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We will now measure how large k needs to be in the bakhshali function to provide a good approximation of the square root. You will

"We will now measure how large k needs to be in the bakhshali function to provide a good approximation of the square root. You will write a SCHEME function (terms-needed-b x tol) that will evaluate to the number of terms in the infinite sum needed to be within tol, that is, the smallest k such that the difference between x and (square (bakhshali x k)) is less than tol."

This is a follow-up prompt. Earlier, I had to write a recursive Scheme program that found square root estimates using the bakhshali method.

My response to the prompt is below. As far as I and those I've asked can tell, it should work. However, it does not. Why does it not work?

(define (terms-needed-b x tol) (define (square n) (* n n) ) (define (firstv x tol k) (if (>= tol (abs (- x (square (bakhshali x k))))) k (firstv x tol (+ k 1)) ) ) (firstv x tol 0) )

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