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Arithmetic sequences are to linear functions as geometric sequences are to what?
Exponentail functions
How are arithmetic sequences and linear functions related?
They both are constant and they also have a specific domain of the natural number.
Are linear equations and functions different?
All linear equations are functions but not all functions are linear equations.
Which term describes a function in which the y-values form an arithmetic sequence?
linear function
Is the sum of two linear functions always a linear function?
Yes. You would have to multiply to change it.
Are arithmetic sequences are an example of liner functions?
No, but they are examples of linear functions.
Arithmetic sequences are to linear functions as geometric sequences are to what?
Exponentail functions
What type of functions do arithmetic sequences correspond to?
They correspond to linear sequences.
How are arithmetic sequences and linear functions related?
They both are constant and they also have a specific domain of the natural number.
How are arithmetic rules and linear functions alike?
They are not.
Are linear equations and functions different?
All linear equations are functions but not all functions are linear equations.
What has the author Gegham Gevorkyan written?
Gegham Gevorkyan has written: 'On general Franklin systems' -- subject(s): Continuous Functions, Linear Algebras, Partitions (Mathematics), Piecewise linear topology, Sequences (Mathematics), Transformations (Mathematics)
Why do you say math instead of arithmetic?
linear
How are linear equations and functions alike?
They are not. A vertical line is not a function so all linear equations are not functions. And all functions are not linear equations.
Are all linear equations functions Is there an instance when a linear equation is not a function?
Linear equations are always functions.
What is the chromosome thery of inherabce?
The theory is that they are linear sequences of genes.
What has the author Terrance Lee Seethoff written?
Terrance Lee Seethoff has written: 'On the pointwise convergence of certain inductively defined sequences of functions' -- subject(s): Linear topological spaces
