Devise a recursive algorithm to find a^(2n), where a is a real numbe.pdf

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Devise a recursive algorithm to find a^(2n), where a is a real number and n is a positive integer. Hint: use the equality a^(2n+1)=(a^(2n))^2 Solution expressed in terms of n-1. a^(2n+1) = {[a^2(n-1)+1)]^2}/a..

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$Devise a recursive algorithm to find a^(2n), where a is a real number and n is a positive integer. Hint: use the equality a^(2n+1)=(a^(2n))^2 Solution expressed in terms of n-1. a^(2n+1) = {[a^2(n-1)+1)]^2}/a.$

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