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Create a purely functional Racket function log2 to approximate log2(x) using the first n terms of the infinite series for ln(x) lnx = loge (x)
Create a purely functional Racket function log2 to approximate log2(x) using the first n terms of the infinite series for ln(x)
lnx = loge (x) = 2[(x-1)/(x+1) +(1/3)((x-1)(x+1))^3 +(1/5)((x-1)(x-1)) +... ]
and
loga(x) = (logb(x))/(logb(a))
Your function should take two parameters, x and the number of terms to compute and it should display an error message if x 0.
I am totally lost! Help please!
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