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A geometric sequence has an initial value of 18 and a common ratio of 1/2.write a function to represent this sequence

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Answer:


a_n=18* ((1)/(2))^(n-1)

Explanation:

Given a geometric sequence has an initial value of 18 and a common ratio of 1:2. we have o write the function to represent this sequence.

⇒ a=18 and
r=(1)/(2)

The formula to find the nth term of sequence is


a_n=a* r^(n-1), where a is the first term and r is the common ratio.


a_n=18* ((1)/(2))^(n-1)

The above function represent the sequence that has an initial value of 18 and a common ratio of 1:2.

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