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- The number N of beavers in a given area after x years can be approximated by N=5.5100.23x,0x10. Use the model to approximate how many years it will take for the beaver population to reach 78.arrow_forwardA fishery manager knows that her fish population naturally increases at a rate of 1.3% per month, while 83 fish are harvested each month. Let F, be the fish population after the nth month, where F, = 4000 fish. Answer parts a-e below. a. Write out the first five terms of the sequence {Fn}. Fo = 4000 F1 = 3969 F2 = 3938 F3 = 3906 F4 = 3874 (Simplify your answers. Round to the nearest integer as needed.) b. Find a recurrence relation that generates the sequence {Fn}. Fn = 1.013F, 83 c. Does the fish population decrease or increase? The fish population decreases. d. Determine whether the fish population decreases or increases in the long run if the initial population is 5700 fish. The fish population decreases in the long run if the initial population is 5700 fish. e. Determine the initial population Fo below which the population decreases. The initial population Fo below which the population decreases is 6385 fish. (Round up to the nearest whole number.)arrow_forwardUse the difference an+1 – an to show that the sequence {n – 4"+t0 In=1 is strictly increasing or strictly decreasing. An+1 - An =|1-4" Use the dropdown menu to indicate whether the sequence is strictly increasing or strictly decreasing. V Strictly decreasingarrow_forward
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- Consider the following sequence where f(1)=2 2,-10,-22,-34,-46… What is the common difference? Enter the next three number. Define a recursive function f(n) for the sequence in terms of f(n-1) Define an explicit function f(n) for the sequence in terms of n.arrow_forwardDecide whether or not the given sequence converges to a limit. If it does not, find, in each case, at least one convergent subsequence. We suppose n= 1, 2, 3,... xn = (-1)n(1-(1/n))arrow_forwardOnly need (g)(h).arrow_forward
- Decide whether or not the given sequence converges to a limit. If it does not, find, in each case, at least one convergent subsequence. We suppose n= 1, 2, 3,... xn=1+((-1)n/n)arrow_forwardWhat is the limit of the sequence? an = ln(5n − 7) − ln(3n)arrow_forwardPlease show me, how they solved this. Thank youarrow_forward
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