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The sequence with the nth term 6n-3 can be written as follows: 3, 9, 15, 21, 27, ... Each term can be found by plugging in the value of n into the formula 6n-3. For example, when n=1, the first term is 6(1)-3=3; when n=2, the second term is 6(2)-3=9; and so on. This sequence follows an arithmetic progression with a common difference of 6.
Oh, what a lovely question we have here! To find the sequence, we simply substitute different values for n. So if we start with n = 1, the first term would be 6(1) - 3 = 3. If we continue this pattern, the sequence would be 3, 9, 15, 21, and so on. Just like painting a happy little tree, each term in the sequence builds upon the one before it, creating a beautiful pattern.
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