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Write a program to compute the absolute and relative errors in Stirling' s approximation for n = 1,2,.. . , 10. Does the absolute error
Write a program to compute the absolute and relative errors in Stirling' s approximation for n = 1,2,.. . , 10. Does the absolute error grow or shrink as n increases? Does the relative error grow or shrink as n increases? Is the result affected when using double precision instead of single precision
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