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Consider the arithmetic sequence presented in the table below. n 3 64 an 126 3,725 Hint: an = a1 + d(n − 1), where a1 is the first term and d is the common difference. Part A: What is the first term, a1, of the sequence? Part B: What is the general term equation, an, for this sequence? Part C: What is the value of the 13th term of this sequence?
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So you've got the formula \(a_n = a_1 + (n − 1)d\) and we have 2 'n's and 2 '\(a_n\)'s. From this, you can make a system of equation \(126 = a_1 + (3 − 1)d...(1)\) \(3725 = a_1 + (64 − 1)d...(2)\)
Now you should be able to find \(a_1\) and d by substitution or elimination method, whichever method you prefer.
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