How to find the sum of this Geometric series | Math tricks | YouTube Shorts

Find the sum of the geometric series 3+6+12+...+1536 .

The sum of an infinite geometric series is 2 and the sum of the geometric series made from the cubes of this infinite series is 24. Then the series is:

The sum of the first four terms of a geometric series is 520. The sum of the first five terms is 844. The sum of the first six terms is 1330. (a) Find the common ratio of the geometric progression.(b) Find the sum of the first two terms.

The sum of first two terms of an infinite geometric series is 15 and each term is equal to the sum of all the terms following it, find the series.

The sum of an infinite geometric series is 15 and the sum of the squares of these terms is 45.Find the series.

The sum of the terms of an infinite geometric progression is 3 and the sum of the squares of the terms is 81. Find the first term of the series.

The sum of an infinite geometric series is 6 and the sum of its first two terms is (9)/(2); find its common ratio.

The sum of an infinite geometric series is 2 and the sum of the squares of its tems is (4)/(3) Find the G.P.

Find the sum of first n terms and the sum of first 5 terms of the geometric series 1+(2)/(3)+

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