An = 10n2 – 1820n + 82815 The infinite sequence (an) n==1 (а1, а2, аз, ) is not monotone. || .. Is there a positive integer N so that, when one drops the first N – 1 terms from the original sequence, the result (an) N = (aN, aN+1, aN+2, ...), n=N IS a monotone sequence? If such an N exists give the least value of N. If it does not exist then enter NA. Describe the infinite sequence (aN, aN+1, aN+2, ...). (Use the N from the previous question, if it exists.) (aN, aN+1, aN+2, ...) is Select <>

Q: 34 Suppose {an}nzo is a sequence of real numbers such that 11 an 20. Find the value of 112(a + 1).

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Q: 35 (b) (5+7k) = k=D1

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Q: 1. Write out the next 4 terms of the sequence a = a,' +n-1; a, =1 (this means %3D а, а,, а,, а,).

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Q: What is the recursive formula for the sequence? 4, 24, 216, 2592, 38880, .. a1 = 4, an = 3na,-1 ај 3…

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