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There is no set equation for finding the nth term of a non- linear sequence. You have to go through a procedure to find the equation suitable for your given sequence.

You would have to post the equation itself or re phrase your question for the answer.

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Q: What is the equation for finding the nth term of a nonlinear sequence?
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Related questions

Is there any equation to help finding the nth term of a nonlinear esquence?

"Non-linear sequence" is a generic term for just about ANY sequence, each of which will have a different equation.


How do you find the nth term of a nonlinear sequence?

If the sequence is non-linear, you need to establish how it is defined.


Is this a nonlinear equation y25?

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an equation that shows how to calculate the value of the next term in a sequence from the value of the current term


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What has a value of the first term and the rule for finding each term based on the term before?

Any iterative sequence.


Rule to finding terms in a arithmetic sequence?

The nth term of an arithmetic sequence = a + [(n - 1) X d]


What is the position to term rule in this sequence 7 11 15?

To find the equation of a sequence, you first have to look at the differences between the numbers. In this case the differences are 4, and 4. Thus the equation begins 4n. The sequence minus 4n is: 3, 3, 3 Thus the equation in its entirety is that the value of the term in position n is 4n+3


Which equation could you use to find the nth term of a simple interest sequence?

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To work out the equation of a sequence, you should first look at the differences in the sequence. In this case, the differences between the numbers are -2, -2, -2. Thus the equation for the sequence is x-2n To work out x, you need to find what the "0th term" would be, or the term that would come before 4. In this case, it would be 4+2=6. Therefore, the equation for the nth term is 6-2n


Explain how to find the terms of Fibonacci sequence?

If the Fibonacci sequence is denoted by F(n), where n is the first term in the sequence then the following equation obtains for n = 0.


What has the author D J MURRAY written?

J. D. Murray has written: 'Lectures on nonlinear-differential-equation models in biology' -- subject(s): Biology, Differential equations, Nonlinear, Mathematical models, Nonlinear Differential equations