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Suppose That In A Sequence A2 = 14, A4 = 26, A6 = 38, A8 = 50, And A10 = 62. Which Of The Following Is The Explicit Formula For The Sequence? An = 2N + 6 An = 2N + 12 An = 6N + 2 An = 12N + 2. Understand the arithmetic sequence formula & identify known values to correctly calculate the nth term in the sequence. An = 6n + 2.
Suppose that in a sequence a2 = 14, a4 = 26, a6 = 38, a8 = 50, and a10 = 62. How do you calculate an arithmetic sequence? An = 6n + 2.
An = 6n + 2. Understand the arithmetic sequence formula & identify known values to correctly calculate the nth term in the sequence. Which of the following is the explicit formula for the sequence?
To find the explicit formula for the sequence given the values a2 =14, a4 =26, a6 =38, a8 =50, and a10 =62, we first observe the differences between the values of the sequence. In algebra, an arithmetic sequence, sometimes called an arithmetic progression, is a sequence of numbers such that the difference between any two consecutive terms is constant. An = 2n + 6 an = 2n + 12 an = 6n + 2 an =.
This online tool can help you find n th term and the sum of the first n terms of an arithmetic progression. The differences between given terms are 12: Since these terms are two terms apart in the sequence, the.
