Question

determine if the geometric series converges or diverges. if it​ converges, find its sum 1 (9/10) (9/10)^2

Answer 1

The geometric series converges or diverges in [10].

If human beings or vehicles converge on an area, they pass closer to it from distinct guidelines. masses of tractors will converge on the capital. If roads or lines converge, they meet or join at a specific location.

"Converged" way that any small exchange in parameter values creates a curve that suits worse (better sum-of-squares). but in a few instances, it in reality can not converge on a high-quality match, and offers up the message 'no longer converged'. This takes place in two situations: • The model certainly doesn't fit the data thoroughly.

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The common ratio is to=9/10

As, n<l, it converges

Sum= 1/1-n  =1-3/10

= 10/1 = [10]

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