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x_2=1/2(x_1+n/x_1) ; let x_1= 3/2 Rational approximations to square roots can be found using a formula discovered by the ancient bablonians. Let x_1 be the first rational approximation for sqrt(n).
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Then x_2 will be a better approximation for sqrt(n), and we can repeat the computation with x_2 replacing x_1. Starting with x_1, find the next two rational approximations for sqrt(2)
\[x_2=1/2(x_1+n/x_1)\]
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