Devise a recursive algorithm to find a2n, where a is a

Chapter 6, Problem 24E

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Devise a recursive algorithm to find \(a^{2^{n}}\), where \(a\) is a real number and \(n\) is a positive integer. [Hint: Use the equality \(\left.a^{2^{n+1}}=\left(a^{2^{n}}\right)^{2} .\right]\)

Equation Transcription:

Text Transcription:

a^2n

a^2n-1=(a^2n)^2

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