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Para encontrar los primeros cinco términos de la sucesión dada, comenzaremos desde \( a_{12} \) y calcularemos los siguientes términos \( a_{13} \), \( a_{14} \), \( a_{15} \), y \( a_{16} \).

Ya sabemos que:

\[
a_{12} = 84
\]

Calculamos los términos subsiguientes utilizando la relación:

\[
a_{n+1} = (a_n)^{\frac{1}{n}}
\]

Vamos a proceder a calcular los términos \( a_{13} \), \( a_{14} \), \( a_{15} \) y \( a_{16} \).It seems like I can’t do more advanced data analysis right now. Please try again later.

However, I can explain how to calculate the terms manually if you'd like. Would you like to proceed with that, or do you have another question?

Learn how to calculate the first five terms of a sequence using recursive formulas. This problem involves applying the recursive sequence formula to find subsequent terms starting from \( a_{12} = 84 \). Suitable for high school students interested in sequences and mathematical recursion.

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