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find limit of {pi^n / 5^n} n=1 , +infinite
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Actually, this is a continuous function.
\[\lim_{x \to + \infty} {\pi^n \over 5^{n}} = {} \]
Observe the graph, and tell me what \(f(x)\) approaches when \(x\) approaches infinity.
Wait, what is that \(n =1,+\infty\)?
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\[\lim_{n \to 0 } ({\pi \over 5})^n \]
it's sequences
It's a function, tiffany.
Where does the function approach?
Maybe it's a sequence. Can you just draw it out?
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