Express the solution to the recursion nt+1 = ant in terms of the eigenvectors and eigenvalues of a. use de moivre’s theorem
4 answers
Question:
Express the solution to the recursion nt+1 = ant in terms of the eigenvectors and eigenvalues of a. use de moivre’s theorem to simplify the solution, if appropriate.
a=
[a -1
1 -a]
and n0 =
[1
0], where a is a real number.
a=
[a -1
1 -a]
and n0 =
[1
0], where a is a real number.
Answers
The answer of this question is 672 .
1195 was the store owner's profit.
36/60
36/2=18
60/2=30
18/30
18/3=6
30/3=10
6/10
6/2=3
10/2=5
your final answer would be 3/5 of an
hope this !
Absolute value graph shifted point 5 up
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