A child builds with blocks, placing 35 blocks in the first row, 31 in the second row,

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A child builds with blocks, placing 35 blocks in the first row, 31 in the second row, 27 in the third row, and so on. Continuing this pattern, can he end with a row containing exactly 1 block? If not, how many blocks will the last row contain? How many rows can he build this way?

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To find the number of rows we can set up an equation to solve for the number of terms in this arithm...View the full answer

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