The sequence {an} satisfies a0=1,a1=213,

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  1. Like the Fibonacci sequence, a certain sequence satisfies the recurrence relation an=an−1+an−2. Unlike the Fibonacci
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    2. Daniel asked by Daniel
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  2. The sequence a(n) satisfies a(1) = 3 anda(n) = [a(n-1)-1]/a(n-1)+1 for all n ≥ 2. Find a(100).
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    2. Fiona asked by Fiona
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  3. The sequence {an} satisfies a0=1,a1=213, and an=2an−1+an−2 for all n≥2. LetS=∑i=1 to infinity a[i-1]/(a[i]^2-a[i-1]^2)
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    2. Nick asked by Nick
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  4. The sequence {an} satisfies a0=1,a1=213, and an=2an−1+an−2 for all n≥2. LetS=∑i=1 to infinity a[i-1]/(a[i]^2-a[i-1]^2)
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    2. Nick asked by Nick
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  5. The common ratio r of a geometric sequence satisfies the quadratic equation 2r squared - 3r -2 = 0. If the sum to infinity of
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    2. jen asked by jen
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  6. A sequence of numbers U1,U2,U3,... satisfies the relation:(3n-2)Un+1=(3n+1)Un for all in nEZ.If U1=1,find(i)U3 and U4
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    2. Steve asked by Steve
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  7. Find the partial sum of the arithmetic sequence that satisfies the given conditions. A=3 d=5 n=20
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  8. Find the partial sum Sn of the arithmetic sequence that satisfies the given conditions.a2 = 5, a5 = 6.5, n = 15 S15 =
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    2. Fay asked by Fay
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  9. A sequence of number u1,u2,u3.. satisfies the relation (3n-2) Un +1 =(3n+1) Un, for all positive intergers n, if U1=1.find
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    2. Joshua asked by Joshua
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  10. Write the first three terms of a geometric sequence that has a first term of a = 7 and a common ratio, r, that satisfies r2 = 9.
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    2. alejandro asked by alejandro
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