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Q: What is the 8th term of this geometric sequence 13927?
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What is the first term in a geometric sequence if the 8th term is 8748 and the common ratio is 3?

Tn = a*r(n-1) r = 3 T8 = 8748 = a*37 So a = 8748/37 = 4 = T1


What is the 8th term of the sequence 1 4 9 16 25?

The given sequence is the sequence of perfect squares starting from 1. The nth term of this sequence can be represented as n^2. Therefore, the 8th term would be 8^2, which equals 64. So, the 8th term of the sequence 1, 4, 9, 16, 25 is 64.


If the nth term of a sequence is 12n - 6 what is the 8th term?

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What is the 8th term of a sequence when the rule is 3n plus 4?

To find the 8th term of the sequence with the rule 3n + 4, you would substitute n = 8 into the formula. This gives you 3(8) + 4 = 24 + 4 = 28. Therefore, the 8th term of the sequence is 28.


What is the 8th term of a series which is a geometric progression having 2nd term of -3 and a 5th term of 81?

the answer for the above question is -2187


If the nth term of a sequence is 12n-6 what is the 8th term?

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What is the term-to-term rule for this sequence - 2 4 8 16 32?

What is the value of the 8th term of the sequence 4, 8, 16, 32,?what is the answers?1,024,512,128or2,048.


What is the 8th term in the Fibonacci sequence?

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How do you find the nth term in a fraction sequence?

work it out it's one more than the 8th and one less than the 10th * * * * * The above answer seems to make no sense here. It is not clear what you mean by a fraction sequence. It is not possible to go through the process for finding the nth term in an arithmetic, geometric or power sequence here. For school mathematics, sequences of fractions are, in fact composed of two simple sequences. One sequence defines the numerators and the other defines the denominators. In such cases, the nth term of the fraction sequence is the fraction given by the nth term of the numerator sequence divided by the nth term of the denominator sequence. For example: 1/1, 3/4, 5/9, 7/16, 9/25, ... The numerators are the odd number, with t(n) = 2n-1 The denominators are the squares of natural numbers with u(n) = n2 So, the nth term of the fraction sequence is (2n-1)/n2.


What is the 8Th number of the Fibonacci number sequence?

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