Let f(x) be a real valued function defined for all real number x such that for some fixed real number a0, f(x+a) =1/2 + sqrt(f(x) – ((f(x)) 2 ) and 1/2

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Let f(x) be a real valued function defined for all real number x such that for some fixed real number a>0, f(x+a) =1/2 + sqrt(f(x) – ((f(x)) 2 ) and 1/2

Sai Ram · Answer

continuation of the question as I couldn't find a way to delete it or edit it … and 1/2

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Let f(x) be a real valued function defined for all real number x such that for some fixed real number a>0, f(x+a) =1/2 + sqrt(f(x) – ((f(x)) 2 ) and 1/2

Let f(x) be a real valued function defined for all real number x such that for some fixed real number a>0, f(x+a) =1/2 + sqrt(f(x) – ((f(x))²) and 1/2

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Let f(x) be a real valued function defined for all real number x such that for some fixed real number a>0, f(x+a) =1/2 + sqrt(f(x) – ((f(x)) 2 ) and 1/2

Let f(x) be a real valued function defined for all real number x such that for some fixed real number a>0, f(x+a) =1/2 + sqrt(f(x) – ((f(x))2) and 1/2

1 Answers

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Let f(x) be a real valued function defined for all real number x such that for some fixed real number a>0, f(x+a) =1/2 + sqrt(f(x) – ((f(x))²) and 1/2