Determine which of these are linear homogeneous recurrence relations with constant coefficients. also,
4 answers
Question:
Determine which of these are linear homogeneous recurrence relations with constant coefficients. also, find the degree of those that are.
(a) an = 3an−1 + 4an−2 + 5an−3
(b) an = 2nan−1 + an−2
(c) an = an−1 + an−4
(d) an = an−1 + 2
(e) an = an2−1 + an−2
(f) an = an−2
(g) an = an−1 + n
(a) an = 3an−1 + 4an−2 + 5an−3
(b) an = 2nan−1 + an−2
(c) an = an−1 + an−4
(d) an = an−1 + 2
(e) an = an2−1 + an−2
(f) an = an−2
(g) an = an−1 + n
Answers
c. prove the lengths are the same.
step-by-step explanation:
you need to prove the segments are congruent. congruent segments have the same length. find the lengths of the segments using the distance formula, and compare them.
answer: c. prove the lengths are the same.
[tex]How could you use coordinate geometry to prove that bc = ad? prove the slopes are the same. prove t[/tex]i can't read the graph
step-by-step explanation:
How many shares did he have to begin with?
The answer would be 16
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