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What is the recursive pattern with 1 5 33 229 1601?
The sequence 1, 5, 33, 229, 1601 can be observed as each term being generated by a recursive formula. Specifically, each term can be expressed as ( a_n = 6a_{n-1} - 5a_{n-2} ), where ( a_0 = 1 ) and ( a_1 = 5 ). This pattern indicates that each term is a linear combination of the two preceding terms in the sequence.
What number comes next 1 -8 -16 -25 -33?
what number comes next 1 -8 -16 -24 -33
What does 131-98 equals?
229
What number comes next in this sequence 2 3 5 9 17?
33
What number comes next 3 4 8 17 33 58 94?
143
What number comes next in this pattern 1 5 33 229 1601?
11205 Pattern rule: Start at 1. Multiply by 7, and subtract 2.
What is the recursive pattern with 1 5 33 229 1601?
The sequence 1, 5, 33, 229, 1601 can be observed as each term being generated by a recursive formula. Specifically, each term can be expressed as ( a_n = 6a_{n-1} - 5a_{n-2} ), where ( a_0 = 1 ) and ( a_1 = 5 ). This pattern indicates that each term is a linear combination of the two preceding terms in the sequence.
What comes next 3,9,16,24?
33
What number comes next 1 -8 -16 -25 -33?
what number comes next 1 -8 -16 -24 -33
What number comes next in this pattern 2 3 5 9 17?
33
What number comes next after 3 5 9 17 33?
65
What number comes next in this pattern 21 33 46 60?
75
What does 131-98 equals?
229
What number comes next in this sequence 2 3 5 9 17?
33
What number comes next 3 4 8 17 33 58 94?
143
What number comes next 33 31 39 37 43 41 45 43?
45
What is the 8th term in the pattern 1 5 33 229 1601?
It is possible to find a polynomial of degree 5 such that it can be made to fit the pattern of the above five numbers and any number at all that is chosen to be the eighth. However, the simplest polynomial of degree 4 is Un = 36n4 - 336n3 + 1128n2 - 1568n + 741 for n = 1, 2, 3, ... and accordingly, the 8th term is 35,813.
