![]() For example, suppose the common ratio is 9. ![]() Then each term is nine times the previous term. Each term is the product of the common ratio and the previous term. A recursive formula allows us to find any term of a geometric sequence by using the previous term. Each term is the product of the common ratio and the previous term. Using Recursive Formulas for Geometric Sequences. Geometric sequences follow a pattern of multiplying a fixed amount (not zero) from one term to the next.The number being multiplied each time is constant (always the same). ![]() And if you would like to see more MathSux content, please help support us by following ad subscribing to one of our platforms. Explicit Formulas for Geometric Sequences Using Recursive Formulas for Geometric Sequences. Still, got questions? No problem! Don’t hesitate to comment below or reach out via email. Using Recursive Formulas for Geometric Sequences. Personally, I recommend looking at the arithmetic sequence or geometric sequence posts next! Looking to learn more about sequences? You’ve come to the right place! Check out these sequence resources and posts below. Think you are ready to solve a recursive equation on your own?! Try finding the specific term in each given recursive function below: Practice Questions: Solutions: Related Posts:
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