Thread: Horner's Algorithm

  1. #1
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    Horner's Algorithm

    Hello,

    I am a college student, and I got a question wrong on the last test. I was wondering if anyone could give me the answer, as I am stumped and frustrated.

    HERE IT IS:

    Horner's Algo can be used to evaluate a polynomial at a point O(n) time.

    SEE ATTACHMENT (COULDN"T GET FORMATTING IN THIS WINDOW)
    MANY SUPER AND SUBSCRPITS

  2. #2
    Frequently Quite Prolix dwks's Avatar
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    (COULDN"T GET FORMATTING IN THIS WINDOW)
    That's what [code] [/code] tags are for.
    dwk

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  3. #3
    Frequently Quite Prolix dwks's Avatar
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    Code:
    double routineC(double coeffs[], int size, double x) {
          int I;  // intended to be i?
          double y = 0;
          for(i=0;i<=size;i++){  // i is undeclared
    	y += coeffs[i] * pow(x,i);
         }
    }
    dwk

    Seek and ye shall find. quaere et invenies.

    "Simplicity does not precede complexity, but follows it." -- Alan Perlis
    "Testing can only prove the presence of bugs, not their absence." -- Edsger Dijkstra
    "The only real mistake is the one from which we learn nothing." -- John Powell


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  4. #4
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    might want to return y after the for loop too.

  5. #5
    Frequently Quite Prolix dwks's Avatar
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    And come to think of it
    Code:
    for(i=0;i<=size;i++){
    you probably want < there, since you're using it to access the array.
    dwk

    Seek and ye shall find. quaere et invenies.

    "Simplicity does not precede complexity, but follows it." -- Alan Perlis
    "Testing can only prove the presence of bugs, not their absence." -- Edsger Dijkstra
    "The only real mistake is the one from which we learn nothing." -- John Powell


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  6. #6
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    Tru

    You are correct with your changes, sorry I guess I typed too fast...But it still leaves the rest of the problem.

  7. #7
    Frequently Quite Prolix dwks's Avatar
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    The rest of the problem? You mean the code that you haven't written yet?
    dwk

    Seek and ye shall find. quaere et invenies.

    "Simplicity does not precede complexity, but follows it." -- Alan Perlis
    "Testing can only prove the presence of bugs, not their absence." -- Edsger Dijkstra
    "The only real mistake is the one from which we learn nothing." -- John Powell


    Other boards: DaniWeb, TPS
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  8. #8
    aoeuhtns
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    That's not Horner's algorithm. This is.

    Code:
    double horners(double * poly, int size, double x) {
    	double ret = 0.0;
    
    	double * end = poly + size;
    
    	while (poly != end) {
    		ret *= x;
    		ret += *poly;
    		++poly;
    	}
    
    	return ret;
    }

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