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For the inequality \(7–3n\leq-2\) what is the minimum value of n?
Given that r > 0 and the inequality \(\frac5{2r}\geq\frac47\) , what is the maximum value of r?
Solve the following inequality for x: $$-3(2-\frac{3x}5)>-2x+13$$
If \(-10<14-2p<6\), what is the greatest possible integer value of \(7-p\)?
If b is an integer and the average of b, 6, and 7 is greater than 9, what is the smallest possible integer value of b?
If p is an integer greater than 0 and the average of p, 6, and 9 is less than 7, what is one possible value of p?