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-17/4 is the __________ term of 2 ¼, 2, 1 ¾.
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\[a_{1} = 2 \frac{ 1 }{ 4 }(6)\]?
Notice that each term (except for the last) is 1/4 less than the previous term. For example, If the first term is 2 1/4. the second is 2 1/4 - 1/4 = 2. There's a formula for arithmetic sequences: l = a + (n-1)d, where l = the last term; a = the first term, and n = the number of terms. What are l, a and n in this problem? Given this formula, and these values of l, a and n, can you now solve for n, the number of terms? If all else fails, you could just keep writing out terms of this sequence until you reach -17/4. 9/4, 8/4, 7/4, .... , -15/4,-16/4, -17/4. How many terms do you then have?
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