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Therefore, each $ a = 7k $, $ k = 1 $ to $ 100 $, gives a valid triangle.
Question: A palynologist observes that the number of pollen grains in successive layers of sediment follows a geometric sequence where the first term is $ 3 $ and the common ratio is a prime number. If the sum of the first $ 5 $ terms is divisible by $ 100 $, what is the smallest possible prime ratio?
Let the prime ratio be $ p $. The sum of the first 5 terms of a geometric sequence is:

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