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The geometric sequence shown can be represented by the function y = (1/2) ^ n where the domain of the function is

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The geometric sequence shown can be represented by the function y = (1/2) ^ n where-example-1

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Answer:

Correct Answer: D

Explanation:

Geometric Sequence

We can find each term of a geometric sequence if we have the general formula by replacing n for any integer number in the given domain. n must be an integer because it's the position where the term is located. For example,
a_2 is the term located in position 2, so n cannot be irrational or decimal. The sequence provided is


\displaystyle y=\left( (1)/(2) \right )^n

The variable n starts from 0 and has no limit, so the domain is a set of integers


\{0,1,2,3,4...\}


\boxed{\text{Correct Answer: D}}

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