Math, asked by CitrusTalk7280, 9 months ago

Find the 7th term of the geometric progression which begins 2 , -6 , 18

Answers

Answered by BrainlyPopularman
15

ANSWER :

7th term of G.P. = 1,458

EXPLANATION :

GIVEN :

A Geometrical progression 2 , -6 , 18.....

TO FIND :

7th term of the geometric progression.

SOLUTION :

According to the question –

=> A Geometrical progression 2 , -6 , 18.....

First term of G.P. = 2

Common ratio = (-6)/2 = -3

● (n+1)th term of G.P. = arⁿ

• Now put n = 6

7th term of G.P. = ar⁶

=> 7th term = (2)(-3)⁶

=> 7th term = (2)(729)

=> 7th term = 1,458

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