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What are the answers for Arithmetic and Geometric Sequences gizmo?
Arithmetic : (First term)(last term)(act of terms)/2 Geometric : (first term)(total terms)+common ratio to the power of (1+2+...+(total terms-1))
Arithmetic sequences are to linear functions as geometric sequences are to what?
Exponentail functions
How are arithemetic and geometric sequences similar?
how are arithmetic and geometric sequences similar
Arithmetic and geometric sequences?
Find the 3nd term for 7.13.19
What is it where you find terms by adding the common difference to the previous terms?
An arithmetic sequence.
What rule is for finding terms in arithmetic sequences?
Add a constant number to one term to find the next term
What is an arithmetic-geometric mean?
An arithmetic-geometric mean is a mean of two numbers which is the common limit of a pair of sequences, whose terms are defined by taking the arithmetic and geometric means of the previous pair of terms.
What are the answers for Arithmetic and Geometric Sequences gizmo?
Arithmetic : (First term)(last term)(act of terms)/2 Geometric : (first term)(total terms)+common ratio to the power of (1+2+...+(total terms-1))
Arithmetic sequences are to linear functions as geometric sequences are to what?
Exponentail functions
How are arithemetic and geometric sequences similar?
how are arithmetic and geometric sequences similar
What type of functions do arithmetic sequences correspond to?
They correspond to linear sequences.
Arithmetic and geometric sequences?
Find the 3nd term for 7.13.19
What is it where you find terms by adding the common difference to the previous terms?
An arithmetic sequence.
What are the types and uses of sequence?
There are different types of sequences such as arithmetic sequences, geometric sequences, and Fibonacci sequences. Sequences are used in mathematics to study patterns, predict future terms, and model real-world situations, such as population growth or financial investments. Patterns in sequences can help in making predictions and solving problems in various fields like engineering, physics, and computer science.
How do arithmetic and geometric sequences compare to continuous functions?
an arithmetic sequeunce does not have the sum to infinty, and a geometric sequence has.
Are all arithmetic sequences an example of linear functions?
Yes.
How do you find the sum of a series of numbers?
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.
