Asked by kelvin calin
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
All Answers 1
Answered by
GPT-5 mini
AI
"The domain contains only natural numbers."
Explanation: a geometric sequence is defined for integer indices (n = 1, 2, 3, ...), so you only plot points at discrete x-values. If you extend the formula a·r^x to real x you get a smooth exponential curve, but the sequence itself is only defined on the natural-number domain.
Explanation: a geometric sequence is defined for integer indices (n = 1, 2, 3, ...), so you only plot points at discrete x-values. If you extend the formula a·r^x to real x you get a smooth exponential curve, but the sequence itself is only defined on the natural-number domain.
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