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What is the 5th term of this geometric sequence 100 20 4 0.8 ...?
0.16
What is the fifth term to the geometric sequence 804020?
To find the fifth term of the geometric sequence 8, 0, 4, 0, 20, we need to identify a pattern. The terms appear to alternate between zero and other values, but there might be a misunderstanding since the terms provided don't follow a consistent geometric ratio. Assuming the sequence is correct as given, the fifth term is 20.
How do you work out the 20th term of a sequence?
To find the 20th term of a sequence, first identify the pattern or formula that defines the sequence. This could be an arithmetic sequence, where each term increases by a constant difference, or a geometric sequence, where each term is multiplied by a constant factor. Once the formula is established, substitute 20 into the formula to calculate the 20th term. If the sequence is defined recursively, apply the recursive relation to compute the 20th term based on the previous terms.
How many terms are in the arithmetic sequence 1316197073?
To find the number of terms in the arithmetic sequence given by 1316197073, we first identify the pattern. The sequence appears to consist of single-digit increments: 13, 16, 19, 20, 73. However, this does not follow a consistent arithmetic pattern. If the sequence is intended to be read differently or if there are specific rules governing its formation, please clarify for a more accurate answer.
What is the common ratio between the terms in this geometric sequence 5 20 80 320 1280?
1 to 4
How do you find the nth number in a sequence?
tn = t1+(n-1)d -- for arithmetic tn = t1rn-1 -- for geometric
What is the nth term of the following arithmetic sequence 12 16 20 24 28?
8 + 4n
What is the 5th term of this geometric sequence 100 20 4 0.8 ...?
0.16
What is the formula for nth term?
Give the simple formula for the nth term of the following arithmetic sequence. Your answer will be of the form an + b.12, 16, 20, 24, 28, ...
What is the fifth term to the geometric sequence 804020?
To find the fifth term of the geometric sequence 8, 0, 4, 0, 20, we need to identify a pattern. The terms appear to alternate between zero and other values, but there might be a misunderstanding since the terms provided don't follow a consistent geometric ratio. Assuming the sequence is correct as given, the fifth term is 20.
How do you work out the 20th term of a sequence?
To find the 20th term of a sequence, first identify the pattern or formula that defines the sequence. This could be an arithmetic sequence, where each term increases by a constant difference, or a geometric sequence, where each term is multiplied by a constant factor. Once the formula is established, substitute 20 into the formula to calculate the 20th term. If the sequence is defined recursively, apply the recursive relation to compute the 20th term based on the previous terms.
How many terms are in the arithmetic sequence 1316197073?
To find the number of terms in the arithmetic sequence given by 1316197073, we first identify the pattern. The sequence appears to consist of single-digit increments: 13, 16, 19, 20, 73. However, this does not follow a consistent arithmetic pattern. If the sequence is intended to be read differently or if there are specific rules governing its formation, please clarify for a more accurate answer.
What is the geometric mean between 12 and 20?
√12 x √20 = 3.46410161513775 x 4.47213595499958 = 15.4919333848297
What is the common ratio between the terms in this geometric sequence 5 20 80 320 1280?
1 to 4
The simple formula for the nth term of an arithmetic sequence is an equals 4n plus 16 What is the explicit formula corresponding to the simple formula?
The explicit formula for an arithmetic sequence is given by an = a1 + (n-1)d, where a1 is the first term and d is the common difference. In this case, the first term a1 is 16, and the common difference d is 4. Therefore, the explicit formula for the arithmetic sequence is an = 16 + 4(n-1) = 4n + 12.
What is the sequence for 24 - 4n?
The sequence for the expression (24 - 4n) is generated by substituting integer values for (n). For (n = 0), the term is (24); for (n = 1), it is (20); for (n = 2), it is (16); and so on. The sequence continues decreasing by 4 with each successive term, resulting in (24, 20, 16, 12, 8, 4, 0, -4, \ldots). This forms an arithmetic sequence with a first term of 24 and a common difference of -4.
What is first four terms of the arithmetic sequence with common difference of 3 and a first term of -26?
29
