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looking for the pattern in these sequences: -2,-1,4,1,4,9,14,27,_,_,_,_
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-3/-8 < 8/23 ? Can this problem even be true since there is a (-) number in the denominator of the first fraction?
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For each of the following sequences, find an explicit and a recursive description of the pattern. Assume sequences start from n
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a) note that you just keep subtracting 2, so a<sub><sub>n</sub></sub> = 1+2(n-1) = 2n-1 b) Hmmm.
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i am stuck on this one math problem. The question is to write a rule for the pattern (it is a section on sequences)
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term<sub>n</sub> = (5n)(-1)^n
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looking for the pattern in these sequences: -2,0,1,4,4,8,_ , _ , _, _, and so forth
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fair
-sided die is rolled times and the resulting sequence of numbers is recorded. How many different sequences are possible? How
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1. There are 6 possible outcomes for each roll, so there are 6^n possible sequences of n rolls. 2.
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Help, I can't find the pattern rule for this sequence(eg. -6,-3,2,9,18 and the pattern rule is n squared-7)
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These appear to be susceptible to solution using Newton's Divided Difference method. For the first
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can anybody help me find the pattern in these two sequences please!! I can find the next two terms after that myself. I have
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the pattern appears to be quite obvious 1, 1/4, 1/9, 1/16, 1/25,.... or 1/1^2, 1/2^2, 1/3^2,1/4^2
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Relevant strengths that appeared in this task were that after selection of the music piece, it was narrowed down to the main
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One relevant strength of this task is the ability to narrow down the selection of the music piece to
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Let A=a1,a2,…,ak and B=b1,b2,…,bj be sequences of positive integers such that a1≥a2≥⋯ak≥1, b1≥b2≥⋯bj≥1,
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Well, I'm no mathematician, but I'll give it a shot! Let's see... So, we need to find the number of
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Roger is spending the afternoon house hunting. There are 4 properties on his list, and he has time to see 2 of them. How many
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