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	Q6 A model for the number of lobsters caught per year is based on the assumption that the number of lobsters caught in a year is the average of the number caught in the previous two years. a) Find a recurrence relation for {Ln} where Ln is the number of lobsters caught in year n, under the assumption of this model. b) Find Ln if 100,000 lobsters were caught in year 1 and 200,000 lobsters were caught in year 2.	1	1	Answer: by vsiap Nov 15, 2014 3:38:56 GMT
	Q9 The Lucas numbers satisfy the recurrence relation L_n = L_(n−1) + L_(n−2), and the initial conditions L_0 = 2 and L_1 = 1. a) Show that L_n = f_(n−1) +f_(n+1) for n = 2,3,..., where f_n is the nth Fibonacci number. b) Find an explicit formula for the Lucas numbers.	0	0	No posts have been made on this board.
	Q14 Solve the recurrence relation a_n = 6a_(n−1) − 12a_(n−2) + 8a_(n−3) with a_0 = −5, a_1 =4 and a_2 =88.	51	59	gledam na spletu brezplačno v kinu 1080p (Ne)profesionalec by Katy Trilly Nov 18, 2022 18:27:15 GMT
	Q15	0	0	No posts have been made on this board.

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Section 8.2

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Section 8.2

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