How do I show: Given we let A=: |1 1| |1 0| That: A^n is equal to the matrix: |fn+1 fn| |fn fn-1| for whenever R is positive.
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Originally Posted by orendacl How do I show: Given we let A=: |1 1| |1 0| That: A^n is equal to the matrix: |fn+1 fn| |fn fn-1| for whenever R is positive. Hi Let Then Therefore The first and third relations give The second and fourth relations give Check the first terms of and to determine the index of f The third and fourth relations give the rest of the solution
I said that the relation for 3rd and 4th should be: cn+2 = cn+1+dn+1 = cn+1+bn I tried everything except I do not know what to do given the relations for the problem... Any follow up suggestions?
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