In other words we start with an multiply by x add an-1


Evaluating a polynomial in x at a given value of x can be formulated as an accumulation. We evaluate the polynomial

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using a well-known algorithm called Horner's rule, which structures the computation as

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In other words, we start with an , multiply by x, add an-1, multiply by x, and so on, until we reach Fill in the following template to produce a procedure that evaluates a polynomial using Horner's rule. Assume that the coefficients of the polynomial are arranged in a sequence, from a0 through an .

define (horner-eval x coefficient-sequence) (accumulate (lambda (this-coeff higher-terms) )
coefficient-sequence))

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(horner-eval 2 (list 1 3 0 5 0 1)) \

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Basic Statistics: In other words we start with an multiply by x add an-1
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