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What is the defining characteristic of a geometric series? Give an example....

Question

What is the defining characteristic of a geometric series? Give an example.

What is the defining characteristic of a geometric series? Give an example.



Answers

What is a geometric series?

However, one the question is, what is a geometric sequence? Geo metric secrets. So geometric sequence is such a kind of sequence in which the ratio between two consecutive number is saying and generally it is written as this a one comma, a one r A one are square a one, our cube and so on. As you can see that the ratio between these two numbers is our. If I do, I'd anyone are over anyone that is our. Similarly, the ratio between these two is our and these two is our. So, as you can see that the ratio between any two numbers heirs are. Now let's take a physical example. For example, too Goma for comma eight Common 16. So this is a geometric sequence. The ratio between this is, too. The issue between us is to their issue between this is too, and the next one should be 32. That issue between this will be two and so on as long as you want to take it, and that is a genetic sequence

In this problem, we're being asked to describe what a geometric sequences we'll remember. A sequence is a pattern numbers, so a geometric sequence has a specific pattern. So the way it's defined is that to get from one term to the next, you multiply by a constant. So one definition is to get from one term in the sequence to the next term. In the sequence in the sequence, yeah, you multiply by a constant by a constant value. So that's why one way you can describe what a geometric sequences, so it never worries. The following would be an example of geometric sequence. 1248 16, etcetera. Because to get from one term to the next, I'm multiplying by two, and this pattern would continue, so this would be an example of a geometric sequence

Okay. So geometric serious is just the sum of the of the terms in a geometric sequence. Jill Siris, This is some of a Jew sequence.


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