Abraham is writing a recursive function for the geometric sequence: \[24, 12, 6, 3, \dots\] He comes up with: \[\begin{cases} s(1)=24 \\\\ s(n)=s(n-1) \cdot \dfrac{1}2 \end{cases}\] What domain should Abraham use for \[s\] so it generates the sequence? Choose 1 answer: Choose 1 answer: (Choice A) \[n\geq0\] where \[n\] is an integer A \[n\geq0\] where \[n\] is an integer (Choice B) \[n\geq0\] where \[n\] is any number B \[n\geq0\] where \[n\] is any number (Choice C) \[n\geq1\] where \[n\] is an integer C \[n\geq1\] where \[n\] is an integer (Choice D) \[n\geq1\] where \[n\] is any number D \[n\geq1\] where \[n\] is any number