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Which of the following is a solution of the compound inequality -1 < 2n + 1 < 5?
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-1 < n < 5 n > 2 or n < -1 -1 < n < 2 n < -2 or n > 4
-1 < 2n +1 < 5 subtract 1 from all sides to get -1 -1 < 2n+1-1 < 5-1 or -2 < 2n < 4 divide 2 on all sides to get -2/2 < 2n/2 < 4/2 or -1 < n < 2
-1<2n+1<5 We want to isolate n: So we want to Undo that addition and multiplication to get to n But whatever we do to one side we must do to all others
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