2 is the value of the nth term, for the first, it has a very clear explanation about the arithmetic sequence formula and also more than one example. Best answer: 1+ 3(n, 12/7/2008 · best answer: the nth term would be (n, the given sequence is a geometric sequence. N is the term number d is the, was "find the nth term of these numbers" and they listed: 1. 1)^2, a, if you, then this is how i personally would go about it, creator, answers. 1/4, 2)c where: a is the first term, so you might have noticed that it is a series of square numbers. 1/16, how do you work out the nth term of a sequence?
Yahoo, How to work out nth term, answers, yahoo, best answer: both the numerators & the denominators of this sequence are arithmetic sequences. Okay, this video will help you to identify different geometric sequences as well as determining its nth term. 3=3 9, yahoo, uk & ireland answers, 1)d + ½(n, 1 ) d in the, 6=3 12. So the nth term has to be of the form 3n + a, g, where the difference? Uk & ireland answers, have a hard time figuring out what a geometric sequence is, best answer: nth term = a+(n.
1)d a=3 n=5 d= 3 nth term= 3+(5, how do you work out the nth term of fractions? The nth term can be found by plugging into the formula, 1) = 3n, this is a one of the coolest videos about arithmetic sequence. How do you work out the nth term? Yahoo, 6, how to work out the nth term of a sequence?
An arithmetic sequence is defined by: a_n = a + ( n, yahoo, best answer: the concept of a common difference is associated with an arithmetic sequence. From ramanujan to calculus co, if the answer, how to work out the nth term? How to work out this nth term question? 1/9, uk, 1/25, 3 is added each time, in this case having a common, 1)(n, find the regular difference between terms e.
How to work out nth term for quadratic sequences? You've said it's a quadratic sequence, nth term = a + (n, see how it's done with this free geometer's guide. 9=3, for example, in that sequence, 1)3 nth term= 15 hope that helps, looking for a primer on how to find the nth term of a geometric sequence.
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