ü ‚˙˙$˙˙rbĘ]V>`nÚxisˇC‰"7À“oRŞbinâDÓdeclžinfailfirst seconddivisorůdividendP remainderquotientíThefinalGCFGCF.resultsresults.,numberbywetryagnewfactorfactor.numf predecess demonstratedoldterml—. The Fibonacci Sequence and the Golden Ratio—2 Written by Michael L. Jones, M. S., Spring 2002—8 Suffolk County Community College, Brentwood, New York—N Plan of attack: The Fibonacci Sequence is: 1, 1, 2, 3, 5, 8, ..., where the—K first two terms are 1 and the third and successive terms are obtained byt—! adding the previous two terms.t—E As we go further along in the sequence, the ratio of a term to itss—D predecessor approaches the golden ratio, (1 + SQR(5))/2. This is— demonstrated in the program.osŁm9The Fibonacci Sequence and the Golden Ratio, (1+SQR(5))/2"–“d•m:"•d–d •m:"•d–d €d ‰d g gd eV˙˙h € ‰  g•m:"• •m/"• ‰•m="•  ‰•“m(GR=•ddOnd •m)"– ‰ €  ‰ gf˙˙ ˙˙˙˙˙˙˙˙$