1+ 5] 5. In class we defined the Golden Mean to be = 2 (a). (2...

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1+ √5] 5. In class we defined the Golden Mean to be = 2 (a). (2 points) Find the complete continued fraction for p. Express your answer using the shorthand notation (b). (2 points) Find the first seven convergents of p. Write them as fractions in lowest terms. (c). (2 points) Do you notice anything about the values of these convergents? See if you can guess what the eighth, ninth, and tenth convergents are. 1+ √5] 5. In class we defined the Golden Mean to be = 2 (a). (2 points) Find the complete continued fraction for p. Express your answer using the shorthand notation (b). (2 points) Find the first seven convergents of p. Write them as fractions in lowest terms. (c). (2 points) Do you notice anything about the values of these convergents? See if you can guess what the eighth, ninth, and tenth convergents are.

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Steps Step 1 of 1 We can find the continued fraction of the Golden Mean y 1 Take the integer part of ... View the full answer