sum(1/(n^2+1))
Dahil sa tae.
There is no simple answer. There are simple formulae for simple sequences such as arithmetic or geometric progressions; there are less simple solutions arising from Taylor or Maclaurin series. But for the majority of sequences there are no solutions.
They correspond to linear sequences.
Students often struggle with understanding the foundational concepts of sequences and series, such as distinguishing between finite and infinite sequences. They may also find it challenging to grasp the notation and formulas associated with different types of sequences, like arithmetic and geometric series. Additionally, applying these concepts to solve problems can be difficult, particularly when it involves summation techniques or recognizing patterns. Lastly, a lack of practice with these topics can lead to difficulty in retaining the information and applying it effectively.
an arithmetic sequeunce does not have the sum to infinty, and a geometric sequence has.
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arithmetic
There can be no solution to geometric sequences and series: only to specific questions about them.
There is no simple answer. There are simple formulae for simple sequences such as arithmetic or geometric progressions; there are less simple solutions arising from Taylor or Maclaurin series. But for the majority of sequences there are no solutions.
Exponentail functions
They correspond to linear sequences.
how are arithmetic and geometric sequences similar
An arithmetic series is the sum of the terms in an arithmetic progression.
who discovered in arithmetic series
an arithmetic sequeunce does not have the sum to infinty, and a geometric sequence has.
Yes.
No, but they are examples of linear functions.