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Which explains why the graphs of geometric sequences are a series of unconnected points rather than a smooth curve?


The range contains only natural numbers.


The domain contains only natural numbers

.

Exponential bases must be whole numbers.


Initial values must be whole numbers.

Verified Answer :

The correct answer is:


The domain contains only natural numbers
.


Explanation:


The domain of a geometric sequence is the set of term numbers. This is the position of each term in the sequence: first, second, third, etc.


Since the domain is the set of positions, there are no decimal or fraction numbers in the domain. There would be no "2 and a half" term; it goes from the second to third.


This means that the values between the terms of the sequence have no value, and the graph will not be connected.

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