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List the first eight terms of the sequence formed by finding the differences of successive terms in the Fibonacci sequence?
0,1,1,2,3,5,8,13
What sequence is formed from difference of differences between terms of a sequence?
These are called the second differences. If they are all the same (non-zero) then the original sequence is a quadratic.
How are these terms alike differences sums quotients and products?
Alike is the same as Differences means subtractions Sums means additions Quotients means divisions Products means multiplications
What is the pattern for 2-5-10-16-26-37?
The pattern in the sequence 2, 5, 10, 16, 26, 37 involves the differences between consecutive terms. The differences are: 3 (5-2), 5 (10-5), 6 (16-10), 10 (26-16), and 11 (37-26). The differences themselves increase as follows: 2, 1, 4, and 1, suggesting a pattern where the increments vary. This can indicate a non-linear growth, but observing closely, the second differences show a consistent pattern that could help predict future terms.
How does geometric growth rate differs from an arithmetic growth rate?
In geometric growth the ratios of successive terms is the same whereas in arithmetic growth the differences are the same.
