are the nth terms of the sequences5,10,20... and 1280,640,,320....equal

Answers

Answered by Abhigna14
2
In the first sequence each number is multiplied by 2 and in the second sequence each number is divided by 2. So, in the first sequence we get 5, 10, 20, 40, 80, ... and in the second sequence we get 1280, 640, 320, 160, 80,... So in the both sequences the 5th term is equal. So, the value of n=5.
Answered by manjuthalor9876
0

Answer:

solution

Step-by-step explanation:

G.P is given

a,ar,ar^2,------- ,ar^n-1

In the sequence 5,10,20,40,------

first term (a) =5

common ratio (r) = 10/5 = 2

equate the term to be found with the n,nth term

ar^n-1 = 1280

5×2^n-1= 1280

2^n-1 =256

n-1=8

n=9

9th term is equal

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